Representing Equations on a Graph
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Q.
![](https://lh5.googleusercontent.com/8kVhfWIe3F1Sok7_sYNdg6L05W1gsh0VGVJHcy4hrrHX5gR22MdmghGHtUymDoRlLC_uMztKLGIWbTlnjr_7HTWoqgB0RttoAzhIWq39_WnCltzHBFkx5gu0-d417KiSYM_DSHEP)
Polynomials in Real Life
Polynomials are everywhere. It is found in a roller coaster of an amusement park, the slope of a hill, the curve of a bridge or the continuity of a mountain range. They play a key role in the study of algebra, in analysis and on the whole many mathematical problems involving them.
Based on the given information, answer the following question:
If the roller coaster is represented by the following graph y=p(x) , then name the type of the polynomial it traces.- Linear
- Quadratic
- Cubic
- Bi-quadratic
Q. Find the signs of a, b and c in given graph of polynomial, f(x)=ax2+bx+c, where a≠0.![](https://df0b18phdhzpx.cloudfront.net/ckeditor_assets/pictures/1340199/original_1_Q.png)
![](https://df0b18phdhzpx.cloudfront.net/ckeditor_assets/pictures/1340199/original_1_Q.png)
a>0, b=0 and c<0
a>0, b>0 and c<0
a<0, b=0 and c<0
a<0, b=0 and c<0
Q. Find the sign of a, b and c in the below graph of polynomial f(x)=ax2+b.
![](https://df0b18phdhzpx.cloudfront.net/ckeditor_assets/pictures/1340321/original_2_Q.png)
![](https://df0b18phdhzpx.cloudfront.net/ckeditor_assets/pictures/1340321/original_2_Q.png)
a>0, b<0 and c>0
a>0, b>0 and c>0
a<0, b<0 and c>0
a>0, b>0 and c<0
Q. Three curves i.e.
a) y=−x2
b) y=−x3
c) y=−x7
are depicted in the following graph and are numbered from 1 to 3.
Identify the correct relation.
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13780/content_1.jpg)
a) y=−x2
b) y=−x3
c) y=−x7
are depicted in the following graph and are numbered from 1 to 3.
Identify the correct relation.
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13780/content_1.jpg)
- (a)-(1) , (b)-(2), (c)-(3)
- (a)-(3) , (b)-(2), (c)-(1)
- (a)-(1) , (b)-(3), (c)-(2)
- (a)-(2) , (b)-(3), (c)-(1)
Q. The graph given below shows graphical representation of the following polynomials.
a) y=x3
b) y=x7
c) y=x2
d) y=x6
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/20476/content_content_2.jpg)
Identify the correct relation between the graphs (1 to 4) and the polynomials (a to d).
a) y=x3
b) y=x7
c) y=x2
d) y=x6
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/20476/content_content_2.jpg)
Identify the correct relation between the graphs (1 to 4) and the polynomials (a to d).
- (a)−1, (b)−4, (c)−3, (d)−2
- (a)−2, (b)−1, (c)−3, (d)−4
- (a)−1, (b)−2, (c)−3, (d)−4
- (a)−4, (b)−3, (c)−1, (d)−2
Q. ![](https://df0b18phdhzpx.cloudfront.net/ckeditor_assets/pictures/1375685/original_120.jpg)
The number of zeroes of a polynomial represented in the given graph is _______.
![](https://df0b18phdhzpx.cloudfront.net/ckeditor_assets/pictures/1375685/original_120.jpg)
The number of zeroes of a polynomial represented in the given graph is _______.
- 3
Q. Find the number of zeros of the quadratic polynomial f(x)=x^2-2√a x+(a-b). Verify the relationship between zeroes and coefficients.
Q. Draw the graph of y=2x2 and hence solve 2x2+x−6=0 .
- {2, 1.5}
- {-2, 1.5}
- {2, -1.5}
- {-2, -1.5}
Q. The graph given below shows graphical representation of the following polynomials.
a) y=x3
b) y=x7
c) y=x2
d) y=x6
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/20476/content_content_2.jpg)
Identify the correct relation between the graphs (1 to 4) and the polynomials (a to d).
a) y=x3
b) y=x7
c) y=x2
d) y=x6
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/20476/content_content_2.jpg)
Identify the correct relation between the graphs (1 to 4) and the polynomials (a to d).
- (a)−1, (b)−4, (c)−3, (d)−2
- (a)−2, (b)−1, (c)−3, (d)−4
- (a)−1, (b)−2, (c)−3, (d)−4
- (a)−4, (b)−3, (c)−1, (d)−2
Q. The graph of a polynomial P(x) is as shown. The number of zeroes is/are
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/27218/content_b2.jpg)
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/27218/content_b2.jpg)
- 1
- 0
- 3
- 2
Q. Find the number of zeroes of the polynomial from the graph given below.
![](data:image/png;base64, iVBORw0KGgoAAAANSUhEUgAAAjUAAAG2CAYAAACH2XdzAAAgAElEQVR4nOy9a6wtW3Ye9M1Hzapaa+9zb/d1t/t2t+MkbTtxbJzYUWzJjtqm07aJBRaY/EEiAgVQJIKQ+MOvyD8QQgoKCg8RhIiQQOJXeEQRkpU0IgjiSG4LWYREsRywFWR3+95z7z2Pvfd61GNOfsyatdY+e44x5l5r3dO3j2s4N33OGVXf+MaYr1pVc8yhPv3ZHwoAAEz/M/3x6G949W9KKSjtoLQGQgAQ4v9gRACgAhDgJ5wANevv43yyReYavp3c+Rhir5SGtvU9E+O4B4J/NJbWFZSxh3/wIWJNvLVxUNocTI09vB9owFfc1cZAaXek9xiH/aN5niLnR/7bqKMpBWub+a/B+6kd0z889EVrC22qdAGGfncmBTUhqXt/V0oBQSH+s0r/D4C+d93j5FvfumGKaYAHoKCm8RdCABQOc2+aj6dJ+sGc/O01oV1Avn38lZvm28eXMjndH/u5P/DlCxJZZJFFFllkkUUW+daI/lYTWGSRRRZZZJFFFrmELA81iyyyyCKLLLLIGyHLQ80iiyyyyCKLLPJGyPJQs8giiyyyyCKLvBGyPNQsssgiiyyyyCJvhCwPNYssssgiiyyyyBshy0PNIossssgiiyzyRoiVL1lkkUUWeT3yF776dfz8j/w6vvjOS/z2h0/wi//jV/Ar/88XAQA//YP/L/7jP/tL87V/7r/652fdIosssgiwvKlZZJFFPiHyF776dfybP/11fPGdlwCAL77zEv/eL/yvs/5r/+BL+Ou/8gPz35/dta+d4yKLLPLJluWhZpFFFvlEyJ/40u/gF/+Hr+A//J//5PxvX3znJX7se357/vvdPpa6+NXf/AJ+45vvvHaOiyyyyCdbls9PiyyyyCdC/tX/8l+Y//zv/rN/d/7zH373g/kz02eu7wAA/90v/9DrJbfIIot8W8jypmaRRRb5xMmv/uYX5j9/9kl8kHnnaoM/+Yf+P/zqb34BX/sHX/pWUVtkkUU+wbI81CyyyCKfOPmHv/3Z+c8/8MX3AQB/7id/DW+tdstbmkUWWYSUsz8/fe+X3sWHH92i63oorR7otVJ4cr3Cs+e3Wb3RGldXLZ4T+uAD3nqywnbboeuHB9f40eM73nkCrRXef/oC2jx8Tpsxdj3J02iN66uW5GmNwXpV4/mLuwf64AOqyuLd7/wUvvG7H2EcPfAQImKsG9bXt99aY7PZZ32VMPzo8dnPvI1hGPHRsxsyFm+/fYW7ux2GcXxIMgCVNVgRvpZgRB5vYRwDPvzo5QMewQc4V6FtKrx4uWFt3N5uMXqf1XMYSf+5z76N3/nmh/DhYSn74ANcZdG2jsSo6wq1q/Dyhub5qbev8PJmQ9r43Hd+CtvtnvVVwvjU21d48XKDgLy+aRyqyuDmZpv1o2kcvuOdJ/idb3744P5jX52zWYxSnp/+1DWev7gjeX7+c5/Gy9stbm9pG5/+1DV+4/3vBvBrAIC3Vj2++3Mev/An/hH+j9/4En7tmz+Mz32nETFyPIIPWK8bvPVkjW9880Py/lVbQ2mFu7td9hoA+NRbV3j24jarCz6gbR201lmM4APWqwZvv73G73wjz6PExnrVAADuNqfxRAA+/+6n8ezZLTbb/UkYCgpvv7Xmea4bBB+yNoIPuL5ucb1u8Y3f/YhsEwnj6qrFMIzY7bosRuL50bMbUv+Fdz+N9z94gf0+v05IGInHOI7Ybh/ySL523ZC14UePT33qGrWzeO/956QNDiPxfOsJve4mjL7Px0srhS+8+w5+971n5Fokre3BBzy5XmHf9SRPCWPm8f5zfPTs5oE+J2c/1CilUdcWSgFK5Uk5Z1HXVVZvtIaraH0IAc5ZjD5AafXgmqRXSqNpHIvhQyB5Gq15nkajIniGEGCtQVUZ1K7KLsIJQ/K1qixc7bO+ShjJT60VH4vKoncWZsy/qIu+CG3CYEQ/KhjjszwSTy7eyQYVTwkj6VObZBfhFG8Go3aVzNNZ1oarLMbRn4fhLOraIqOeeFpYaxg/7BzPnBz72tXDx8azSjyEWPy93/ojAP4GAOD7Pvc+/uI/9zUACv/1L//U7GsvxTPDI7WH2KZ1BQVgIK4BMMciJymeWmsMw5htEykWJTacswgA6vE0DAAxHnUcZ6dgKFUWC+991kZqk6rK99/jawJAYtTOwmiFEEIWY+ZJ2FAKcd6b/DgFI/H0RsP7hzxSLNT0q5eKhThGKktiPIanVvl4aaVQVSaOA2Itktb21D8PnB6PkXjUdfmjytkPNft9h/efvohvJ6hruh4vXm6yOq0VtrsOL2/yegDougGb7Z60kToP9yQnYSilsNt3DE+N9brGzc2W1FfW4OmHL+B9ZkbH5Ota8LUfcHe3hycejEowhmEk/QCAvh9xe7dlePK+lmCEAHjv8fzFXVZvrUHbONzc8jZubrcIuRUS8QFv1dYkhrUGRmu8/8EL0oaEkR6Kbu92JIYUb6M1truO9XUYRry8oX2VbKRF4W6zJ/UhAB98+JLEqCoDV1kSo4THONJtDsQ2ubnZYrOlbSSMf/SNz+D7P/8UAPDj3/OP8Ve/9qP4+q+3cNVLWGuKMHKyaffohxEffkTPF00d33xstx15zTCMrK+1q6ANjdE0e4wjz0OycdfEGOx2p/OsKoNnz26x2/cnY/Q9r99s9wg+kDZ2uw67fc/GYtPyGNtth2EY0fXDyTxdZfH0wxfo+8xb7EKM7bbDOHrsO9rXrh9IG30/oq4tGwsJA4hrHjdWd7sOfZ+Pl5oeNp5+QK/tSil2bQeA/b7Hbt9jGGieEoZzFu8/pefwV+XsPTVKKWjilSUQF2GjaTNKKZjMZ5JXMTgbEYPWz9cIPDSjl/yIHDX5S+dgg+epBV8kDKM1yzNx5XhqraAZ/XwNY8cYIZ6K5xAx+HhK/UJPbSr1Tx5Dk6/kDxia9VUJNhIG56sp8oOJt9HZz5H3rlHyNSIPoV2l+48xfvO9T83/9qu/+QX85//Lj0a90fKcwfDQSsEIHFTJGJD0hsfQwpxUZEOdz9MI/VfCUIUcuHGkTWG/4OY+AUPimdYAcZ0omBtFX5WwljD6eA3PU1qvEgYVL1Uwd0prJhDH0Tk807wm+XLvnuIrF1lkkUVeozy9WQMAXmwa/Ad/88vfYjaLLLLIt4O8loea/Av1Iz3xyv2gL7BRco3IRLIh8TwP/4Bzxr1ne/kIWwzREHCeIwL+PTsfM0aZnN+HJfSzMEIoHSTnqAvgyxF+/2eeAwD+o1/68fsH7YVw9li70FA928al5oxzJITXOWtQJC4AcYFYXmDaKjNyCZiPe6xebD0T5saC+x/TPy+wUTi+vhx13IT7qqTX+/H1+kN9evVJ6YH4WtEYg3F8aCOE6VOHOh3jwIPnaQieIUx6E68JAVkMa4zsq9aw8yazx2GEkF4pBtJGusYak7UfAmAnP6hX/CUY6XUhyXP6hCDb0BgJP4wxJMarNpTKbWwtwVAFsVC8jckPvk0U62uykZsgDu2e/5Qb/Yz2OT/S6/tzfE0xp3hK4z1h/Fs//XX81Pf/Fv77r/8g/sb/+YNIXe3YFwkjxyPptNAeRuvpsyE9VrnPYGkcURglfpTYSLpzMNJYPhVDKSXbMBrK0/NS+gwhtSmHkdqb0ieenN5M/ftUjBRPw/BI8w07hxuh7wk8pXX3cE0e43g9O3Vtn3Gshh5P45n8NMaw+4eO5SLZT21bw9p8xoRSCm1bx5Su3O5mrbBqXUy1JnZQt42DwjRJvHKN9x5tU0Nrhbapst/4JIzEo20c9m2ehzEabetieltmx7q1Bk3j0LYO45jPIoibUgVfW4cAkPHkMLz3WLUO/eCx23VkLFati5kImQ1gKSOI8rUEw3s/xyHXJmnnfdM49IKNcRyzm5EljGN929TEIluA4SrUtc1msKRr2rZG349ZG96nDLC4IY7sn22NYaB9bds6buijsp/qCtWUZZXzI/XNVVs/BCjAKPE1jbN915M829ahH0b4VzJY/u2v/m/4yT/8j/EL/9m/jn/jJ/8e/uUf+xX83d/4Ev7y3/rTWLX3MZrGwRj9AOOBvxkeIQSsmhqrxmHV0hmCbeuglUbIZLAkifMFHU8OI8WqZXgU2Wjc/OdzMPb7/mQMKNnGqqnhQ5wrsrFoazRCm5RgpHGa9UOBtZH0MRWfxuDaLLV7GkN5nm7+AUHN4VVl+fVsWnMpntK6K2GkDNpz1vZ5DEwvBE7BUCryWDWO3Qx/LGc/1ITgsdns0Q8DcoezaB1TsmKmwkO9nZ7CKH1aZLfb/bRL+9VrAra7PbSKGSanYcS3PYeMiof6yhpopQh9QGUtdrsu7sAfR9JXrTXrq6ssG08eI2AzZQBQsQDiQr3Z7DFkd7UHVP0IBeBusycmORlju+0wek/wCBhGj1BiY7vHOOZePQYMw8hgRBu7XYfNdk9kackYo/fw3rM867pibex2HbbTf1SbJAzK17qO8c6/yQ3wPvpC+eGns1fozKboqyMxynxtGsfy3G7jGHm1/37+7Q/whU89x6/84l8GAPz6Nz6Dv/jX/+kM3+gLN1Z5HvFoiMpZ9n4gbnKkrwHqumLjGUKANvRYVUrN8TzVRmqnczC20xg5FUOpmOnF8tRqPmPmVRshBBgT32ZybSJhpPT53T4/zhJPyoZSMVtns91jv+9PwgAij3HMz8HJ164fCBsB9bZDTc6dJRjyupsw+j4fL2PUtJ7xa6Zkw1qD3T6eD3cKT63VPIeXygUeagAf/DTJ5Way2BEp/aii8/T9mM83IDHGABiOQ0zx9AwPQLP60St4hmfix/JU0ReWp/dsPCWM4AMbb+A4nvlUvXHSB2bvgvd+igeRZh/4ePsxvuXhbIQQMI60jeQDheHnNvfEIlyCEQpiEWY7nA2+TXhfgw9H4yR3v4f3mvYjBLa9gOirt4FvEyGeKeZ8rB7GYl3HX2EvNg1+6f/+Ifz7/9OPTRiZN4EhyHMGw8OPHqFgHOqgCmww8QwBGLl5yxf6QdtIb0rPwUgcTsVQSsmxGD07f/rAz50lGCHk+9ZDnrR+HD07f0oYQJpfeV/9yOi9Z/XxGmme59fdhEHHS4vrmbRmAnEcncdTHdkok6Wg5SKLLPItl+Nilp9++woAfQ7IIosssgglS0r3IossssgiiyzyRshF3tTEzCP61SQUffiY1vGwZ0ofQjrwKG8jZWQoqGljVh4jbYZieXB6VaKPOCHQNjSDkXa+K/A8KYwUKyg6Fokry1MdDhLkMJK/WR5QUCqQGGnXO2fj0C8onokjbSOGQ4E6u0nCSIewsTyFWBz85DE4X+ONtB9KsKEU2HE2YzDjKAFx8VRSmyr5MMISDBDxLsFIffvcgxtFP8BjaM3PjSU2ku4cDDD9twxDFfDUgPfsfMHNjSUYEPuWxFOJ61WJr0oraM/M0QxGCIdDBrn1TOIp6RMGxSPNndzaLq2Zsy9M3yrxI83hpXKB7Cc11V4CWZCqrmMtC6pAY91UcNu83o9xc2JKcX5YACzW/FBTDSmdOY03XkNjADH1TORZV1l98LGOS+1i8cNhGEkMR2AkHOcshrGC7vKnUnIYKVapPlQuFsHHujbNMGaLUSZfYi0XhieDcWgzn+WRik3WrmJ51k2Fph/YgpapTTgbTU3UKjrCyPkafOxbkWdP86wtaeO477G+1hZNR9S58gFNHf2gCkXWrkJVGXRd3o+mdmia6GtOkg1XWez3tK9NXWHPxDPFm+RZOzT9gL7LF8krwWhqB2v1SRhpjFFj+fh+pRX6Pn8NEDeMSvHURsfMukybxP5JzzklNuq6Qggg55wiDGdR11PGzgkYCqqIZ9pHl++fFZyT58YQwGIMxsRsswxG4knZUFDzWEY4DSP1HW/iHqPcHN3UVVzEMzb8GOfW1C+4cUhhAHHdbaQ+XtuYBp+Jl9E6+lnTa7u0ZkZf3fz3U54PtDr0LarsxKty0T01ub2B4ejfs/oQWH0CSZNTHgNQgdbPdlgMnsfx5smsjYkjd42IMeHgDB6Sn8cYp3IowRDbXYhV+nfeRuBjlf4vMDYkDKHvHXjysZLjKfuafKFslIwzss3TNZKvBfE8h+frwDjmz/Vfsc0Yjul2fs4o9INts8PN3zIMxbdXxD08XlJjFVLfE3imMURiKKF/q3A+Bsp8ldcJ+v4iDJTOW/lr5rmgYE7hbQjz0tG/c3681sP3QogpgVTBqvQmhypClg4E44qpbXb7uVhZTlLpdO5JbrvvWIyYWkbzTAcdUfp+GLHd9djueqYYpeyrm9LXqCJiEkZqCy4W9a7DZtuRPPvprAeOp4SxndJ+KR7pjQTbZts9truO3Pme0sk5G7FNunnwUhiUrymDhuOZUrYpG7tdj81uX4RB+ZpSoSkJIf6CpfwIIcaTO+shZmDRhfhmHoKvHM/tlCbK9S0JIwTAWn4ccRhaa2xreqwDiK/EhTGw28lnZ3BzhtIKzVTI8VQb6dftORi7XYfNmTyamtdrreEDXYzSWgNjDMtBwjBGYxj4/tvUTvAzjjOuKKaEYYxmx+J2a9B1A2ljt+sQmLkTiPHiMKR1N2H0fX6tiIWme3Ztl9ZMII733b4jD86TeCo18WDmgwe8iq9khPvcFb/LMd8fFbIHDB1L+i7HgUjF0NI3W/YKlqdcVFPiWfJtUPy2LWCUFLhj90wU6NM10rd+Np7T/3ES+4XQdwQbJW0iFbkTaM57WRgiRW3CGZL2G0j9QmkFJRWfU3whvsRDcFXsn+IYEDDSKb2nYkhtnq4RxwCvnvZFcPeXzFsSB3kcSRglBWz56VdiIMdTilUJBneybbyf55nGsTTPy77yRJU0N5aMkYL54Lx1QJ47pTVzuoQtzln0fFCwph3Lkv20yCKLLLLIIou8EbI81CyyyCKLLLLIIm+EXCT7qbJxV3o2fVJpWGtgrcnqjTGwVpP6dCQ6ZcP7gKoyc+Gr3Cu5dM04GvhAF7TkeCQfcvoQgKqKuqqyUGokfU3XUb5WlUXVj2Q8OYwUq3hdPhaJa1VZaJ3JfjrSyxh8m2kVshjH93M2rNVwlcHoCQ7WTt/iaRup76SaMadgVFaIhTUkT+8DKmswSvFkMGIsBD8qi0r0Q6Oq6CKkVWVQGalNynhkM5fS/UIsog0ao6oMbBHPhxiJIzcnpX6htZrq3jy8Bph85eLJYBz3T4pHkY1JZ/vTMWKbmJMxFFQBTwvvA3r7cG70PqAysU3ZNpEwprlvGH0WQ0Gx8U76qrIsRuo/3Byu9IhhyM/RlbUI02m91HpmrebXM8FXad2VMOJ6SK+76ZpKtEH7WsIz6avKsPucjuUi2U91Si/LiNJxI1BDpPul9GNKDwDOxc6cn8Cm9EsFNHVFfuM7pHTn9XpKYaN4WGtYntaaOQ3aEtVqjeFtRJ6xeCIVTw4jFmCME6kUi84NGMc8T2sNamfnYnkkRjfM1bgf8KgsRhNIHq6KqdKcDVdZOFeRm5GrKqaeUxhu0rs6DqyTMKaClizPukK1t7AZG6kopvd0LBKG29O+uinNntqg65yNRfB6OhZVFVPcST+mtHDWVyGeKV2a48nFG4ixYDEqC2sEngxG7Sp2TgKAurbQSpObJJMvfDwtjKYxUmqwNPdxNpKOSiwo4jmNgVMx0mZPiWcsnUKM5anf8HOjjKG0IvuNUioeRUGlpk9+VBU9ztI1UpuZUbNjhJK0nlVTv+DmCyjGV2HdTRhUvLTW81imz1nSbDyBOI64tDiJZ9I7trbYfblI9tPN7ZbNfjJa4/Zul9WnDX+UHoiOcZlLtdtCacU6LWGkw+AoHrEqcGD1V1ctbm53bPYTwPuqtcbdZsdmP3EY7d1uLmxIiTGa5Sn5WoLRNDt4H0geVWXQj6No4/ZuS2YEWWswMBhVZbC6a3B7uyMHv4ThugF9X7E8rTWsjbu7HTa7Pdsm1hrR15vbLXl/34+oKkPy7PsRTc374boBztmzfK0qy/K8vdvh9nbLxkLC6PsR1uqTMbwP0IYe60D89XooYEvbYDGGEYfisw9l9H5qdxpDspGyCLnsEAnj9m6Hm9sdm70kYUh+eB9rj7GZXIpvEwkjhCBmP0k876b+yb0VkDBizTo6+wkAm7kUf1TKi7iU/cStu0m47KfYL+i1XVozEw8p+4njmfoENx884FV8JSPnZZcs2U+vXrNkPyWMJfspyZL9dKRfsp/uYSzZT1GW7Kdj/ZL9tMgiiyyyyCKLLPJtLRfZU5OeXfNPbYd/y+mP/y2nT6+5KRvhlY2/FIZ0zfEPckpP3X+Mn3SUr5w+4sjxojBe/STA2aB+DSRfSnlybUbxOHDgeUYdw4HpW/djSdVQKcHg+3fE4P0o6ePxzYIcT1J/1IG5fkH9siodR5OWjCfmduXaVOg7BRgiTwKjvD34sTop2Hge33vKvFVi4xIY9y99PIZSJTwVVMjbkOb4x2CAabPEk9Xf+/vjMaS57Xheo/THb4fp/s3zlNbdGYPwZebHtIm0ZkrzawlP+T3jQzn7ocYYjdWqhul09hWR1hpt69DuXV5vNNrGYdfm9T4EtG0dbdmHNkYf9VopNI2Dye0WnzCUUjRPw/M0xqBtHfZd/0DvQ9zl3bYObeswDvmd3mba3Mj76hBCQGcHmgeBEWPhMAwjmh0TiybWeRlztZ+mjArK1xKM0Qe0TQ3vPTbbhzz8tBmuaRy6Pu9nsjGMI3xmf5GEkfRt67Be1dm9P37a0Ny2NYnR1A7OWfQDw7N16IeRtJE2tLK+Shht9DO3l8WHgLZ2MWtjGLN+tLXDqnFYtfnNtbOvBEYpz1Xr0HU1zXPqn8NI2xAxajfvhXosRuLQtjVaYRxqrTB6T776XrUO+z0dz7apYUweI81Jac442cY0N/oQTsIIAZHDziHgNAylVAFPF0/nztjwIWDV8LEowWgbh2oYyU8aied2l7ehlJrapJ4L2T4W4zBvxfFB+doZk7UR504XkxOYWHAYB1/o9Sxh9GbIxmtet1uXXXfvXcPYaFsXs7hMnqf4fDDpV6sa3YvXlP1krcF6Vcf03sxTldIK61WDrh+yem001usa/ZDXBwSsV/GhxWWuCQhYtTW0Vri+akiMVVvDaEXy1NPDGcXTWI31qomF4zIcrI0PG+tVk12EE8Zqxfu6amso5H2VMGKsIkfKj4CA1apGQMA45Hlaa+bF5xSM1GajD7ju+ixPV6UierSN9bqGDyEbz4TRNHmMpG+bOCBymQgBh4dRCiNlInjv2VgMoydtrFaxf3K+ShixXX12oQ+IhSIrq+HDQ55Jv1rVWK+aB/c/8DWDcY8H52tbo+9HkueqrTGOHgGBHQMcRvL1FIykW7U1rtb0fNE29YNfq6/Kqq3RdfmJNiA+JJopEzLXJm3D8yixsWrrOeX2FIyk3++HuA/uBIy40PM816sG4+izNlL/b4U2Sb5SGHEd8TBW59eiiec+Mycd9PFHkD0RI/kyjh7G0L5WvcnaSPraWT4WK0diJJ7cupsw+sFm46W0mtczai1SWrFrZmqzmPZN8BSeDw48ajx/cfdAn5OzH2p2uw6/+/5zNh1wv+9JQlorbLctXrzc0Db2PTYbuh7SMMTB8uFHNwxPvo6FUjwPrTWu1nu8vKH1xhi8//Q5mcGitcLVuiUxANlXCSOEmHXBdYD9fmAzbbSOD5o3N/SO84hBZz95H+B9wLPnt1l9egjkdrV33YCXN1sy0ya9JaR4WmugtMZ77z8nbUgYVRUzEbgd/hJPBYXtvmPjKWH0Pd+mbjonhMqYqF2F4D3e/+AFiVHiq8RD0htj8PLlhs0qkjBqV4nZTxxGeuv19IOX5P3NlO7KZRV1/cDylDCaJv5w4HiINqa3gFxWkYRhrcFHz2/Pwth39BwPALftDsHTdZu221jzjotF2zoWY7PZo+9HNnNJ4llVBu8/fXEWxl27Z2uobbcd9l1PZgTt9wPq2rKxuISvHIZS8Tye957Sa7tSCrtdx67dkq8A/3wAYOJBz1uvytkbhUuyYKTskpLsJzHzSMoiUOfxSOlrrJ75rlzK81xfS3aKS5lJJdkQJfE4NwsmZjOczjPF4pz+qZWWM4IEntQr4sdgFPnB9N+S7KciXwv63zl+lGCUZD9xGEUZgiVtdiZGaSwk/bk8i8a7NK8V3M/1LSXMJyUYWucPqyvlWZr9VDS/Sr4yGUFa0MdreF/L5nAaI/kpr0VCFmKRr7IfS/bTIossssgiiyzye05ey0MNfZ7gpGdOHIz6Ahsl14hMJBsSz/PwDzhn3Hu2l4+wxRANAec5IuDfs/MxY5TJ+X1YQj8LI4TSQXKOugD+AsEO4eyxdqGheraNS80Z50gIr3PWoEhcAOICsbzAtFVm5BIwH/dYvdh6JsyNBfc/pn9eJKXbaI1R0/tIuFfjRuvpNRj1fBXrB9E2AoyJr7jiq7LcayoJAxFD4GkYnkbr2QbVhrKvBzue4slihEkXmFhM+38EnpyvMkaYyydQPLQ5rm3C8DQK1LN3irlsQ4MaOgeMvA1t1BQLjqdibASRZ8LgfE3jKAQ6Vlz/1QV9T89j4FRfY8w5niVjQMIo84XG0EZPen4cSp+5ZAzFXpP63Vk2TBpnp2OksXwqhlIFNoyG8oHpn6qIA4+R5r7TeCqV2oxu9yJftYYJFI84N9M2pjncFIxDhqe07h6uyftijDp7zUxznzYamijJI/FMNR2N1uhB78s5losUtIz1IfKnOWqt0Uz1Ieg05wq7XV7vQ0DTxBouWj8sDOdDzIbQiQeRWpbqwOQwgNhRJZ5N49Ds+wf6lAZd1xXqpoJlUro5GyEAdVNh9B6mz8eTw5jTCYcRGyIWIcQNjMMwsinddVOh2dM8OYzUZqMP2TYJ4VAjiGqzEIC2qdAPLp/9NGE0TYXdnrfRNi67ofkYY5/xNYRY18w5i7rj49kRNua+h5DleQ+jp31tG4f9vs9nBE33V5VF3z8s9iQT5NwAACAASURBVBdC3FDaNA5tk6+xMmM4S6aeJx5dN5DxbKZ4kzwbh74fY2Yd07c4jM+/+w5ubjYnYRx0wjicat5QxzMAB5ycJF+N1lmMZKNheJTZqBBCrP10DkbTuKk23uMxlFKijbZ2GL3P2kixqoW5samjrxRG28TjBiInmidlI65lDm3tpnOKHo+ReI7ezFlpxxLnxtgvcjbi0Qqx3hw3N3IYwJQK3Ths647h6WBMPl7a6MP8TK3twpqZfE37c055PtBaT+PEsWUnjuUCb2oCun7ITqZA3HyYdlhnF2kf76f03odY46LLX+N9QN/HdMSuG7Ibm9I1FAYAmJHnaQPNM4T4Wr3vR3bCNj6gH3hfEwcqnhxGitUwjGQsQsB8P/VQExBQ9TaeU3MChp/a1I8hyyMNdmM0y7PrB/TdMNe3eVUP0BjJRt/HWFBVpRNGztc5fVTRfSsE3ob3Af3UHhIG52u6n6pcnX6xU34Yo9H3PZktkXwFwLfJxIOKZ4oFxTONQWoMSBiuqvCf/qV/DX/+3/kv0D17PEYIgOstOxeEEDOCtFbkNQDY7JMQ4vELRmtyzqh6w845JTaqLlZaPgcjxepUDAUl2uj6YZ4XcvNW01XoHR2L1G4cRt1Xh+Mscg8kRzxpPd8/JYw4N8ZzmMj1ihkDfprfpfWs6SqWp1aabVPvA5q+inNT5pq0HrJrt7BmHtbunuXJYcx65kiCV+UCBS0xL+Q5UcrHRib04xjY+4HDgKKu6bsB2ujpMLg8RtcP6AcaY9SeteF9gKtofQiHBycqzXkcDw8dlHTdwMZDwog+ej4WHc8zhIDKDiJG3w9kul/fx0PzKIz0GpezkdqdSj0H4uLD2UiTFPddl8PopoyIkr5F8eynNpUwOF/7YUQ/5M9uAWJ7pEJ6ORv99KDMpVaW+JomQZJHTxfZi/fHSY4dAwzGv/Qvfhnf/V2fxZ/5+R/HX/mrf/MkDGmMpfu1UuI1XDz7fsSoPIkR7xfmA8FG8vE8nvzcWMqD1XcDfAjMvMXP8UUYfVm7smvNMJ6N0XU9xpFu9/Qjh+wXXTyzRZxzzlh3JYxR+3nuPHXNBOQ2kXgq5ef+WSqvpaAlo456IV0rXsNfIGV8yYXfzisydig9wNI821cJQy5vhwKeJcXlpHiAdURuj+Qnb4P1A6VtInAoiAV7kdR/CzCEcMp9SxxEhb5KPMDzUMI44zB+3xc/g5//uR8FAPzkT/wg/sB3f/YkHgWhKLuGVxf3z7NslIwjCUOdhxHvl2xIc/j5bVI0r7H4qmCclc2v0iA5Z605XMPpC9udvEieO6U1c7pEXCdKng/kqB9kSeleZJFFvi3kZ77yx/D93/dFAMD3fuld/OxXfvhbzGiRRRb5pMnFClrST2Px3+lfTby+xEb6Z/HNActD/nUn3Z/0nK8lb3x4OzIGd38Jxvx0fAZPiUf6FVD25orAKOxbIDbTlWHIv6hnK2f08fQL8eR2nTrwef1Cvma6gv4FN/+6O+OXaAbju77wHfjZP3X/IeZn/9SP4G//nf8Lv/VP3nsUj7L2KBhnxb+oT5+3JBuXwDhcdhqGUiU8FVQ47y1eCcY5PI//+WxfS95QcPOFNJbFdi+Ynxlf5n4lrLvcmpnuP49n+RuaJBfJfnLOkq+qlFaonIWrbFavtYaraL33Ac7Zacd7Zrf4pNdKoZo29z0WI/HgeBpD84wbCzXcdP+oqeynAl8ri8FV0IrYKMxgJD+VpmMRQjxSv3Y2ux8mZT+5yp6MkfwYTchipKwj50psVGzmEoVxrK9rm69VVIBRFfCsGBspFn70qGzHYzC+Rh5V9nCKFKuqMqQf9dQ3a5cf8jEWFYlR4ushngxPZ1ExY4DC+Lmf+eP4I3/ou+5d+33f83n83M/8cfy1/+ZvF/NIsXLMWE/3a6XQV/lxCEzZdUw8a1eRGId40zxKbDgXM44GJktLwqiqmGnDZVBxGJjWAJZnZeGnPV/ZeaukTSQMZ2MaP5XFNfEk4530rspmLpVgpHhqreDHhzy8jzXWFFQ+OyrFgpl/0zUUBiCvu/cwMvHSWs9z46lre2qTtFn/FAyl1ZzFyu3VO5bLnFNjNFvvyE7nhWTvtdP5LoRe65jGrPWQvUbpEPVKkYXMJIzkQzpPJK83M1dKr7WGsfw5C6KvVk/nsxDxZDBiLDRCCGQsItd4dgC1dzb5Ya0hfeEwUpsoRReXiz4Y0QYVq8hTsRjpHBCjNTx1roqAYY2BMXwsrKFtxFjE80q4NuHGyMEGfXaLNRqWi4XWsAVnnnAYBx50PCWe0Qbvq9HqHsYX3n0HX/2pP5q99qd/6o/i7/zvfx+/9U/eZzHu6WzseyyH6ZwbqU3E80oMjWGYsVxqI917LsY5vipVYMPGM2ZyNrSO40wz828JhtEaQef1iadh/Ix6vk2Sr1KsAMzp0jme0hxumPkixcsTsYjX8Otuwgg+YMhcM8+dzNoujeW47vLrqswznaVT/sbmAtlPAXebPVso0lpDFrDTOpY15wrcGaux3dLFKDd3O7H4nISRBjXFIwWd02+2e9zd7cmsohJfrTW42+yYgpY8RmoLLhZVZViekq8lGHebHbwPJI9+iOnLoo0JJye2N/AhkBj9MMQ22ezJbB0JYxhGDEPF8nTOsjY2mw6b3Z5tk4hB+5psUDKOHlU1kDzH0aNtd6wfwzCid/YsX+u6Ynnebfa42/A8XsX48k/8wLyX5lX5nj/4Lr78Ez+If/jrv/QoHtycBMQzNqSxWtd8v/DeQ2t6TkmV5M+xkX4Fc31Lwths4hjhClpKGM7xeiDGlLKR6iWdg6FUfGNFFZIs4Rnn8B37VkDCUCqON+pclZSuTdlw1Q7DULFtKmFI627C6PsxGy89tQW3tktrJhDXkt2+IzPjJJ5KHXiUymvJfuKLiPGnYQIgD+45BhELWkIqinVeMUql6AOGjmgWfIOHYIfHKCrWJ/Isy346p6BlSdZG7BdC3xFslLSJVOSuJPtJ+nZd0iacIbm4nPBtWyuxoKVSfCG+xEP+TM/78Zjspy9+/h387Ff+GHv9z37lh/EHf//ninlIbZ6uEccAr44xZ2NVMm9JHM7PfiopfshPv+dnP0mxKsGgDok73F+Q/VQwz8u+8kSVNDeWjJGC+eC8dUCeO6U1c7qELWhZ9HxQsKYdy5L9tMgii3xi5Stf/iH8wPf/Pvaa7/3Su/jTX/2R18RokUUW+STLRfbULLLIIotcWozR+Ge++iP4nW9+dO/fv/Dup/HN330Gf/QJ7Ctf/qfw1/7br7GfHhZZZJE3Xy6Q/RQ3yXIbhbkNtmkjJr9pz7A27LRpVdxoaTWMFwpSkjzL9NZwmywv4SuPYaxGAL2BLNqQeJZtpLTTpmTKDwXP8hQ3jE42RuLNY4pVySZ0pWieLMYUq3N4PiaepK9W8kPun2XxFnhKPCY93S/kzbHHGH/2z/+VB/q//8v/Cf7Mv/KXcHO7zeJLPKQ2B+I4U4rfPMvNayUYUpJEiY2UmHAWRpobT8RQip/jow0DHeh5yRa0iYQRN7WezjPu75A2Cpf4yreJNQajYebGkjEi+CqtuxLGYT2k1yJpzQRkXyWec0FLq4HC3ysXeKjRWDUOPZExoZRCUzus2jqrN0ajaWg9EAsbIoSsjRAC2tZBa4V2Kp6VxWgdoBS5mGutWB7WmrmYH6Vv6gpt68hNvsZotG3N1rFYtY70VcIIIaCpHQYzCrGopyO48zytNVi1Dj2zWa5ta3gfUGU2kYUQ0DYVxjGQPKrKTgUr6SO2Y/FDunRAZWMx1L7Pt1lV2anQXk0ushKGm1KtuaPAW4ZnOCrq1nU93SaCr03t0DZ0eYK6junYVJumooXcOEspnMNAXyPxaJsau7aninjPRQe50hdN7dAyGEDsG5SvEkbbuoI5x0FpxZbXaJsaq5aeaSWMVVOjZubGEhurZrqXiZWEUdcu4pyKoQpi0brsMQBJmiYWxGRjIWC0rZtqdhGLrAK7FkHFWLRtzWLIvtYYx5Ed61S2WVzParjKiusZ56u07koYWsfCndzantbcvTCOuMw6iWfUxzmc2zh9LGc/1Hjv8fJ2y2Y/GaOzv6qAwyZhSp8wNlt6F7arLLTRuL3b0UQVsNvRu7DTxlaKR3yq9az+at3g5c2WzX4KIZzlq4TRtg7D4NlYaK1wc7tjs5/GkfY1Ydze0VlaTRMrTlM8qsqgHxxrI/Ub8q2VNRgYnlVlsF7VuLnd0tlPAoarLLp6OIvn+naH7a5j26TEV86PrhtQVYa00fcDalexfrjpvBLuGomHtQY3N/T9V1cNbm42YmYShwEAt7dbNp4cxjh6GE3PSUCsz1OSqXgOxjCOsJbnIdkYpuJA3IQvYTy52+Ll7eYsDGt4/Th6NnMJiGe8nIMR6+/ls3lKed4+2eHmZnsWhveezX4CgP2eLi5rjEbtKrZ/S75K666EkeZ3bm2X1swknK8ST6Uij5vbDWvjHq/iKxkRM36Ee8tOleUvkDdhS1kC5+1IT/pLZD+dg1FSJeNS2U/iSadnZj9JGUFirArql8jxLst+Yi8qyaSRfMV5/aIknafIV4kHeB7SqbElGCjRM9cUZTZdIvupsH+eZeMC2U8xo+dbm/1UNkbksXp29hMKbPA0xewn6bTg0uync9ZdGUOeO0uzn8STlVmOZf3zWJbsp0UWWWSRRRZZ5I2Q5aFmkUUWWWSRRRZ5I+TsPTVpo6/RQ/aVm1YKdVOhqaus3hqNuqb1wcfNrz6ErI3g46ZUpVSsqZGrWePjhtWAEA8sytgxWrE8KmtofQhT/ZS4uWsYRtLXpnFodh3ta+Pi8ddEPDmM4APquoKxmowFpo2rwzBiyO2HmXxpGofdrpcxcpu3fUBdxz01WR4hwLkqbjLb0zbqOm4eHHP7TEJA5Sya2mHnMhiTjbq2c/85BaOuK9SuQrcfmFhU2O+rrI3YfysgIG/jCKPraF/rpkK9r/KlLab2qCqDrsvwDJFD7WK7ZmXy1TnL+lo3FZo9Hc+op3nWtUXT02OkBAOIG6P7Pj9GWIwpVs7RYx0hoK3jJt9x9OSnhKZxbDybOm6SzGKU8CixMem8P51n4nAqhlJlPIMPcaNvZt5qprmVaxMJo66rw4bUDIZSYNcipWK/quvqZIzEcxw9coWZkq/zwXY5fePmunfUetY01eHwvRPW3YRBxSuuh5Zd241WMQGBsdHWbvrMehpPrSKPunmNtZ+qyuKtJ2v03ZD9OKa1wvXVCn4MWb3RcYNt7KgZAwG4vm7jxtJ+fHBN8AHX1ysoID+hH2M4S/KUeFijsVpNGQKv6qeCllfrFk+u9xiJDbjWaKxXvK9PrltUNu+rhBF8wJPrFv3gMQ6ejMWTqxZGq/xDDaaMoNblfS3ACD7gyVWL0XsMw5hZZDE9TKTJg7ahlcrHU8KY9FfrFm+9tcpvwJ2Kd86TcQbjuKgb2T+vVgBA2ri+XsG5jvVVxLhaIQTkN+iGOBlba+LpnRk/6rrC9VWLt56sMgTu+5rFuBDPeL+C0bwNDgMAnlyvTsMIwGrl8OS6xWazJu9vWwel4qZQ6nP+9XVLjnUETAuPzmNMNp5ct7i7I3gU2FitXCyiaE/kiTjneO9RVfYkDKVUAc+athGA9brBelXjrScd2SazrwzGMIyoXZXFUIpfi5RSuFo3cWNrnV8nJIxjXx3B8+qqiSUOMjbS3Fk5i/2+J22s1w36Po9RypOLl9Yqzp3XHbkWSWt78rWuq5itewLGzONJLyYPJDn7oWa36/De+8/YrKL9rsdHz2+zemM0trsVnhF6ANjtO2y2e9LGMHoYo/D0g5ckxnbXYbfryKc9rTXefrIieVprcLVu8PzFHak3xuC9p8/ZlO7rq5bEAGRfSzCGYST9AIB91+PmdsumdK9XNV68pHec77set3c7cmd8QMA4Bnz07Card9PboJc3tI2uH/Di5YbM0qoqg1VL83RVrLT83vvP6bRwAaN2FVxt2QEl8Yx1yfZsPCWMvh/w/OUdk/IdKz5TWQRNE9+uvPf+c5JDia8Sj34Y8ez5LXtOzcubDZvZIWEAwNMPXoiZRxTGehWPRHjvKR2LtnXQSrFZWn03sONMwli1NYZhZHlINlIqLJelJWFU1uCjZ7cnYyil0O3pOR6IMfeBrgV3vWux27VsLESMbYu+H8iso3iswkDOSUopVNbg6QcvTsYAgKt1g2H0ZJbWZtei2w9k5lLXD6jrio2F5KvWcptwGFprVNbivafPmbVdY7fr2bVb8lV6PtBaobIW7zPz1oN7iq/8PSDMMQ2LLHKycIvzGyeX8PWTgrHIa5XwOmbgb5e+tXTfk2V5qFlkkUUWWWSRRd4IWR5qFllkkUUWWWSRN0KWh5pFFllkkUUWWeSNkKWgZbKxFLQ8srEUtLzPYSloWczjwgUtOa6nYiwFLV/RLwUtZ/1S0HLSLQUtl4KWS0HL+zyWgpZRloKWr+qXgpZJloKWB1kKWkZZClrm9EtBSwJkKWh5wFgKWpZiLAUtH8djKWhZjrEUtLwvS0HLKEtBy/v6paAldclS0PIVrqfrD9dw8QDryFLQ8nEYQjjlviUOokJfJR7geSwFLY/vXwpaHhs4t02WgpbH+sJ2Jy9aCloussgiiyyyyCKLfEvltTzUSOcISYeTlZx1VHTNmScayTwvc2LSOTDh9RxhFW0xREPA2YdUlcRTuuQSGGVyfh+W0M/CiDUDygydri6Av9QYObdvXYTG2TY+CQczhvA6Zw2KxAUgLhDLC0xbZUYuAfNxj9WLrWfC3Fhw/2P652Wyn7TGqOnsp/gfnXWkp/8oMUazNoxR0OoCGAJPw/Ccd4JrTXa2Il8nO57iKWBEXWBtaC3z5HwtxUjXZe+fds2LNowC9eydYl5mg9/BT2Ooglios2wkDM7XNI5CyL+Gje1O918t9Bsg+sphHHjQvmqjWZ4lY0DCiDxOx9BTtqQ0DpUUCxFDsdekPnGWDcOPsxKMNJZPxVCqwIbRUJ6el7QuGGciBj/3STzjWqamcXCGr1rDBN5XzobWmtWXYZSP5dw1xqiz10xgGu9GQ4+n8Zyzn7RGDzpZ41gukv3UNA7GDNlvZ2raIb1ruqzeGI1V67Df5/V+qrAdr32YPeL9oRpuUx9VLn31mqYiMYDYkSSebeuwz2SwhKPK1jErI7/z3RiNdqronNOnTBkfAmyfjyeH4X2IWUuDx3bbZWNxyEwas5t8j31piWwdCcP7MGeB5dokpMrAkx8Uz1UbqznnNjQnjFTpm7bhyKyJY4xcZlIIYaqHFAuy0fF06Poha8P7QyXlHM9jjL6nfU0Zb7lfPSHEquhVZWIB0YwfKQ6rNl9JOWE4Z9H3I82zrUlfk51Vm882S5mK/TCSY6QEA8DUvx6PEaYK3KvGoW34caiVgh89uScg2qDj2bZ1/IGSwYg2Yt+jeBTZaBwCArw/g2fjsGsdQggnYSilRBurpsbofdZGilUjtElbR19pDDf1//w+jsSTsnHQ11MV7cdjpHim4p65Obpt65ienrER17tqrpzOjUMKA5jW3bbGbpdfz1IftzYfL631vJ5Ra7u0ZqZ1QCsFoxmeDIaaspLbtmY3Xh/L2Q81IcQFtB8G5Lb8aK1QuwrbXZfVpzM8KD0QsN1V2G730w7qV68J2O07aKWx29MYNYsRnzqriuZRWQOjNaEPGIZYwGy366aMhNN8rV3FxpPHCNhsOwzDyMeidthuO6JKd/RFK8XzFDC22w6j9wSPgHFaFFme2w7b3R7jmPulEOYHKs7Gbtdhu+2IrKIDBhVPH+J/HM9GsLHbdbGgqoTB+Nps99hs98SbsYAQgHGk+0UIMUNmQ2a4RD/Hke87zXbP+truOpbndhtjxfUtCQPAGRgB2mi4HT0nAXHRVJobA0DT8PEE4q96qk201tjWnB+yjfQL9xyM7U5qEx5DqXikAMvTaAQfyFhYa2DJWJVhGGPYuS/xpGwohWms7mOF7BMwEo9xHEme1dag6wfCRsB258Q5x1oOI667rrIsT2sN+j4fL2PUvJ6dumYCAW5rsdv36DqaJ/d8oLWa5nA6C/FVucBDDeCDnya53CwUf+1Q+lHFp0b6/ilFzjMYYwAMx2FKB/ScHc3qR6/iAkfqIz7LU0VfWJ7es/GUMIIPCKyfx/HMp2OPQrwTRoxHHiP5QGH46ZwczkYIsdI3x5OLhZ/bPF1zCgbfpgBmP0/lmTA4X4MPR+Mkd7+H95r2Y3o4o/CB6Ku3fN8JQjxTzKnv6Pfb4zQMoGDOYDD86BEKxqEOqsAGE88QAG7uG32hH7SN9FB+DkbicCqGUkqOxejZ+dOHgnEmYITA960DT0YvzJ8SBpDmV95XPzJ671l9vEaa51XBOsDFS4vrmbRmAnEcSTz5eKojG2WyZD8tssgiiyyyyCJvhCwPNYssssgiiyyyyBshZ39+Ag6HSOX2mKWDiCi91unAo7w+hKjTSkMp/+CaEBIGbWO+RuLB6RWtDyHpI473tA3N2Ig8NesLh5FixcU7caUyQw56LWIkf3P66EOg4zXtemfbHQmf4qn5NtFq3gSX21xfgqEK2kwJsZD61tzHGV/jjbQfirER8Y/jyWAI4yj1LZkH5WfBNYIewHyo12Mx5jFWNEboMQBMfYOLJ2iM1C+4sVpiI+nOwYA6jJNTMABVwFMD02bmbP9E2dzIYUDoW4knqxfmTwljnjM8MxYZjHluFccRz7NkHVCMnTR3Uuvu4Rp5HHF9q8SPdH+pXCSlu067tDOGtVJT/Ryb1Vuj4eqK1AcfN8+OfgrsK9cEH2KZhGljlMotLNM1FAYQU/lEnpR+yhhyzsJVFkZ7EqNibCSeAxNPDiP4AOcstKFjgRDi/X2V3+SbfJn+OwUj+ABXV/Cjz2NM90s2XF2h7vp5U3GWg6t4G9M1Prc/owDDHbUryZOxkdrUj6EAw5K+1rVFXdv85tmJZ0XFc8riquuYVZGVEFBP8drvaZ51zcfTOYGnq1C7Ab0bsv27BAMAaledhjGPVXrOSTyVUvQ1SLWymHhO47ju83NG6v/n2HAu1sUb3Hg6RhXbdBzz85aEoVQJTzvtG3toI/jYr7j5N7UbAoPhqnjMhA9ZjMSTsnFPH07DSPH0Ztq/RviqFLI2gpfnRgkDiOtuHKvMWuPiupmLV1oPnbMnr5mpTQ4/RB7/fJD0rrZs6Yp79xRdxUr5E9QivDziYfS1yCeNz8cpb4qvb4ofi/zekUv02d9L/X6JFy8XyH6KKXZcQUvnLJljrqeDybgc9M0uppFSNna7Dkor9kluu+9YDK0VqormmQ7KovT9MGK767Hd9WxBS8lXN6WiUoUiJYzUFlws6l1Mz6R49tNZJxxPCWO73cP7QPJI5ziwbbbdY7uj0ocxvyXibMQ26chMmmFOC89jpAwajmdK2aZs7HY9Nrt9EQbla0qFpiSmdNNF9GJK954tKJh+SfNtIvvK8dxO6Zlc35IwIo/TMWIqNT3WAQAqfg7hbTg2nskWhaG0QrPrzrKRfsmfg7HbddicyaOpeb3WekpTztuw1sAYw3KQMIzRGAa+/za1E/yM44wqwFiCkQoCk3P01qDrBtLGbtchMHMnEOPFYUjrbsLgClqmufPUNRPAfJQFVUha4qnUxKOwQjfwmgpaauYCpfjTMIHDdzkOhP7eO10yfbNlr2B58jaUUiLPkm+DMR58vDgMrSQ/+W/nJfp0DcczfW8l7y8oxBf7hdB3BBslbcL3TyW+jEzflRkiRW3CGdJi/+P7hdIKShhn6Rs7J2I8IfdPcQwIGIA8Z3AYUpuna8QxwKun/Qrc/SXzlsRBHkcSRtqndyqGUhIDOZ5SrEow4v4l7n6eZxrH0jwv+8oTVdLcWDJGCuaD89YBee6U1szpEmhFj9Wi54OCNe1YltpPj5Cl9tMrtthzRHCeIwL+PTsfM0aZnN+HJfSzMEIoHSTnqAvgLzVGzu1bF6Fxto2l9lMicQGIC8TyAtNWmZFLwHzcY/Vi65kwNxbcv9R+OhVD4LnUfnocRroue/9S++kBxlL7qQwj8lhqPyUMYKn9lPxYaj8d6QvH8lL76RWprMX1dYuuI+pDKIXrqzZbkwaIg/L6qiXruHgfcH3VwlqdteF9wNW6nb4B5usdxWsaEgOIHUniebVupgyqV3asTzvz1+sGV4wvMwZTs+bqqoU2Gj1T+4nCSLEax5Gt33N91UApsLWfVm2d9bUEw/uAq6sG3vtszaQwZUM0dawPRfF8ct1OeFTtJ4u2qbMYSb9eN3hy1eYzk44wcrVzjms/eR+YeLbx1MyMjUPfM6yv11ctQqB9fXLdkifkhhDrn1WVAfDws0uq83J91cwxJTGcvZcqnONB+Zr6RTopN6e/umonjvnPQyUYAPDkuj0JI4SA9arB9bqZ+nD+/rat59fe1Cv266uG3G9wqP2UxwghYLWqccXwKLGxXjUICOznXgnj+qrFMI4wRp+EoZQSbcS5M2RthBBwfb3CelWzbZJ8JTGuWvTDiKoyWYzEk5pblVK4WjfY7XrsKqIWkYBx7Ku1+/wcfb1C3w1ZG3EOb+Ccxd16T88XDAYQ190n1/R6JsVLaz2vZ5Sv0pqZ1iNX2WzNxMSTw9BKYb1ucH3dvr7aT0D6Nkw8ral0hoewb4b8NaNYG1rf/xaafxCYdAzP9BmUe2KkeCabiUMIlI3Ek9PzPDiMGIsDX2pQHv93DgcKI7UJkG+TuP8oTkzpl2bORvzf/MIVv23Hf89hHNsA8R38GJdq13RODcczupq3Yczh+zrfJryvwLSvgbpf0/1ibidmgT7eOyS1CR9PxfOc/sz1LQkjySkYx/MEd3/aw8TPW3w8D2OR6p88jxIbwOFMnXN4snO4hHEmz/vzJ9MmWmEk3tQU9Yvp/2f10zg4GUNNe9f8SL4B4XjO6xkxdyYbicyp6+rxVCmcMAAAIABJREFU3J2P5/E4EPbESGs3hyE9H6R15hFZ1mc/1Oy7Hh8+uyGzdYD46/P5i7usTmuFYRjx4uWGvH8YR2w2dEZQ6vCUDQAYhpHNKlKK56G1xn494OUNrW8ah4+e3ZAZLFordB2NAURf7+72TAYVj2FtLOrGxWIcPW7vtgxPjd26x83N9mQMY2JdEIqHtQZt43BzS9vw3uPlzZb8JmuMxmpVkzytNaicxUfPbkgbEYP2taoMalfh9m7H8uT6b2UNtvuOjafkawh0LAFM59QY3G3yhd/i+UkKz57f0jwLfJV4SPq6rvDy5QYbpkCdhAEAz57fkr5KGLt9LLbKxWJbV7GgJZtxJvjqKmhDY2x3DiGA5SHZ2E4V4LnMIwmjneYt7pewhOEF/W7vEDydudT3A/p+YGOx23csRtf16PuRzVySeK5WNT56dkNm65Rg7Pc9m0XY9wP2E9cs/nQODWej63p0/XAWTy5eSsUq39zarpTCOPJrd98P2O178i0ewD8fALFNPmTm8Ffl7I3C0i5saWe9/EulJPOjIItAqXmfxyk80rc/Vs/8Ei7lGd8KnI5RslNcykwqyYYo+V7L2hBiFTHo1+ElPFMszumfWmk5I0jYC6CK4in4WuKHtB9BHGcFvhb0v3P8KMEACn6hMhhFGYIlbSbpTUH/LIiFpD+bp/hGSspQKePA9S3+xOIyjLSv7FSe6e2FuE6UzK+Sr0xGkBb08RrN8iybw+l4Hb+tpKRk7Vaaj6c4/6Y35YKde/cUX7nIIossssgiiyzyCZYlpfsRsqR0v2JrSek+RvlYbSwp3a/gLCndF5Mlpfs+jSWlO+H/Xk7pNobdR2Km1NosAWNYfbxGszasia/Nz8GYU7JJnvF+Tm+thjWG4SD7aoyBNZrsCBKGMQYh0Js94zUST97XEoyYoUDzMFZPdiQbGiPxdjLFirVh9cSF2pcjYEx+Sjw5G9Zcwtd4P7e/iO8XvP6x15DxtBLPgjEgYBzzOAWjhIM1ht3IfmyDxoifJbn+KY4zwYaxUXcWhjFyH2cwlFJFNnQIQv+UxpmMERi9xFMpNY/T83zl2+R1jFVp3U0Y3uevMTrNnaevmUAcR4MdYfxpPLVWMw9u/9A9m0VXMaKURtu4+GBB7NRuGoe2cVm9MRptW2O/z6d8ee/RtnEzXJex4b1H0zhordDUVfYbX7qGwgBi8CSeq9ahy6SmpTTopnZomgrjmE8pNCbGivI1hIC2qRBCgGVSuikM7z3axmEYRmyJWEQbMZWaS+lumwpdl4+FhOG9x6p1GMeApt4/4BFCLPrWNA77rqd5tjWGYcwOqoTRtnmM2Ubt0DY1mR6cMLpMvGPKd4W6tug6Op5N49B1Q9bGcd/jfG0ah74fSF/bKVa5HywhxOKJVWWzqZEJv21rrNr6IcARhnMWfT+wfYfyNaWFty3NczX1z3GkjwuQMACgbeuTMJIPbVuTYz3Gq4JWOpvqn6SpHRvPtnXQOo8RQkBbO3bOKbGxmvp28OFkjMQhhNMwoMpi4b3P2kj6tqnYNkkcaYx67v9ZPyaeZLwVpnHi6D2BAkaKZ0r0yM7RrUM8o+ihjTSHO1eR61mKF4WR7LaNw07gaa3Jxiuup45d26U1M/mS9imd8nygVOSxauSSJEkuUPvJ4+5ul10UEilrDW7vduQirZUi9WmR3Wz25MLTNDsYrXG3eXguQLrGWoPdrqfz5acNTRQPa2Oj5PSRo8Fm2+Jus2fPuqEwjnlSvkoYIQRsNnv0w8jGoqosbu92zEONQQhBbJO7zQ7DkMe4u9tj9D7LI53/QunTNW7iyT3U+BBYG5vtHrd3O/ahxhO+hhDQDCOGoRJ53m1onnebWHPpLF9dhbu7PenHMHpU1UD6MU4TDJXZFELAMIzoe8HXKTuKjKercHe3y74aj7HY4e5ux/YtCQMA7janYaT7q4qek0II87lE1DURw7Lx5DDS4uzq6iwbh3jk26wEY7Pdx3Y5EUOpeF4ZZwOIWT2bbX6saq2hwM+NEobSCn0/xlqA2bXowJPSbzb7ebyegpEeuIZxxHb7ECO+STLouh67zA/T1HelOVz2lV93JQytVewXzNourZmSryU8lZp4MJmOr8oFHmoO38lzE51SmD/+URNhOPpz3kZgbUgc5mtYHorlId9fck1g9fM1rK88RkhEJBshf5DbwZcSDEaPMC8otB+0PmKgwIYUq+nKkzEK+pbEs6TdBYzoCO3HRFTwg8FHma8lPPhYyH1LwojXpEsfj1HWHnL/BDOGSjBCavRzbITjP5+GkWJ1OoYq4CnMa+D1JRgQ46lEvTx/Shjy3FYyN8r9GywPad2VMEJQ4nwgrZnRBO+rxFMpYV7MyJL9tMgiiyyyyCKLvBHyiXiokZ7CHvGQxuN8zNlPl5JzzCzZT6fYOR8DQtTPtXF2OI9+gYqGTlcXwF+md547Fl/HUH5N08VFZMl+Osa5CAxj4EIwH/NYvZRcol1ea/YTgKmYpAcyRxlrrYD5EJ/MHhGdirrl9ZhqfcTCWjkbU90T0DbSNTRGPNJZMTzTAUB5fZg2QkV/YxE9wlfGRuSZCloSPFmMgENRN8bG5Eu+r4WiNinBAMDwVPN/bCzIIo/hqFAkbSO2iUZ+iMsY6RA2jufhEKq8jbTDX8LgfOULWoajMglcv+AOCQxHBS35ccT5qgSeJX1LwgBwBsYUC6E90vHw9DUQCl6Go4KWdP/k5sYiG1PGzzkYYOc2GUMp2YY2GphrnxHzQcHcqEhf5bnvwJPRKzWPg1MwUt8zgRuLnI0wHzIojkOGZ8n8qpg+HtdDfm2X1sx5vBsNPdI8uTGQ5vDXWtBSKYW6jseB5+ozpKykuq6yemM1q/chZmV47+PE/co1PgQ0dQWlFJyrsqcTJoy0OSrLw/A8jNWomwr1/qE+IKCyFnXt0NQOwzg+GiPh1HUVCx8S8eQwUiwGo8lYBATUTYV+HGFzm3xnX+hYSBjHbZbjERA3xtZ1BbeneTZ1hb53+Q3NxxisDYdmKkjJYeR8DYibjWtXYd8NLM+uy9tIbRIC2DaRfG3qasbJ6x0qa9APQ9aPdH9TVw8BjjBi8Tne1z0TT4lnXVdouiHLsxQDQIzXCRgzB6l/1zEDhhrLiQMXz7p2MCaWX8n2LYFHmY04r43en4yROJyKoVSZjXGMhVDz/dOhrp3QJrSvycZgNAIe2jjmSdk4+BGzFU/BkHyN84GbHwBz+rqJcw4/X9AYgLzuSvEyRs/tQa5FwpqZ1gFgehg8gafWaubxWgtaDsOYHbiJFKcPCKzeh4M+d40PAf0wznaohxoO49VrHsszdYphGNEPY6ygfYKvx/pTeBx88GQsju8fiYea5EsJhxxG4jH6PI8w/RpJGBzPfhjhiYWew3hVTy3Cx9fk2jW9WSiJJ/VQ00/tcY6vsU2JytUIGMwIBZB+9Dbik5WUE4aix9GBBx1PkWdR/+YxAH7O4TAeM8bSnEIt9CkWOUkYIWiyTSQe5TbC2Rjn8Ih9RrIRj38g+2dhm1C+zmNopDGOeVJ6iYeEIfma1itpDjfCnCPxjH1X4knH6xJrZgmG9HxwrC+VC2Q/BXT9wHb4fhjJg3P0qFE7vjBX1w3Yd7SNvhugjWYd7/qBLQCmR4Wur0i98RpdRd/vfUDfD+i6gS5GOWo4BgOIvnLxlDDivfQEk2zs9zRP72NqucizG8hiZ10/wI88j6I263ry8KcQ4oFcHEYsHpc/V+UYg/JVQc0LPcuTOGMGiP2zY/rvjMH4mmxQfmgVdWT/1bFgIFfsTyH+EpJ4cvHspmJ9/P10Mb8SjHTNqRip73L3GxPfVkk2uHgaM0APNEZnh6mQ4+k2ko/nYPTC3FiCIfLc93FBJ2wUcegGFiPdL/nB6fthFPuGzDMWtOR83e/pMdB1w/zDkrPB+aqUKmpTCkOPam4Tei3i18zkCxdP6flAKSXOWw94FV/JCHG0waxj1PN3TAmfvUQpXo9pceKZsDzIA51e0YuxONNXCaOkSLvMsyCeYjzAOiK3R/KTt8H6gdI2ETgUxIK9SOq/BRhCOOW+JQ6iQl8lHuB5KGGclWCgRM9cUxCKsmt4dXH/PMtGyTiSMNR5GPF+yYY0h5/fJkXzGouvCsZZ2fwqDZJz1prDNZy+sN3Ji+S5U1ozp0vEdaLk+UCO+kE+EdlPiyyyyCKLLLLIIufKRfbU8L841PQmhfrVpNhfVemERspG1B82IbHXsDxKft0J94vXKFYv+SphpPvT4/WpPI5/9fMYTLyhkOoDUSdFpn8mbbzC5aFesTwPNuhfHDIG37cknnObSvFkMGYijB/HP3loP0p+NfE8S3ikmJM2pF+iAgYm1akYUv+Pd8nXcPNaCYZSMoZoQxhDJRgpVqdilPihlIIKwnxR8racwYDAQ+I5x+ASvopzIz9fcGO5xFdp3ZUw5vWMXYv4OUXytYQnxPsfykWyn6rKzH9+oNdRX1m6HlJVWVLvg0dVGThnszZ88HDOQk88tMrUfpquGcd87REA0EahcjQPazUqm/cjhFhaoKosXGUxKLpMghN8dZVFXw1ZXyWMFCsokLEIIWb8uMpO6e0P9VVlog0Bo7IWWuU2Ckce2ussRggBzlk4x9uoqniNH/Onbqb7ORsJI5DlB3iMqoTnZCdnI7XpOI4iBudrbBOTzwhK7cH5Ye3cP3Ny8COPcY+HEE9XWZJnVVl2vJdgAPGo+lMw7sVKuF8rhc7mj4gHMNvISYqV0TqLEW1U5JxSasO5mF3S9/k5p4injXNXdSKGUgU8p3IkuRIyx3M82yYShrVQUPBETbDEk7KhpnmzqszJGKmPa60wDg8xkq8BsYxGdj2bxim7nk2xJnkK627CoOKljZrnzuj349fMtO6GkPe1hGfUx1hI++ySXORNjbX5yRaYqmwaDWvzFZ1TxVNKr6Hm6q25a5Jeq1hDIruDWsAADlWSab2Zqj4zeqPnqrnZawRfDfRcuZeKJ4cR/YznVlCxiFwFnpOvlaW7B4eR4q2UJ3mkqrwST2sMRuQ3I0sYqfqrNRqerNIdMShf7VG/oXhaxkZqE8lXK/iaqgdT/SLdT/shVwq3U7XmU30t4SmNsxKMmceJGGmMcfenc4VKbNAYBsbQGLFflfnB8QRwFoYV5iUJQ6kCnlZDTQkID3TQ98bZ6RgaCHn9MU9OnyqWjzY/DiUMIOqBfJtoKNip8nXORpovUr/IzmtTvCgMoGDdnTACFc+jKuCnrpmHuY+5RuBZUm38VblI9lMq4pgTNT1sbLb5glR6OkyO0gOxc2y3HWljc7eD0grbLV3FU8JIwaN4pKBy+rvNHnd3ezr7qdDXu02+2GQJRmoLLhZVZViekq8lGKnAI8WjHwaM3ss8iUKRAGB7Ax94G3dTgToqWydhUL7GdMKK5emcZW1sNntsdvsCDNrXZIOScSpoSfkxjh5tu2PbdBhG9M6e5WtdVyzP2B48Dwkj4pyHwc1JQExHlcZqXVc8hvfQmp5T0jlJ59hIKe5cm0kYd3eHIo6nYjjH64EYU8qG1gpK8/GWMJSKqefcL3qJ52YquMpl20gYSsXxRp2rYrSes1yz+NVOnHO0ViyGtO4mjL4fs/HSWs1z56lrJhB/KO32HZvdxPFU6sCjVF5L9lMu1/6enjyJMopWwi5slU4kZC6BYnmg4HsuZ0MpJfIs+TYY48HHi8PQSvLzeK/Jafp0DcdT64L9BsKO9tgvhL4j2ChpE75/Ko7CfA2/H4G3MdthDGmx/wn7ZbSCEsaZUnFh4USMJ+T+KY4BAQOQ5wwOQ2rzdI04Bnj1dMozd3/JvCVxOD/7KZ3meyqGUudnP0mxKsHQ06nu9P0F2U8F87zsK09USXNjyRgpmA/OWwfkuVNaM6dLsp/QSnkmveTLsSzZT4ssssgiiyyyyBshF9goHJ/ElPLZp7rj3eQ5fazbRD81hpDeguRthJAwaBvzNRIPTq9ofQiHX7BaK3hP29CMjchTs75wGClWXLwTV6q2zkGvRQzqrVLcWK+gVKDjNdUlYdsdVO2oxEHzbaIPO+dzP+xLMFRBmykhFlLfmvs44yumNzmUH4qxEfGP48lgCOMo9S2ZB+VnwTWCHgBS9tNjMeYxVjRG6DEA4Kg+D8EBNEbqF9xYLbGRdOdgQB3GySkYgCrgqQHv6f6JsrmRw4DQtxJPVi/MnxLGPGd4ZiwyGPPcKo4jnmfJOqAYO3PdPGZtL5nX0jpxKk91dH+pnP1QY63Bet2g6vrsq2utFNarGh2hN1pjtW7Q9UNWH3zAelXH7KbePLjGjz7qtcLdxsXCaRSG1iRPozXL0xqD9apGn+EZfNzxvl41WK+auB8m0wbWmCJfFUBew2H40WO1qjEMI/b7jozFat0gABjGzHfOAFTWYEX4WoLhR4/1usY4xu/fr/IIPmZttE0VMxkYGz7EWi85PYeR9OtVg6sJJ4tRWbStIzHqOtZhGUfPttk4jqSN9aqZyzGcjhHbNVetNviApnExa8M/5Jn063WD9bp5cP+xr87ZLMZjfO17mud61WD0AcEHxgaPAQDrVXMSRvABq1WN1aqJY43qe23UpXpxOVmvGnJPQ/ABbRvr8+QwEsf1qiZ5lNhYrw7teQoGAuK8t+/nRe6xGApK5Lla1bG9MjaCD1iv6zkeZJtIGKtmLjGQw0g89/v8HB/1sT2sOQ1j7uPjOO8TyvladSZrw48eq3WD2lk2FhzGsS/UepYw+t5m4xXX7dgeuXX3cI1gY9XAWgNrT3s+mHmsm9eX/aSURl1b8mlKKwXnYtHAnN5oPRcVJFP5nMXoD5WIc3qlNJrGsRj+6LyaLA+O55R6ntOnbKOqMnEBZDbgSr5WlYWrPfndlcOYU1G14mNRWfTOwoz5r492SvFk24TBiH5UMMZneRyndEs2qHhKGMfp2rWr8ovwUdo4hRELy8n9k7MRU7r9eRjOoq7pNOfaWVhrGD/sHM+cHPva1fk05kvwrBIPKRYMBgDUzqI/AWM+0kBq07qCAjAQ1wCYY5GTFM9UNyzXJlIsSmw4ZxEA1ONpGABiPFJByxMwlCqLhfc+a+M4zV6aDwJAYtTOwqQH0QzGzJOwoRTivOdSEcbHY8yp50Zn05hTLBQOb9hy94tjZErHPpenVvl4pSNSXF2Ra5G0tqf+eeD0eIzEo67LH1XOfqjZ7zu8//QFma0DxPokL15usjqtFba7Di9v8nog1o/YbPekjdR5Pnp2czKGUgq7fcfw1Fiva9zcbEl9ZQ2efviCzGDRWmG7FnztByGDSsYYhpH0A4hnWtzebRmevK8lGCHE7I/nL+6yemsN2sbh5pa3cXO7JTNtjNFYtTWJYW08J+T9D16QNiSM9FB0e7cjMaR4G62x3XWsr8Mw4uUN7atkIy0KVJZAOrPlgw9fkhjpfCIu00DiMY50mwOxTW5utmzGhIQBAE8/eHkyxqbdox9GfPgRPV80tZxROQwjy7N2scIxhdE0e4wjz0OycdfEGHCZSxJGVRk8e3bLVkGWMPqe12+2ewQfSBu7XYfdvmdjsWl5jJTdyte54nm6yuLph/8/e+8dL9tRnYl+VTv3OedKQkJCQhJCCeWcc0RIIsgCE4yxwWAcGP/sZ2CwxwbjYYwH8PP4MX7gABowyWByEgIJ5ZyzuELREkK6Svee0N071fxRu3b3uadqrTrdrXsFdPG76HSv2t/61qq0e+9atdbT+aEYjG43R1W5o7B6vZzMy1QUFZIkJH3BYQB6zaPGaq+no5Js/hLNzca6J91ruxCCXNsBnfOr1y/IPFYcRhyHeGKdew7fuIy9UZjbhS2lQEBEKggh2Bh0s/+CxqDfuQnB86AiKjg7NEdJvvvjfAXoO1PKFg4jkJLkabhSPH2iIYy9Th4B409Bc9AYtD+5fmH2RXD9k8awP95djiFJW+n9CAMMytbAyw7C34G0vo5cVkfwdVgeTLty1/tgAODnDAJDCoGA4SB8xgAnD2gMycxJXjrE+DwDpv9yGMKTAzWOZODZL6i5j8HgeJo1gF0nPOZG1lYiIkjPv9wcTvPk1iuD4fKX8Jg7uTUT0ONoHJ5mXuNsWXaNd81pmZZpmZZpmZZpmZbncdkkNzXEwaBaTh0dCljfrY9Uh2XC6eB4joc/wBnj2rGtXIUugqhSGM8QBn+ZnucYw6+M34c59LEwlPIdJOOIPeAnNUbG7VsToTG2jknNGeMUpTblrOEiMQGICfhyAtOWn5JJwDzXY3Vi6xkzN3pcv5r+OZGQ7kBKVNK9j4R6NG4efdKvMiSpIwj047qxMRie1GPaQMpWh6sNvWxt9NQungyGlinmVRrPk3sk7YNh6lmvb46+ZnUEAq57b+NzPx1uf9IYwsMXYiwdBoOy1YwjWxi+lkuy/0qm3wDN6xLuNRZjq3mN4OLpMwY4DM1jdAzzKo4bh8LnlR6JIcg6pk+MpSOgx5kPhhnLo2II4aEj0CkO3P3TY5yxGPTcx/HUa5loxsEYtkqJQNG2UjqklKTcD8N/LNvqBIEYe80EmvEeSEhHUArHs02TICUKuPflDJeJRD+laYwgsEdMCCmQpTF6ae6M5ulkMfp9u7yuFbI0buoWK+rUtUKaxJBSIE0i6zvAulZI08iJAeiOxPHMshj9fOX1JoomTWOkaYyqcie0zNII/b57t3iaxqiVQljY/Ulh1LVCJ4tRlDr9gP3cFIUsjVBVlXUD2LAtmcVWH4y6CWetqtraJiYRX9rY4eLZaUKtbZumDUaWxuj3C0JHjCyLiQSMGiN3tGsSR4iTCHleEv6MkRelPaFlE04NwMpzGKMo3LZmWYI8L62/epRSSBId0u2KtDF+6GTxiuuHMeI4RFFUbp5Z4rTV6OlkiZNnlsUoyso5RnwwADT9a/UYSilkSYxOGiNL6XEohTs5IoBGh9ufWZboHygWDK1D9z0XDy8dadwkRxyDZxqjl8XOqCEOQwjB6uikCaranlDY+Cpl2iRLtK1ujOZoBuGKCBKkjoE8ce7J4jCMP03Epm2OzrKkzVdolaeRnrsc61nbtxwYQLPuZgl6Pft6Zvp4GNr9JaVs1zPX2s6tmWYdMHvYRrk/EE0kb5Yl5Eb24TKB3E96AS3KErbDWaQUSOII3V5ulYdNsj+XHFDo9iJ0u/1ml/bGdRR6/RxSSPT6boyExNB3nVHk5hE1kTR2uUJZ1noHfy9vzm4ZzdYkjkh/0hgKS00EAOmLJNaRAtZd7doWKQTNk8HodnNUde3goVA1iyLJs5uj2+ujsmSuBlR7Q0Xp6PVydLu5I0prgOHyZ630P4pnyujo9XJ0ezmPQdiadvs6gsT6o0lBKaCq3P1CKR2VseSM5tF2VhXdd9Jun7Q16+Ukz25X+4rqWxwGgDEwFGQgEffccxIwOAvFXQdIU9qfgP5V72oTKSW6CWUHr8P8wh0Ho9vj2oTGEMLkhiJ4BhKqVk5fhKE+c4VqEw4jCAJy7jM8XTqEQDNW++j3i5EwDI+qqpw8o26AvCgdOhS6vZidc8KQwtDrbhyFJM8wDFAUdn8FgWjXs1HXTEAh7obo9QvkuZsndX8gpWjmcP/cTxO4qdEpxvUkZ5uF9K8dl7wS+q7RfT3a8w2cGJUCAoqDDvGsa0qPJOVVLfQC55RrfJKn0LaQPOua9CeHoZqDzfz8aQ/Vqxh/GwztD0eYvaL9XVd12yYuHUopVJVbh7GB0qE5mDqjYNBtCqC1c1SeBoOyVdVqaJzYrq9R19JtR3Nz5sIHtK11SPcdxfjT+Nz1Hn15e4yGAXjMGQRGXdVQHuNQKuGhg/CnUgA191W1px1uHeamfBwMw2FUDCEE74uqJudPc8gmy4HAUIruWwOehJyZPzkMwMyvtK11RcjrmpTrOtw8LzzWAcpfkl3PuDUT0OOI40n7Uwzp8CvT6KdpmZZpmZZpmZZp+aUo05uaaZmWaZmWaZmWafmlKGO/fgKaQ7uk+9EkiAPjTEJLMjGcEE4dShkMLhmaScRH8KDkwkcOJkJFtMkkXcUktKR4ujCMryDoJHlUQsuB3OeQNXu7KQUyoWVrh2SS+cHgu3jSiQm5hJbDGM5DqCSdaA8YJF0bNaGlwaBs1Re67RBM/xUC5DhrMYhxZIAof9IJAxse3GGaDIau5GGLs1/QbQ74jQHWDtAYJqHlODqMbBSMt7zhJPzXPz4XAHDEKe8Zgwed0FLz08konf0TfnMjhQG2b3E8Bwktx7HVJLQk50YHhlKDQwa5+YLiyduBdt+YrY6ZO6m1nVszW1uIsepjh2vjt6tMIPpJNLmX4ExIFTc5TlwJGpM0Qty1y+tKJ9rTqRBW6qirJodFszFKWk7jNXVcGMAg95OLZyClTvhnkau6yePSXF9Je0LAMAjafC+uBGBxFKJMI8jcfiolhWF8ZfJD2XxhuKZlbE1G2doS0TwpjEGb1VYeG+tw8UzSCGlRkgktTZs4dcQh0sSRq2gYo2dvV5MniOJJ6Rjuez4YLlvTREdDuJI86jQJIeLcbkeaxEhTbautGB1xFOooLQfPNInQJ/0ZkjyTJEZalChyd7JUDgMA0iQaCcMkn3WN5cH1OrrFVQcY5NaxFeMrGUhnElzT/8fRkSQRVK2cyVIpjHPOPrL9O0liZ9JWjoeA8OJZNfvo7P0zIudf024ASIwyCJyJTg1Plw4jT5MIUKNhmHZVgbImhq0rNYhqsuioK7+5kcIA9Lqbsn08RNBsvt64TrseEms7t2ZqWwcRcaPcHwznhtpkCS2Hi21fn+LkSrXfO/cFKrSTE3/YGiEjMIY3FLowTB2rXG1cdzQdw1ijYAwfVET6YsjvLv3jYKiha0dtM6U4HYr01XKc8TDG0dEo8sCgbVUg2mwjLi5sVj/TdwwHbpxRY8inX3C2jovh2zdZHaR+Zs6YhA7vsbr8cydLsNtLt19RYSQewm++oXCGbz7pcUTN4Yy/BaPqu/1KAAAgAElEQVSjtWMMDCMj6piwdA6DknMYCn5rpgtj5VEI7mtJnsx4Z+8P2v96DNSmTCD6SYfYuRJWmSc5rhhz2RxMRsWgL/X6bbIyW+n1cggpyDu5bj8nMaQUiCI3T3NQlktelBW6vQLdXkEko+RtjZtQVFcSMQ7DtAXli6SnwzNdPIvmrBOKJ4fR7fZR18rJwzyRINus20e35wofRhtOTunQbZI7I2nKNizcjmEiaCieJmTbpaPXK7DU63thuGw1odCuopT+BeuyQyntTyrxoY7Acifia3kwtlI8u014JtW3OAzNY3QMHUrtHusA9CNxZgz0ejHpT6PLhSGkQNokchxVh/l1u1qMY4/ca1n+rKUxeaQJLZdSNmHKdh1hGCAIApIDhxEEEmVJ9980iRk79TijkmJyGEEgybHY7QbI89Kpo9fLoYi5E9D+ojC4dddgFIV9rZBStHPnqGsmgPYoC1fiTY6nEA0PZj5Yxsu7JlGo1136vRz1Xo8+DRMYvJejQLhkaOadLVmD5Mm/n+R4+rwbpN4/+mD4JLjj9iuw+xnA+8O8b3Ve3/yPKrpfMH2H0eHTJlySO4Zmu1+GIOLVJpQibr8B1y+EFBDMODPv2KnC+hN8/2THAIMB8HMGhcG1uanDjgFa3OyLoK73mbc4Dvw4sklPP/mg9u877n6Y9wclExwD3p+cr3ww9F4p6nqapxnH7D4Umma7T8Qp5+ZGnzHiMR+Mtw7wcye3ZjZVyOScXvcHHmvacJlGP03LtEzLtPwKlSSOcOqJB7Sfr7j6rs3IZlqmZbJlelMzLdMyLdPyK1ROPfEAdLIEgH51e+c9/7mZGU3LtEyuTCT6KQrDJpx4pVwKqY/ADgOrPAgCRIS8bna9R0Vl1aHlQZv4ypX7KYoCVFWAWik7DylJHmEYIIrscqXQyqIohBCV21YHho+tHIaxUwi3LwzXKAohpSX6aUjOYxB2hCGkrK0Yw9eTOsIAcRSgql3y0MlzWZuEIWplPw7AByMKGV8QPE2bVpXdF962RiFtRxTqVB6kHdrntuJtqycPa+SSd9+iMQA4beUwWlkUOseh6RdSCoRh6XwEr3EIfxIYw/3TxcNLRyMLC3+MIw7do/37plvvx/0P/lxzWQXGcBEQHjx1BGARrpwbzXwRhUybsBhaf1nVVgzD06VDQLRz+KgYZrwLWaEsHXN0GEI1p/W65nBqbvSxVQrJ8yQwAinbudO5FjFrJmer4UmNASOPooDc5zRcJhL9lDgSbwH6/WEbJmcpQSBJuVI6RK5K7OcTmKSDQugwT1fyriQ2YeF2nlJKxE3YrK2EYYA4cvMMw0CHnsUhwsD+ACwIJJLYrQMAkjhEWdoTCnIYOkFjCCFrpy+0jgh5XKJyZE4NwwBJHLaJRJ0Yedlm47bxMAktbTziKGztcPHUIYWRczNy1IQ9UjriOESchNYEjMMYLlt1yLdbBwDESYSoHyK06NB9L0RN+MJgxH3C1ia80rVBN471Qp0VDjsaXySxu+/FcdSORRfPiPGnCb+keMZM3+IwDI9RMZI4IscyACRJCCmkc5Nkq4P0Z4hAujF8eHA6jMwVWLAxRhyHeOUZh7Wy2+54sO0bvhgbF7PZk+OpU6fYdej2YtqEwYhiHRbs6jeGp0uHkUeRe5xxGMaWoJJEEl33stsm0eXmxiQCBGGrFPrYDYpnEjn9JZtwbWpt59ZMnSQ3JMOvuPsDI4/jCItLfvmfJhL9NL/QJaOfAimxsNizys2GP5ccaJLCEZFLSdyFkII0msMwh8G5eASBznNByWdnM8wv9MjoJ4CxVUosLvXI6CcKY36hh7KsSF8EgSR5crb6YKQLXdS1cvKIogBFxfNcWOw6I4LCMEBJYERRgM5iioWFnnPwGwyXrXFeoijoARWGAaljYaGHpV6fx2BsnV/oOq8vigpRFDjtKIoKaRKRbRrnJeI4HMvWKApJnvMLPSwsdEkdHAaAsTDqWkEG7rEO6F+vUggsEYn0oiikMcoKUkonRlXXTbu7MTgdJoqQig4Zxjj1sAOQNa+eAOCb37sWZVlhfqFHRi9xPDg76rpJDMtEi42DoZRio584nouLun9STwU4DJ2zzh39JIQgI5f0j8qSXcS56Cdq3TWFin5aWOyRazu3Zuo6ko1+ongKMeDhW6bRT8M1mB3p0+in5XWm0U+DOtPopwYD0+inVv48jH4ajnq6Z+0jePiRdTCnlI/KYxr9tLLONPqprTKNfpqWaZmWaZmWyZcgkDjuqL3bz9/6/nWbkc20TMtzUyayp8bcu9rv2gbf2eTD37n2w1A61EYbf10YXJ3hH+Quuev6YXwjc9lKyTUO7y8XxsavBCgdrl8DxhZfnlSbuXgMONA8tYzgQPSt5b60/+Lww6D7t8ag7fDp4/rJAu9Pp3yoA1P9wvXLynccNVKnP9G2K9WmTN/xwGB5OjD824Meq42A9OfwtaPMWz46VoNx+kkHYastZwHoA95uuu1+S9XV8xDCh6doD+N19U92nHlggGgzw5OUL/u8egxubhue11zy4afD7v5N8+TW3RbDYUvLj2gTbs3k5lcfnvyzypVl7JuaIJDodBIEubQ+IpJSIstiZP3YLg8ksjRGL7PLa6Xad8BBuFJHVWu5FAJpGiOw7RZvMIQQbp4BzTMIAmRZjH5erJDXSu/yzrIYWRajKu07vYMg8LA1hlIKeVi6eTgwtC9ilGWFtEf4Io2bPCzu6CeXrT4YVa2QpQnqusZSdyWPutkMl6Yx8sJup9FRVhVqy/4iDsPIsyzGTCex7v2pm03oWZY4MdIkRhyHKEqCZxajKCunDrOhlbSVw8i0nba9LLVSyJJYR22UldWOLInRSWN0Mvvm2tZWB4Yvz04WI88TN8+mf5aVWweHAaDtG6vFMByyLEHGjEMpBaq6dj767mQx+n23P7M0QRDYMcycZOaMkXU0c2OtFItxwjH7tN/dc++jeODBn6NjOPRiKPAYtiKE8OAZ69O5LTpqpdBJaV/4YGRpjKisnK80DM9uz65DCNG0SdImsl0txmDe0uPDZWseBFYdeu6MkSQh6QsKY2CLez0zGEVQWv3VrttZbF13l9UhdGRZrKO4AjtP9v6gkXc6CfL1myj6KQwDzHQSHd5ruasSUmCmkyIvSqtcBhIzMwmK0i5XUJjp6JuW2FJHQaGTJZBSYG42dWJ0sgSBFE6esrk5c/EMQomZTqoTx1k4hKG+2ZjppNZF2GB0OrStnSzRSdMcdSgM7SvN0WWHgkKnk0BBoSrtPMMwaBefUTBMm1W1wlxeWHnGUdgk0XPrmJlJUCtl9afBSFM7hpFnqR4Q1kgEDG5GXRhJHDWhpDXpi7KqnTo6Hd0/KVs5DN2utXWhV9CJIqNQolYreRp5p5NgppOuuH6FrRaMZTwoW7MERVE5eXayBFVVQ0GRY4DCAICZmWQkDCPrZAlmZ9zzRZYmK36tblw6WYI8t0+0Cvom0aQisLVJltI8fHR0sqQNuaUwqqrGScfv33535TV3t32hkyXo90u9D24EHnqhp3nOdFJUVW3VYfp/xrSJsdWFodeRGkEo7WtRw7NvmZMGcv0jKBwRw9iij3Bw2xoVgVWHkSdxSPuiEzsxDE9q3TUYRRla/SWkaNcz11okpCDXTNNmOuzbwZO5PxjwSPDs+sUVclsZ+6am18vx8yeeJcMB+/3CSUhKgW43w/oNS24d/QJLS+58SGWpB8tTT88TPOk8FkLQPKSUmJ3pY8O8Wx4EAZ5Y96wzgkVKgdmZzIkB8LZyGErpqAuqA/T7JRlpI6W+0Zyfd+841xju6Ke6VqhrhWeeXbDKzU0gtas9z0tsmO86I23MU0IXzzAMIKTE408869TBYURRgCSmo4Y4ngIC3X5O+pPDKAq6TePmnBBXxEQSR1B1jSeeXO/E8LGV48HJgyDAhg1LZFQRhwEAT6xbT0aHUBjmqde6Jzc4r0+bcFcqqigvSpInh5Gm+ocDxYPV0TwFpKKK8qLEsUftjS3WdAAAS90+Lrv6rrYvhGGAp59dYDHIOSV3z/EAsJD1oGp33qZuV+e8o3yRZTGJsbTUR1FUZOQSxzOKAjyxbv1YGItZn8yh1u3m6OeFMyKo3y+RJCHpi0nYSmEIoc/jeXyde20XQqDXy8m1m7MVoO8PADQ83PPWxmXsjcI+UTBcdIlP9BMbecRFEYjxeJjwNVJOvFf25TmurT47xbnIJJ9oCB9/jBsFo6MZRudpfDFO/5RC8hFBDE/XI+LVYHjZQfRfn+gnL1s9+t84dvhgAL4Rk3YMrwhBnzYbE8PXF5zcp87xRw+9elr7CO6466GBfExbubnVXE/1LcHMJz4YUtoPq/Pl6Rv95DW/crYSEUGSkes6tK1+c7gbw9jJr0VMFKKXrbwd0+inaZmWaZmWaQGgD4MbzvX03Qtu2IxspmVantsyvamZlmmZlmn5JS6nnDDI9TQ/38Wtdzy4mRlNy7Q8d2V6UzMt0zIt0/JLXI46bM/27zvueRj3rH1kM7KZlml5bstEElqGYeDMqyQbeRDY9wyEgUQYSqdcKdUmvLLpUEon5pKB8MLQibUsUUWS5mGut8kNfhDINkmY21a3LzhbOQxzPQBWRxQGLAcfnrZi5FIokievQ/vTnuSRxhhukzAIUEt7HhYeQyIKxuMZhQHKSdg6hh1RGCAKJdNmPrb68JDWdC+r61tuDAAjY6yGgxTuOcVw4MeAHWO4f46rA3CP9+1ftBX23Xvn9vMVV9+1DE8pPUYpf3A8hPDjWSv3fBAFul9xbUJhhGGg7Skr57kqlJ1a3vhiRAzDQwiBgrC1DmuUFTU38msiZSu37nIYgZRtv3CtRdyaydnqw9OMnzDchAkthRBIkxhh4OrwAnEStY8/Ny5SCiSxWw6YyA1l1aGTZumkW1kaOwdlmkRAMyCcPJLYyUMnkgxJeZpESBIdFkvVoWxNE5140+VPCsMkEDNn/1C+KMvKuas9DAMvnmVZobJMZCYpW1XVTh5Ro6Ng2j1NS2eUVhQGZN8xOtI0ducq4jAinWivUxI8kxhJYj9DxvRP1Zxf4WqTJIlJW+MkQpJGsCSu1vImEZ+LZ5LoJHlcEkgKw/Cg/Jk0chfPJAmR5BEZLclhGK7knEFgpEnMzjlpEkEK6WwPo4PyJ4eh5wv3nOOrA1h5KKEpxxy+F1603VYAgPmFLm6/86EVeEkSI01yJwbLQ/jwjHVmd1f/TSKkKdcmNEaSROSNmeHp1CHMWHYnkmQxGh5k/06jZmO0PRlwOjRW3fNFRAZjcOsuhyGl0HMns7az/TfViTddG4o5nvr+QifNpCImh8vYNzV1XbMJLaUUztBdYyyZsEqATEYZRzo7K5m8i8EwjeviYZI8UnKfhJYmAaiTphBsQksKw4SJ0knGBJvQsqpqkieHkTQ3Zy4eJqElr4NO8khhmISW8wvuUGkOI45CFEVE8tTJPd06ZpqElnyCULetQSDJkHB9xow70V6el0hiOlGkydbsw5PyJ8VzZiZlk1FyGACf0JLCqKoaMnCPdQAomgMIqYmUTzJakgkty6piMTh52Rx+6Qob32+fl7R/X3fjvbjx1vtW1Jlb6GLDQpcM6WZ5BrS8qmo2GSVArwMcRl3XfEJLhufCXBfz80xCSwajrmsyoaVSikxGqX9Al2zSTC6hJbXuGgwqoeW8Z0JLLtkkl9CSwhBC89gwTWhpqYJpQsthrjTPaULLgVywJ3WbUFCCyDSh5bLrubHKj5NpQssBhmscJXGEV5x2cPv5sivvtNabJrQcknvM87ytNNFpQkt/nkY+DemelmmZlmn5FS/HHb13+1i/qmpcdNltm5nRtEzLc182yU0N8Wpcy4l3uVruocOnDsuE08HxHA9/gDPGtWNbuQpdBFGlMJ4hDP4yPc8xhl8Zvw9z6GNhKOU7SMYRe8BPaoyM27cmQmNsHZOaM2zlpOMGaREuueIO5+neSm3KWcNRJqB+Er6cwLTlp2QSMM/1WJ3YesbMjR7Xr6Z/TmCjsD76nEoNYHb4WwkEASnXdSSpIwz0SajjYJjd3m6e+npaLp2bqnQd3tYgCBAG0r1ngcEIggBKgdHB8aRt9cHQG/bcPIJQtj6jdUhUjiePxleUjkF0iWuvCoPR2MnxpHSEwSRs1ddTKSPofkHLV1vH6c+Q4+kxBhiMYR6jYPhwCAMdweKjw40hm/Qp7v5JyX10BKGWbVxnhxe9AEccukf7+Yabf0oESXj0cYKHEILnGQSQRKBG4DXn8BiKkHM8hRAImPXKz1Z7mwzLn+uxyq27BqOu7XUG6+Hoayagx1EZVgjq0XgO5AGZamGZTq9aRBFCR9qEjl3nQujs2a6d3CZqqd8vnGFhJr9JbtFR1zXSNG53azt3lBMYhgfFMwgksjRCnq+Um/C4LI2RphGqyh4uHTRRSZStWaojZcKiXDVGXdfI0ghFGZC+GGTYtiSKVApRFDpt9cHQPLTcxkOpQTLK3GGn0VGWlXVQcRhGnqUxstSe8VkphS3WdHDwAbviJTu9EHEcLZPPL3Rx1z3/iYcfXYeC4JmmMfLckUG76Z+AzsVC9c+isEc/GXmWF9afNSbCymTptvkiTWOkqTtSgcPwsVVHbsTIMjfPLI1QFLpvOHUwGACaRKarxzD9KiPGurbTRC7ZdQA6Gofyp86ybMdQSmdOz7KEiVRkdCS6b6mNwm4P3G8X7LjD1gD0q6eLL7/dGTGZZQn6/QJK2UN3OR4QHjxTHblk09H279Qd8eODkWVJ23etdjQ8nf4WGGRvd+17YTCMLWZetPNsMldbdJi5M44jdj1zYRi91Ho2jGHzl1mXx1nbzTjSN4ujYQiheXTSmNzIPlzGvqlRqsbiYg8FEf0Uhu5Ee0EgEUjplJsbhqWlvlWHdlyvxXA5Nwgker3CuVtc3xG6eYahbhRKvtTtY5FIRmk60Ki2chhKKSwt5SjKyukLQIcpLyy6I6zCUE9wC4s9EmNxqYfSlqVbKcws9VHVtZNHEVWo6prUETc8Xb8U8rBETfAsogpLXR11ZBbDudkMxx29Nw4+YFcccuBu2GPX7clfGoCOHLrj7odw2x0P4ebb7scV19y9LGIgbnzhuiFZ6vbR7eZkm3C2xnGExcW+8+lFWdWIotLpi6qZLKmIirKsEDcJLZ08G7mLh+bZcz4aX1rqY2mpT0YuJQmNAaAda6NiUMk/AZ2QVUr3WNUYdKQYh6GUQpxEY+kw7bC0UfTTqSce2P59823345GfPeXE0L7srcDw5SEEEIU0T0D7o2tZmJRS+okV428OQ0iho3kcUUdCmLFq1yEE2r5JYUShG0PXESirCr3eSgxja54X6FuymiulEMcRyso9d/rZSq+7HIaUOvKPWtulFAgDeu2mbPXhKYRgx/rGZQI3Nc0+DsfsIYSu5JLr92Xc/gxF6jAcTF1nHZKHYOTc9T51FClv65C20hhqaO/E6BiDa2kMQg7VLiiuX/WUXGPAQ4eb50CHwu67vghveu0JeNWZh5PnKthKHIc45MDdcMiBu+Gtbz4FTz61AZ/54o/x1W9fhfn5LsuzrmmePrZqQ4i+oweBU4cRc/uguHHkw4NsM2aMAPqpA+kLAGDkFIbXOIQPh/EwlOIxWB2WNu9kCU48bt/280WX3uahYxxbhQdPZl6DQj0mBlh/iqZfEPJm/hzbVo+5kZxba24cguTBrbschl4P6bVdKcHPKYytHE8hmHnRUsa+qZmWaXm+liCQOO7ofXDmaYfgkAN3ddbL8xL33vezFeeJzM1m2GvPHVfU32brNXjPH52D33vrGfjqt6/CN757LdZvWJo4/2mZllHKqScegKR5lVpVNS6/6q7NzGhapmXTlelNzbT8UpYD99sFf/me12OfvXZaIZuf7+Lya+7C7Xc+hFvvfAA/e+xprHtygxVnmxeswcEH7Yr99toZB+63Cw4/ZLD5cm4uw9vefCre/Osn4l8+80P8y2cvIE8SnZZp2RTl9JMPav++7qZ7sX7D4mZkMy3TsmnLRG5qpJCQ0j6Zm4OIXAcFSakPM+IPtnPr0Bh+h8GRPCg5czCTOahISgGl3Dq4Q9SklKQtHAbnb8OV5Cn0sdYchrHXygMCQijaDskcIAWD7+IpV7TJXnu8GK85+0icc/ZRmJ1Jl9W/9oa1uPTKO3DplXfi4UfWAdDvx83GQFtZWOrhuhvW4qJLbgUAHHX4y3DKCQfg1BMOwLYv3AKAfj31X955FnbdZVt88auX49Y7Hlhhq9fhjYSt+jmtgOvMOcHoEAL8OPMYR2jHAc3DdVaWEGiOiOcPJyPP2yL6Hoch5cp+s6KOxxhg7QCNISU/VjkdRmb+u8vO22L/fQenCF906a0sBpixzPMQHjwlUNfkfOEzN1IYYPsWx1N4zJ+8rUIKyJoYiwyGFB46GJ4+64Ag9MjmMER23fUYR+Q64WGHrkJNBsvLRHI/xYlOU2A79U/voo6w1I2s8iCUSNMYcS+3yk30iFIKIl+po41+EgJxFFp3i3MYwCC6ycUzDAOkaYRub6W8VoNIHB3FUo1hq84bkhflqjHM9WEpsbTk8IVqIm2qCpVlk+/Algjd7ogYjb/rusaipU1qpdqcTL1eTutw5KiqlUISh8swzjn7SLzrd8/CllvMLKt7xTV340tfvQzX3Xhv+53OI7MSY2MdOhIhRL+vI5duue0B3HLbA/jsF3+M33z9iXjN2UdibjYDAJz18sNwzJF74wMf/hKuvu6egS+SGEqBtHU4Ksgl7/cj2F4t10pHwURRiNwSYWXkWRojTez5eVpbHRjDPPI8tm5oNhi9NHfyNOPDNUZ8MAAgS9zjjMLQHHTfi2P7WDc8pRRtugRbydIYXcKfOrrEjmHkWRo5efjqAPRGcSkEjjrsZdh2G32zXVU1Lr3iThYjSyN00xhVrUbiIYQPT502xabDRPzwbcJgJDHKoIJS9lNqDc9Fhw4h0EbiAKNhmLFWhjqlg8tWE5zgWs+SJCTXMwoD4NddgxEW0uqvIJDNehaNvGYaW9oblxF4mqjkNI3I9BfDZSJPaqqyRlVVqC2/MqUUKAm5gmqSK9rltdJyVx0jl0Loge2YbCmMQR03TwDO6xUUSiFYHePaymEMrq+dvjDXl6X9hmSZLSNiGB5Vbeehr5deOoqyQm0LPYdCWYo2YufDH/hNnHz8/svqPPbzZ/B/vnARvvbtq+yRSUMYbp6V7sMbyR9/4ln8v//4LXzuy5fg7/7H27B/k2Nnyy1m8PGPvANf+Mql+F+f+DbKqm59RdtaM7bqvDbWTX1QKKoKcIwBIy8aHrZibBXEOBrwcITZQzU63Dx9+jeHAbjHIocxbAM3xqSU5Hzg40+l7Bg+vvDVAaDFOO2kQdTTldfejSef2oCttpplMcbhIYTw4Fk3OZHs81bh0S84jLKs9A8tB4bhSck5X3AYrT+r0Wxt17NAkusZ5y9u3TUYLn9NYs30weB4arm7b9nKBKKfFPKiJDt8XpTOg3NkpZN3UQfr5HmJfu7WkfcL3QkIw/t5wfAQ6OeFU17VtU7C6JDXtU4w1u+X7oSWlUQcuXUAQL9fkv7kMPS1NesLimdd69By1p956dxDkhcl6ormIZoO6yp5USLPC2eYs1LAcUfvg9e9+hgcc+Re7ffrntyAb3z3GnzngutQ5BX6jnNVDEYQuG0V0L8OXPJHfvYU3vfBf8OrzjgMb3rdCe1Toje//kTMzKT4x3/9nk48R/RfwPjTbWte6H7hskOKEqpWTh2BLFEU7gR4PrYaHpQ/9Vh1/6LS19NjgMMwOKNi9Pu675LjMNBPSjkdlD+DoIQs3RhmDI2jw9hYFBV233V77LH7Dq3sx5fd3owhGsPIx+HB8uwXeiF16CiafkXPjTSGsYGzg5Q3/hoHo58XqKqatrXvHgOmTclx2IwhKlEk36ZuDFkJdt3l1kytg/Ynx1MIwfatjctEntRQr7vMu3xSzrwva55ekRW4V258AsXxkowZOeuLMW3lMPg0kVwiM14+qEP5A6QhPgktRbOPpI1V3qicedoh+Kv3vRFZNnjsfc/aR/Bnf/1vuPe+xxBHIV603VZtWKCLJ+cLzqEbNizhE5/+AW685T78zft/E9ttuyUA4Jyzj0QnS/Cx//0NL39Sthp30nawHYfnwI4jhkeD4wzR9EiCx2G0XEfE8HCFXx1azPctT1/Q8kGNg/Z7KV6w5SwAvTB+74IbPHl6jEX2ek4Hw8O3TTge3LzGXQ9+PvDxJ9PwY601gzqU3LPdnZU89rV5JrTk1gmf+wPe64MykdxPzPEGXrkdOHwuTN0njJ3OH8ED8Dx5O3wK50/yWs8sGbQOP6Ls+RmrOFvAjb8SIwgk3vcn5+J/fvC3lt3QfPN71+I33vH3uPe+x5ZhsP1zPJoGCVdf/xO89rc+gptuva/99uWnHIS/fM/rre/GbRiUZCyeHoYqj8Hqw4M7t8KnjDvWWB4TaXNOv0+dyRF5xemHtH9fcfXdK44ooDiMk/tpIjZMAoId63yf4vr3pGydBM646y6DPrG+yZ+NRV27+v45kY3CYRi4H4tPKPcTpeP5kvspDH9xcj9FYQDX080oDDzysGyq3E8BKlEv++6jf/3by8JWq6rGhz72FXz9O1e3dVodzT9n3rBwsrmfNswv4Q/f/c/45N//Pg4+QJ+Nc+Kx++J//MWb8f/8xafJ06Y3ttWmw9UvJpFPJgx9+iftT+1z91j1zf1EYRgeo2I8n3I/sePMM/fTdttuiSOGjhu46NJbl40Dfs755cn9VFaj534KmXHiZyuf+ykMA1SO1//Pl9xPYfj8yP1keGyy3E9RFGKLNR0UeWl95CalwJq5jt4Aad1BLTA7k+kTFG2PqZTCmjUdRHFo1aEauWzevVkfdTEYwzxcPMNAYmYm0beOG8uV3oMyN9vBmjU9vXnWiZGStm6xJkMUBl9N8SUAACAASURBVCgKO08KQymFNXOdZmOWI2dNUyeQeiOaTR5FITqd2G6rB4ZSClvMdfRG4dLCQylEcdhGGVA6pBSoKj2o4jjE+9/7epx03H5ttSef2oA//+vP4Z57H8UWa2aWXR/FIeZmO9hijSP9AMdD6WPskzjUDz8JngCW6XjfB/8Nf/eht+KAfXcBAJx0/H74+795O/76I/++8samwRACra02ufOXqFJI0ghRGOoIAosdaRpjzZz2hbVwGIStG8vr2s1zi7kMAnpCdOmYm6UxALT9b9UYSqEzk2LNmg4WF3vO67MshpD6xtv1DH7NXMfeXj4YSqHTSTA3l2GLhc7IOjodfTr2K884rF0Y8rzEDbfc144HDmNuLkNd14jCYCQeQnjwnEmhXDqUwuxshtmZFEtzDl94YpRlhaSXWzGEAOZmO875WcszveewVzjrrJlzY0ApzMykqKoacRRaec7NZXpvmUWHmcPjOES3lzvn8NnZDEVpxwD4dXcYI7FgBIHA3GxHp91xrEU+OubmMiRJhLw/Gk8pGx7dfNPlfqprvSGqKCvryzG92a50yuta6l3YDjmU3ljl0qFqhaIodfhlUULY4t0ZDB8eSgXu65tHaEZHVdVuDNbWivQXhWF8UZYV7Yvm+rKy3Pk281JRBDRPAkPVCkVZoqqUnYcCIATCwG1nq6PQUVRZFuPv/+Z3cOB+u7RVHvrPdXjfBz6DB/9znbVNYPpeUbahwKviodAeVcD3z+U6ivkSf/znn8I/fPjtOHC/lwIATj5+Pyx1z8GHPvYVB0Zl//U2JLc+hlWALPSC5rIjKMumzRwb7jgMwtbl8orkacaQz3h3YRiOI2F4zAVQQFhUELJ214Gxxe1PEmPIV+PoML9eTzh2cKP/48tvw4b5wQnXPhjj8BAQHjrKZl5w+KIsm390m3IYJdEvNE+3DgHRzjk0BtP3mmifUdrd2CcEs56VdB/m1l0Oo65lO9bH0sGsZxxGK/d8SgNM4KamLCtsmF8io5+EEJhf6FrlUupHhi65BgG63dypI470OTlkQjUGwxz+4+IRBBJVVZPymZkUG+a77ugnqTP2UrbqZJXuZJMcRtpktqZ8IaXA/ELPyTNowgkpnhxGkugzJVw8oihAUcYeOrrYfdcd8PtvO2PZDc2Fl9yKf/23H+GhR9Y5MaIoQKeTYMN81/06L6R5xFGIPClJnkEgrTrm57v44P/8Mt79rlfjuKP3AQCc/fLDcM/aR3De5y+yYCy5H/U2clfJ8xJRFDj9necl4ijE/Lzbjn6/QBzTiQldtpoShgHJc2Ymxfz8EpmgjsMAMBZGVdVt33IVc7YMtS8lDALSn/rHlnRilFWFIJAkD05HWVXY52U7Yfddt2+/u+zKO5ddw2HMLXSxfn6J/CXMYQSBJOVVpc9tcekwTyEpX3AYdfNkmIqc4/y9Zi7Dhg1LTFQbjaHDzmv0HMkmlVJkRE8QSCRN4lhX4TC4dddgFEVl9ZeUArOzGTYsdMk1k9MBAL1+TkY3URhCCMzN9dj5wJSDZxYns1GY24XtOtCplTObKM2phBQIeWIm9B02xYPbye11IqzPjnR2Vzt3ujKNIQVnJ7frnZebOj4nODuv94h+klKik6V4/3t/HWecenD7/U233oc//+vP4Sf3PkL3Lfi1Cd0/Bb09H4OBaStrf/ooPvrxbyzLkvwnf/DqZekWWj2EIu60Va5fCCkgmHFmThilCutP8P3TN3KJ5MHZQmBwbW7qsGOAFjenGlPX+8xbHAeBg/Z/KWaa11BL3T5+cOHNq8Iwp5SPysM7+onyBeMrHwx9UjR1vUf0k8c8z9tKExXc3OgzRjzmg/HWAX7u5NbMpgqkcI9Vr/sDjzVtuEzkpmZapuW5KEEg8dH//ts45MDd2u9uuvU+/N6ffNI7suP5UBYWe3jv+/9PyzkIJP7uQ2/FNluv2czMpuWXoZxywgHt3xddepv3yavTMi2/bOXmxZnpTc20PH/Le/7oHJx47L7t51/EGxpTHvrPdXjP+z/Tft5m6zX4m/e/eTMympZfhrLtC7fAQfu/tP38o4tv2YxspmVaNn+ZQEg3yLAvKekQON8wZ0pHGEhIj7DwIJTO0DK/kG5ePomQbtpWJqQ7lFBwhz1qHRxPn/BKSYaeB0EAgXrkkO4/ePuZeNUrDm8/33Pvo/jDd/8z+nkxFDJJh56bfmfCrV08SQzPkO4wkKgcT0iNP6+4+i78y2cuwDvfegYA4Lij9sFv/8Yp+PyXL2ExjC1uO/j+6RtC7xPa6+QRjhd67oMxjDMKBtfmwKRCummM4f45qo5Xn3VE+/f8QhdXX/eTFfV9QpB9Qsefy5Du0KNNfEK6XSHKPjz18STPfUh3GASoAmJu9Azppmzl1l0OY7Aejh/STdnK8WxDvkMJeD6AnMBNjUQnjVGE9kVSCIE0idHJEqs8CHTiLJccALI0ApSy6lBN6KROjBU73/FlWdxEuth5msRZLh5hGCBLY+S5fWNWGAZIkwhZZk9KCDQJwLLEiQEAnSx22sphKKWQNkndaF8kqKrayTMMA3SyWIfyOUqWJahrhciyiUwpnSSvqpSTRxSFOomj5fpXn3UE/uB3XtF+fuTRp/DuvzgPAJa1TxQGTSJIe5tFUajbJE2cCySHEcchkjgijyzPUu0raz6kJpxaH/dd4LNfuhjHH7Mv9t5zRwDAn/z+q3DHnQ/hiSfXOzEAnYAzS93pCZIkQhQFzjY1SRypcRbHIeI4RFm663A8sjRBLyucJ2plTZJSl52tDgID0BviXbZyGFkWe8w5MYSkTzXO0gSdzD3TchidNEFCzI0+Ok4devV08WW3IwjkCjwOI0lidNKE9DeJITx8kcX6GApHSdMIWRrRvmAwsixGGAbu/VYC5FoEoX2RZQmJwduaoKoq9/zbJEu1LeR6PUsQRyG7nlG2cusuhyGlQJpE5Npu1tw+M45ctvrw1HI9h3e7mzCkm9ohbX6pUNFPAL3rXTRRCFT0kwwkG/3U67l3YXM7ufVdLR39NOsR/cRFenG2chhZFqMs67Gjn6hIL4OxsOiO0krTGHXl5uGKfjr68JfhfX98bvv5yac24Pf/9JN48OEnVmCEYUBGaUVRgJlOgvkFOlqHwvCNfppf6DoX6pmFHrq9vPXFn/638/C1z70PnSxBHIf4b+9+Hd75J58gMcIwIO3gop+KokQSR6QdcRQiSeg6HI8wpKNkZmf9op8oDABYWOiSfZzCqKoagaQjWLyinxpfjIpRVhXCkIl+InTsvOMLl0U9ffv866x1OZ5rFrvYsLBELhocRhjQci5yCcDY0U9UNI8vz4U1PczPd8fC4KKfgCb/2JjRT5St3LrLYZj5fRLRT5StHE8hNI/5Bb/oJ2BCG4XZiB/m2mnup43rjI7xi5z76cXbvwAf+9Bb27v6bjfHH//Zp/HAQ487dXDRJX5tQsn9op/IShvpePiRdfhfn/h2+3mvPXfEG849jsRg3Mn3LY9wntXkfqLlTLtPIPppHAyvyKZJRD959s9Rdbzm7CPbv595dgHX3XTvqjEAE9GzeaOfNh4jo2BMcz8Nyz3bnYh++pXO/TQt0zJuSeIIH//I72KrJiEfAPzl33wBt9354GZk9dyVL/7HZbh+aBH63d96OXbecZvNyGhaftHKWUO5ni667Dbyddy0TMuvStkkNzVcKqpJJIL0qjNuii+PhGiTKOPAjJeabpW6mERlqzHkA+97A/Zq9pkAwCc+dT6uuf4nHhw4Oc9hMs22+j78Fx/6fPtqIo5DfPDP3kSij8VTZ4bzqDeW2AN+UmNk3LE8ERpj6xjVjr323BE77/jC9vMPfnTTSDiGw6abNVwkJgAxgUYde5z5KpkEzHM9Vie2njFzo8f1mzihpd4FXUl39JP+5446ks0/VwkCSeoIAgEpJoDB8AwInu1OcCmdnc3L1kZP7eLJYGiZInVIyfOkbPXFMPWs1ze75qWUeNPrjsc5Q4/SL73yTnzyvB9gyy1mEAQCrntv43MfHa6hw2MID1+IkXQ89viz+OSnf4B3/5fXAAAOP2R3nP3yw3D+hSsXKDOOlLI/htXt7u6/0qPvSWYMDHi4bZWBJHn6jAEOQ/MYHUM20ZLcOBScL1gMQdYxfWIUHcORgc+uX8QNt9xHjgOfsTyqrUJ46AgkRO2el6T0GGcsBj33cTz1WiaacTCGrVIiULStlA4pJSn3w/Afy7Y6QSDGXjOBZrwHEtKRZJTj2UY/SYkCmyihpRA6eikI7MkkRbNDupfak3NJKZGlEfr9yCrX0SMRACAIihV16lpH/Jjd2rZTFjkMw0PvsrbzMFFaWb7yetUktEzTuInKsO98DwIfW2PUSiEs7P6kMOpaRxuVZYVukjt9oSOTKuvjatUktHTZ6oNR19rfVa2sbaKUQhxHSNMIe+6++7KNwQ8+/AT+6m+/hKyJhijLxLqheRgjz1f6YiCPnVETPhhJHCFOIp2HxemLGHmTl8bmiyTRfa/fL1b44mvfvgpnnX4I9n7ZTgD02TxXX3/Psui2VkdujzpSSiFJYkRRgLJc2fdMv9IRP/GK630wfGw1ejqZPdrMyHV+NLeONIlIDEBHVYyCoZRClsRt/6LGoRQCtSsxLMD6M8sSJ4aZk7I0dvKgdJx1+qHt3xdffjviKICI7dM5yzON0ctiKKVGslUIwetI9Lxm02H8nRDzrw+GDpKonPvLBpE0dh3GjixNnCdfD+oQPNO4zYln55no8HSLDj2HR4jjkFnPYicGwK+7Awy7v6SU7Zwx6to+PI4CxynKHIZoopKzLCE3Xg+XsW9qlKrR7eZNMjPbzYJAEkfo9nKrPAwkoihwygG9sHS7/WYH9cZ1FHr9HFJK9PpujLjhkOeFtU4QCJJHFOpzFOxyhSgM0e/rTKK6Q9ttdWMMbO31coetHIZCr1+gLCvSF0kS6zxY1nfwCmVZQwpB80xi9HqFNSTb8Kjr2sFDoaoVXvqS7fCud5zZbgx+4KHH8dGPfxNPPT0PQA+Ibq/vyP6rdCZywOmLqlbo93N0u7kjqojHqJX+R/ki7el2d/Hs9wv0ermzTf71sz/Ch//qLUiTCNu+cAu8+ddPxP//qfOXYWT9At2e2w6lgKpy9wsA6PdzLDkjXBpba/dYbXkQ/sx6OZa6fccTPN0vur2c1UFhADqfzGgYCjKQSHq0nSZlhLsOkKa0P2kM/Uu+lxar1nHc0ftg2xdu0X6+6rp7xuLZ6xfo9VbPwxQh9JEClA4ZSKjaNY70D6kopOdGDiMMddJh1zgzPF06hAA7VjkMQCEIAlRVRdrazwv0+7a1SKHb0zdv1BzO2cqtuxxGEIh2PXOtRUEgEEchqYO2lecppebR9czQDUzkpgaoVd1McrZZSOhQPIe8EiDlAFBWNaqawKgUFMkBzbksFVFHoq6VW0ctyOurJpkayVPocD+SZ12jZPxFYZinJ5SOujY87RsLq5q2w2CUVeXGqGrUBI+6qvHm15+IQw/avf3u4//8XVx25R3LMKpKkTwpX9WVbpOBv0bBUB6+UEM+X72OC358M856+aE47aQDAQBv+81T8fXvXI1HH3t6gNGcK+R6P61tlES/qBuO7s2kdaXYvmMwXLaaNnfxrJo+Q/qTwRjwGA2jbn1Bj0OphIcOtz/LqkZAYPBzkl3H0Yfv2f79xLr1uOTyO8biWVVVM5ZHwxDN0yi6b9XNTTPhC59+wWBQfWvA0y0vmb7BYQBmfmV4Vm55XdNyXYcbq/S6azDc/pLsesatmUCzlpTj8BSaR+WfpXuTbBT2CS2j5R46fOqsIizMroPjOR7+AGeMa8e2chW6mFA9ypDTTjoQrxhKUvnlr1+BH/54+RHvPv7kw0DHx/Ar4/XhT3zq/Pa8iCSO8Pa3nL4CfSyePjHKRtHoYg/4SY2RccfyRGiMrWMUO844ZTBuLrr0tlVfb+Ow6WYNF4kJQEygUcceZ75KJgHzXI/Via1nzNzocf00pHszleN2uwu3ffjjuPMj/4jP/N43Njed523Zbtst8YH3vaH9/MBDj+Pv/vc3NyOjzV+eeHI9PvPFH7efz3nlkZibyzYjo2l5PpZDDtwN2227Zfv5uxdcvxnZTMu0PP/K2K+fAJCHnJmDiFxyKc2BR3a5UlomhYQQ9Yo6ShkMt462DseDkgu3XKkmffrQ93u+6KkVm7ykFEM4Lp6StIXCML6i/G24uiJDBnLJYggBx0Y20yfUCozZmRR/+q7XYG5WL9jrntyA/++fvtPsixIbYRh8F09Jt4kU7SY42+Z6Hwzh0WaC8QXXtwzGpVfeide+6mhss/UaJHGEN/zacTjv8xfqfSH60ZfTDkHo0PjD/iQwmHFk+hbPw2WnRx1GDgDmUK/VYrRjzGuMuMcA0PQNyp9wY5h+QY1Vm45TTxykRbj5tvvx0MNPDPWv0XhCDMbJKBiAYHVIKYG6dvdP+M2NFAaYvmV4knJm/uQw2jmjJsYigdHOrew4onn6rAOC0GPmTte6O6jDjyOqb/nYYa73LRMJ6U7MLm2LYikEkiREEodWeRhIxEnklKtab56t6saxG9XR8hBCSsRRCGFbWBgMQIfyUTyjMGjyAFnkarDRzZSfr1+DOI5WbavOveP2J4VhrpfNBi6bL6CUvr4o7RuFG1viOBwZQ9VaXlf1CozXveZYvPKMw9rP//61y3H51Xev8FWrIy9Q2fZvKIWoyctk5dlENiXNv9q2P8MDI2nlhdMXut/YdZi+V1eK9GeShPjpfT/Djbfe175eeMO5x+FLX7scVVlpHUlo3zzbRGlFUYB+32VHhCSJVvp5I1vjOLRjeNg60OPmqdukRBGX9ufnHhiAfkU3EoZSTY4r9zg01wspkBSOOg0H0p/NvGjFaH3hnnNsOs4cinq68Zb79LwXS32U/ag8mz5eVfVIGELwOuI4hGr2gVjn8IRvExYjjvQxE7WyYhieLh16LWvaQ42GYfpOFTR7jBy2CgGrDjN3JsT8y2EA/LprMKQUVn8FzQbe2OgZYc00bTL4IbJ6nlIMeFCpK4bLBJ7UiPZFpP1Oa/AHdSfmkkMYFcJeZ+izsN8HtHWcGBi6E6R+rQj79arxwUwyyNVx/QM7rajH6pAt0dF4mjtiCKcvVOMM5921aU+YXz2rxxjqEst47LLztvijd57dVrv9rofwuS9f7NQxuMO33CyY3UPC3u5qqGOIgUluDIutKzBIX9h1tF86eC7HEPj3r13e3tTs8KIX4IRj9sHFl9/RMBWAwxetOocdg188NpJDdZi+08odGNpUN09uvPtgABgZYzXXm4rUj0TSn2DmjFXqOGj/l2K7oainH158C4RY/rRlFJ5thRExxLBPHTqEEPoANZuO5gmhASHbxMVz6Kmsc+5kdAzsGB1j0PccdZq1zKnDZz0beqJKrbvUemfWGhfGsicjo66Z7fxNYXA6DBTRMTcqE4h+Ujo8mEhoGUWhMwmZOTSMSnQWdfukjm43h5CCjGOPejSGlAJhGDh5BIF+jOySF4XE8bvpQ9Pu/tkL8S8XHbgiQZyPrXEUYmmp7zzynMMwyTApX3TjEItLfWe0QlHoV2AUTw5jqdtHXauWRxBIvP+9b0DcnKUxv9DFBz78RTKx4dJS2OLYSllWUFBOW6uqwlJPh6K6ImlaDIetJtKB9Gc3InV0uzmWen0PjD6uu/Fe3Hn3w9h3750BAK999TE4/0c3YanbJ5MrqlqhLN39V9UKS1lMJi2sqxplTPcdzYOwtQnpJq9f6tN9i8EAMBaGFAJx7J6ThutRddIkpzMHqyZs24EhBJB2I28dJxyzb/v9PWsfwZ13P4ysORtmHJ7drvbVOBhJEpFyKQSZjDJsDkSkOHAYgdSRMtQv+iSh/d3t5lha6jsTMPpgBFKQCS3DsI88L506ut0+aiYhZhhIEoNbdw0GldByqZc718zXHnEX3nnyjdjxBevxyFNr8IGvn4Jrf6pPhH/v2Vfi1w67G1t0ejjqQ+9Fr+9OJM3xFEI0czg9Hyyzy7smUbi7e0lUEMJ96qwp0nUnOATift/bVGne2ZI1LPLhBrr54Z3xx589DU8tdLD17BLe98orcPbBa3H9/S/GOz79Ojy1sAbXP7Aj3v35l+OphY6NplXHxnWkFHBFsHEYUnB2Ek9YPOWmjpQCrihOvWdn8Pm333QyDtxvl/bzv37mh/j548+SOnS/EHCFC7J9q31PD/urDB8M5yOY5XWEEO4QZEZHq6ex9evfuaa9qTn4gF1x1OEvw9p7H2387fYFGY0mBQQzzsw7dqqw/mxwXL5wHRa2GgyAnzMoDK7NTR12DNBi55POwfU+85Yua+Y6OOKQPdrvL2yinnx+wXI1zD69UTH0Ez6GAzOMOF/5YOj9S+6wco6nGcdUm/jZSnces4+F48HpoHn6zTnuKsK57p6+3334768dBDXsuPUG/MGp1+Pan+6Ij77xhzj74LUA9I97PfdJwHEasNf9gceaNlwmclPDFffU1MiJyUvLPXT41GGZLC/vPftKvPWEm9vPB+/8MH7nxJtx3qUH45/f/h3svcM6AMCD63Q0wkcuOBc/+/nTYyeW87HFee2qrRxDF0FUKbSGHH7IHnjda45tZRdcdDO+8d1rxsJfpuc5xvAr4/dhUy6+4nb8+jnHYK89d0SaRDjx2H3xk3sfHY+nUr6DZByxB/xkeucvTO4nZi72teOIQ/doc6NVdY3rblw7JrvlHKa5nwY0nvO+MSF8du4bG9+OcPp+9+ETPzoCNz20Iz71jq8DAA7f9VG867TrcPbBa/HR7x6Hz15+EABgbs5jfffgMc39NCrGRjxP2+9+vONT5+LQXR7FH5x2LQDgyN0fwbZrlrDDlvN4x6fOxbX36YkmCmWbv8TVhr+KuZ9mZlK8/pxj8ZKddPK9xx5/Bl//zjVY6uXI0pjXMWbup1HzMg0wnrvcTxtjGFvXPbkBl155Z7uInXz8/vjRxbfi1jsesEas6eunuZ98MZ5PuZ+EZ86low57Wfvd9Tfei5tve6AZH3SONR+eYpr7aSAX09xPwGA9tK2Zf/aVV7R17n18O+yx3eMAgD88/Tp87PvH43NXHtxGR04i95PhsclyP4VhgLm5DHluzw8hhcDcbObMJyOlxNxsSuZxmZ1JEYbSqqOuFWZnMsjmOHJXrgwKw/CYnUmX8XzDP/0+AODxxR3am5q9d1iHF281j7/8xjm4+4mXYE1zJxqGAWZnUszOZmTup9kZxtbZDDKQzlxDFEZdq9bXRVE5fTE3m0IIkLmfOlnSRIutHqOuFWZnU9R1jXNfdTTOevkgYuN7F9yA2+96EHOzKdIkRs3o0Hiu3E+hE8PIZ2dSrJnN7JFJHhgm95MrL47mmUHVyqqjrhVmZhKEYYCqqok2yaDUwNYbbv4pXv9rx2KrLWex04u3wSkn7I8HHnrc+qtH5zrSeZuAla+hTA6WudkUaxxn33AYPraaNnOdfGz6t/alW4fu324MAG3/Wy2GUgoznRRzM2mDYb/e5G2iXpfNzabOPXochlIKnU6CWYKH0TE7k+LIwwanCN9250NYM5e1GMAgvHYUnnPNfGL2Da4WQwjB6pjppKiVsuow/arTodvEB6MoK0RRYMUQQmB2JnXOrUbe7xfoRY5cRI2tVC642ZkUZVUjDFfyUEphbq6DIi+tOvQcniKKQszO9Mn5oigqJ09u3R3GsPnLrIeLs5nTVikE7ntyp/am5ls3H4Rv3nIM1swN+WI2Q9ykShjp/qBpk6W5bNPlfjJRGc47wua93Kh3lObdoUuHlMvfhbo6IoXR0HTyeGZpdtkd6ScuPhk3PbTLYGe2wZfm16HbFl2XktP7jCgM7Quwvhj+Nw4HF4Zpk622nMM7f/vl7ff33vcYPvflS/Svg+Z8GLbdHQuXidRxtZkQzdlGjVNsU7XBpTDMOTVcm7l0BIGAEObXNO9zI7977SO45fYHcfLx+wEAXnHqwTjvcxda39Ubni5/tu1ELNBm7xDfPwXjT9FGflivB8inE22/IjAwBsbw2CD7nuB/6br24Q040H1LCrpvGR177LY9dt1lu/abH19222AeaPvw6Dy5uZHF8NSB2s5zeP7m5gMKwxQnBpj+Db3fBdTc1/w/2fekhHQ8qeF4mrlTCn4Op3iaeuwYcfbPZoxRGFLgkfXbtJ878fIbLGMHxYO7P0Djz00a/dTPCzz1zDy5j6Suazy7ftEqk1KgKEqs37DkvL6sKjIiyHR4lw5AR7ksdWmMsqycPO59bMv2pkbW83jm2YWN7JBIkhhPPzPv3MwppUCel9gwT9u6uOiOKuIwwlBnWaZ8UVU1Fha7BE+J3kyB+fnuyBhBIPF7bzujjc6oqhp/9bdfxJNPbWh5ZmmM+QW3jrqusWG+63wnGwQSnX7i5BmGAaI4xNPPzDt1BIFEr++2NYoCJHGEhcWeVW54Uv03CgN0+znpT5ut533+wvamZvsXvQD777cLLr3iDuv1cRQiigJnNFkchQikWNFvl/H0sFUpRfYtTp4kETZsWKIjuRgMAHjmmXkyco7C6PVzVHVN+qKb6HNqqIge1tY4ggzcGN1eDKVA8lBK4aTj9ms/37P2Edx+10PLMAA6+onjmaV63qJ+CXMYNSPv9XMoIoqwKHQkD+ULDiPPCxRFRUYucTw7nQRPPzPvjNbxwej3C1SVOwqrKEr0G65W/OYMGUpHnhfIi3IsnpS/hBDIsoRc24UQ2HnNw+3nHbdat6L9iqJskyw7eRL3B4Buk6eIOXzjMnaahPYO2qWA2VlP3sUZDEYHx8HUCUa8q916dgm7bjtILvjSFz6zkqOkH1X78pTC7K0YDcNnpzj1qNrIfTCodtv7ZTvirKGDwr76ratw6x0PLuNJcdA63I/DfXgOfgmPgyH5iCBmL4Dw8udKW2+69T7cs/aR9vNvvO4E4np+8h8K8gAAIABJREFU/wcX/eRlq0f/I9vMcwz49I1RMbwiBH3ajJMHHv2T8UWaRHj5KQe1n8+/8KaVGOPyZJ9I8RGCPhyovkWfWOyHYfaVjcrTPL1g1wmf+ZWzVTB7XQi5riNJnn5zuNtfw0+LXOWjb/whjtrt/vbz3jusw9azy3/cCUn7k51/GzmFseIa75q/omXr2SX889u/g+23HNwp7rfTE5uR0fO/xFGIN557fPt57U8fxVe+eeVmZPSLW776ravavw89cLdleyum5Ze/nHjsfuhket9Mr5fjuhvv3cyMpmVa9A3NWQf9BB89/0wdut2UNx51B47c/RFc8F//bbNx2yQ3Nb+oId3mhmaHLefxjk+/tv1+7x3W4cjdH8G7TrsOH33jD4c4TCpcdYxrnwch3a8+8wicfPz+7edvn3/9sicO4+Ivr/PcY/iVyYV0D5dLrrwDa3/6KAAgy2KcdOx+zBUEgWlI99D1E6Extg7OjkMO3LX9+9ob78Vtdz5I1B6tTEO6l9OYhnQb/OUIW88u4c6P/CPu/Mg/4uyD1+Jj3z8el/zkZe2he4COgDrvd7+JC+/czYmzWp6bJ6Q7CMh9JEEwCD1cQSAISLmuI0kdYaAfm4+DYcJug0Di3MPuxAfPvQgAsH4pxbu/dBbuX7ctbn54Zxy8s36HeN7v6qzSf/qFsxAEEmEgEYYSYRBY8X1tDYIAYSCdHYHDCIIASoHRwfHUvhoFI4kj/N7bzmg///T+x/CF/7h0BVYQykYPp0OicjydNL5y+iLUbaKjJVz7chiMxk6OJ6UjDEa39Yl163H51Xdjz91fDAB43TnH4BOfPn/FnhTDgbKD73v+dZz+bPzt3gflMQYYjGEeo2D4cAgDHRHio8ONoV9LUv2TGmdJHOHUkw5sP19741rrONI2jc5TjwGmjxMYQggvHbKJXLLLfeYcHkMRco6nEKIdp+PZSrfJphir3LprMOraXieQZu4crJmH7fpzAHpN/NdLDscXrzoUa9ZIfPaKQ7HvTutw+EsfwfqlFN+8cR/8/Q+OQxDocVSGFYJ6NJ76pH/Ng9o/NFwmcFMjkaWxvrFw7NRO0xhZGlvlQSCRZQn6fXvIV13X7WbT3KKjrmukaQwpBdIksr4bNnVcGIB2nuG55/Z6M+ujz2yJv/3eGbjjZzsjTSX+/YaTsO3ct/Dirdbj0We2xGevPApX3b8vslSHQadJjDSNUFX2kMIg0L5y2aqUQpbq8OGQCOl2YdR1jSyNUZYVug5faB0xqqomQ7qzNEKe29uMwnjbm0/FDtu/oP38D5/8NpKNEt0ppZM7pmmMfl64eWYJyrKy3ogajCyzY7Q6khhZmjjDgw1GbvG3DvnWiRHz3O3PNI2R56VVx3Dfo2xN0xhFUVpt/eb3rsFbf+MUvTE6S/Dr5xyD//jmVcuuT5IIURRaQyMNfpYl7asMGwed8DJEUZRk33HZasLCs6yw/vxSSqHT9M+qcofycxgAkGXJSBjGhixLnHOS9lcEKaTzyAEASJOY9GeW6XOYXMcFZElMzo0nHrsvsqbvAMAVV9+1TJ/2p+7bqrYfOeDD03BwHVvAYUD4+aKua6sOI8/SiGwTw9GNkbT932pHw9OlAwLNOInd+w4ZDONPE+hhnaOzuDm3aqUOM4fHceRcz4y/XBhGb5bG6DE8Tdj5xnX0ehovW9uvun9fHPWhQaqOLNNr5rPPbok/+vybll3fyQa2mH1Ko9wfCKF5dNKYTWtiygRyP9VYXOxZFwVDKgwDLCz2nIu0FMIpN4usycdhn7B7CKTE4lLfiaHzOhXuePlmQ9PCYg8f/tZR+PC3jhqS9hCGElf+ZAd899q3bHR9r+EYYKmbYXGp74y5N+crULaGYeC0lcNQSmFpqY+irEhfRFGIhcUecVMTQCnFtsniUg9lOcDYf5+X4IxTD24/f/9HN+pkjBaeJms6xTNueFI3NbVSVgyjY6nbx8Jij7ypqR22KqWQlhXKMmJ5Li65eS42eYpGtXV+oYsfXnwLzjztEADAsUftgy985bI2akEphbKqEUWl046qmWBckU1KqeZ8I8bWJjrK6c84wuJiz/poXPuih8XFHtm3OAwAWFwaDcNcH0XuOUkphbpWkNI9VjVGSPqTwjCLc5xETh1HH7FX+/dFl96G+x983IoBwNlmPjyXun3dLiNiCAFEIa0D0FE9S137WJVN2C7VJhyGkEKf3dJznTEz4OmSLy312/E6Coa54SqrSucktPAMggB5XqBn+WFq+i43h/O20usuhyGl0P2CWNuH10yXDspWH55CNDyISMeNywRuagbvyW0TnRBoX/65JkI19LddhyJ1cBzaOiQPQfLgr/epo0h5W4e0lcZQhginYwjHbosPxnL5K19xGHbZeVsAwBNPrscPLryZsQNOOYD2/bZbzvtCf03YymJ49C2Op0+7MxjXXPeT9qbmqMP2xPHH7IMLL7l1Y6KMHW78QR2ap3ao25+w9IsVOhhfcBi6jqm6egy/9uD7J4gx5IOhTKNb5Du+eBsccegg19O1N6x1Y7R/j8bT+Gp0DMH7gpvXQMt9MED4c5gnJefnTw6Dn9v4fkGP5QaE5MGtuxyGUoKdD7g1U6ugbeV4CkHPi7YyjX6alomUk47bD69+xRHt5wsuuhk333Y/ccW0rKZcdd09uP6mQeTLiaNuGJ6WX4hy5KF7YIcX6de4Tz+7gOtumlyup2mZll/m8ry4qeHuwlZxk0bjjLkffDV3i+PpccuojV8Ahn7vPPdl2B9vf8tpmGuO4H/yqQ34wn9cOnbD+fh7Ek0ymWZ9bvtwt5fjx5fd3n5+zVlHYJut1/gDDP0CpeuNJfaAn0zvHHcsboqhPI6O4ZvWn9z7KO6977EJMHKXafTTMM5EYAgFE4LZCGfjtWEzt2hbJtEumzT6CUCTTLIGLEcZSymA9hAfyx4RaRLc2eWA3s2uE2vZdKihY77dGIPkXHae+jh7N4Y5AMguV81GKG2vTqLnsJXQoXmahJbLeSZxhNf/2rE487RD8Ifv/icnj0FSN0KHoBJvKq82GcY487RDcMiBgxC+f/in7yDvl21SQVebmX+kL5wJLdVQoki3Dt0mEvYhzmMM0iS4eQ4ObrTrMDv8OQzKVikFvn3+dfiTP3wVkjhCEEi88dzj8YlPn9/ydPdf0y+oQwLVUEJLehxRtppD1OzJKP36FocBYAyMxhdMe5jj4d114DxifmCrYMeAbW7sZAmOO3rv9vO3v3+dQ49qI37G4QlybuMxhOB1yEACbe4zx3zgMTcKp6383DfgSciFaMfBKBim7wWKGouUDtUeMsiOw40w/vI9r0c/L3De5y/C08/Ms2NZEH1cr4f02s6tme14DyRk5VhXmfsDM4dv0oSWQggkiT4O3JafwUQlJUlklQehJOW10lEZdV3riXujOrVSSJMIQgjEcWQ9ndBgmM1RVh4BzSMIJZI0QtJfKVdQiMIQSRIjTWKUVbVqDIOTJJFOfNj4c6cXb4NTTzwAp5x4APbec0c89vgzTgzjizKQTl8oKCRphKKqEJaWjcKtLW5fDGPs+II1eNPrBgftXXLFHbj0yjsx29EJLW08FPTG2CSJEPfdPNMkQlHE9g3NwxikjhhpEtk38Q5h2GxV0JuNkzhCPy9Jnnlu12HaRCmQbcLZmiYRnl2/iG997zq8/teOBaCjY77x3Wvw9LPzOhllGKAoS6sdaRK1/2xF14mb5HO0rX3Cn0aHfcuD7t9pXlp5+mIA+qTdUTBaDlz/TnQEjGssGw6UP5MkRhDo9CvWvuXgce6rjmojBp98agPW/vRnVj0GQym9EXxUnobDqBhC+OmoKp0I1d4/YyRJzLSJ21ajowwkFFbqGObp0jGwQ0ecjYLB2arng7i9AbTJk1TPOfR8sRKjqmq85Q0n4YxTDsZFl96Ka29YiyuuvZvk6fJXEMi2PVxrO7dmmnXX+G2U+wMpRctjkyW0BHReJdvANaQouYIi5bUayG11aqVQlFWrx3VTQ2FsXGe1PE2nKMsKRVnpDNoj2Dosf/H2L8DpJx2E004+CHvt8eJBHYLnwIba6YthHZXjpsbY4sPzzNMPxcEHDA4IO+/zF2LDhiWkTXSTjYdqfo0YDIpnUVaoHQs9hbGx3LUID9extat5suDjT9dNTdG0xzi26jat8a3vX9ve1Oyz1044cL9d8KNLbkEZVBCA044i1PjOTMpQGkO4x9GAh9ufhqdrgyQ3Dn0wAHrOoTD8OQzmFNdCb3xhKwZDKelsExePZbme7n0U9z/4c0aHGpsn5Q8OQ/cZToc+/sHZPz3bxGVrO4YqN8YwT5ec48FhcLaa9YqbwwNmzrFhmDDybV+4Bd70uhNw6kkH4oKLbsaPLr4Ft9/50AoMyl+TWDN9MLj7g2G5b5lA9JNCXpRkhy/KynlwjqwkkphOzJXnJfq5W0eR61cdlOF5kzDNzUMgLyKnPKgl8sh9fV0rnZQtL93JKCuJmMAAgBdttxVOOHofnHbSgXjZ0M1MW5T2hwtDt4V7ggEaf/bdPOtah5ZzbbLzji9cFsL9pa9djhtvua/lUVc0D682ywvngYlK6QO5KAydPM5+rsowhstWAdEu9CRPxxkzgO6fOdF/WwzCVqPjltsfwMWX396e2Hz6yQfh+z+6EVJoG539V5b/l703j7esqO7Fv1V7POcO3cwKCAgoishoK/MoIIKAgpFoMJqYkJho9MVPfDGTiS95L9HkPcf4Mzhh1BhRQeaZZoZG5kkQQWSQsaHvvWfaQ/3+qF37nHtv1VrV5xxohbPyyUduV+3v+q5V49m7Vq06aaBLBPQvIY4n5c9elayPft6dzM8Hw9QZFqNXtQf1fBDot1WcDsqfQZBD5m6MXqjbZLD81TtuhVfvuGX995XX3EnqMDaOwjNj5kYfDK682830gu7Q4cWhl5MY5nnODqo8ywu2b/A8dUJLytZu1z0Ger28/mFJ6Vhqa7FkPt980xU4+V0H480H7YYLLr0ZF1xy86IbqSl/yULUbeLiwa2ZxhbKn9z+QAjBzltLZSxvahxXG9RlRHH9HZPDJ6sIQZejWpxoJiQP54VOS8pZXzgqbL/dy3DkYXvgqDfviR1e+TKCJ+0vzso+1+HLTZ0jDtm95trtZfjy184fKAfZaHx7GDsFXEfeuH5hNiQmLHAoDK4De/AE1389MIw7ldKRZWZTc8Shu+OV226Bx371DD2O2EHkaesAD3e5cG56BDPOfDBqrkNieLjCrw5d7N0/B2WPXV+JjVZOAwBa7e7isH0HBide8wE3FtnnOR0MD9824Xhw8xr3PPj5wMefTMOPtNb06zBEKnn5yzbC+959KI48dA+cf8lNuOCSm3H7Xb9gMPj1jFszqyqMrX77A59+Xj+z85v+dKSjydttszkeeexp9xsQKbBydgrPOFLKB4HE7EyTTDm/YraJVrvr1LHxRjMIAoEnn1rnxJidaaLT6Tl3fFJKrJh18wjDANNTqTNFehgG2PJlG+ORx552pmoPAomZ6cYyjK1evjG+/qU/w1YDN/FOZCITmchEJjJu6fYyfPgvTsWtdzyALMutZ1WklNh6y03w2OPPEGs7vWYCwMxMA72u+60ptz+QUmDrLTfFrx5f6/22Zjxvasgdm6jepNjL+7tje7m5odGlQ5f3f7GQdUgeIHl4Pc/WEdbyR3+1Fh/88y/jyEP3wFGH74lXbruF9XkAePSxZ/Bb7/+0dXOllMIWm61Elhd4Zu2ck8fKFVOYm287N19hKDHV1Bs4F8bHP/IOnPyugwEAv3zkKfz5X38dd93zy5rH5puuQFGWePoZOw+dJiHCc+taTh0brZjCc3Mt5yeZKAzQbCZOnnEU4mVbrMQvH3na+aufw0jiEHEcYd3ccDyVUnjZFhuh0+mR/uRs3WjlNJ59bqG248/+6Bj8we8eAQB44BeP4yN/+VU8/uSzmJtrW3WkaYRNN57Fw48+bcX3tnUJD3v5vPNNzpYv2wjr5trO22d9MO649nPY+/C/wPz8cBhTzQQrV0zhkceecT7fqFKvUDeZbrRympzQOYxmI8ZGG83gkapNXvfabfC1L3wIU02dbuDjf3carrnhHlJHs0oh02q7r5DneG615SZYu3ZuaAwhgJUraB1TzQRlqdC2XHWvlMLsTBPTUykee3zt0BgzMw1kWYGu40Apx1MIYOstN8UTTz03NAYATE+lyIsCnc5yDGNrr5eh21u+SCulsNHKacRxiMefeNa5ntlsHZyTbdJqd+szNlddd5e+gsOxXtXrGbG2c2umqg5K019j6P0B2OeXy1iin6IoqP97WbnU5VHozocURaGzvFQloihAHIdWHaUqEcchZMVDCkvup6pOUdhzjwCADASi2M0jDCWi0G6HUjq1QBSFiKMQuXCnSYgdtv7y4afwlW9egBtuug/7vek1OPTAXa2foYSAE8P4CgJOXyilI37iKKzC25eXR1GgdTgwXrvT1jjswF3rvy++/Fb87P7HEEfhIh6ylFYMpRTiOEQcu3VoHrpOWdg3C+Z5SofBUK5UCwxG5MOz0mPTUapS+7ooWAzKVt0mQb1IX3P9PTjphAMwM93AK7fdAgfvvwt+dPZ1bjvCsO6fNunbYffFIh6MP+MotEcuVW1KjXcfDEBfVT8Mhun/1JxknpdCoBfar4gHUOuwifFVIKUVQ+uIFs0p+67aqd7QPPjQE7j5tp+zOuIqSirL7HOOF89Qz13RkBhC8DpMOhJbCpnBOZ5sEw4jDCEgUDpyghmeLh2imjejKBgaw/RxKQWKfDmGsVVBp9GwrmfVOCXXMzPXDvAMHCH1C60uLr7sFly8+jZcfd3dAFDP8S5/yUDUc6e2e/3XTLPuKmW3FeD3B7pc+4I7Z2dkLG9qwjCwTkBAlWUzkAhDe1Zok/HUVS4h6uyttjqmXAqdQ8J6gprBAPpZkt3lQZX1mSgPZJ0111qHsTWAxMOPPoWv/ecluOiyW3H4IbvhsIN2xfbbDWxuhGB8oe+tcPnC2EryrGyNQnv3OObIVXXSyl4vx/d+eNWii5+Mv4UonTxMVl6OZxgEKOD+nEdhmOyvYSBROrN0awyXreFAv3HxDAkdpk04W0PGVpM92IyzO+5+CLfc/gAO2GdnAMBxb30TzjpvDWEHnyk8rLI1D2urjedS4caZD0bNY0gMkx2bet7cK+Sjw40RIAjcGLpf9e046vC96rJbbn8Aa5+dx8YbTXtlhB6FZ8jMSxyGEB6+CCVEFYCwrAxy0TgbHkMCyl4+yJMqNxnLi9A+DjkMQJcD9jaREAirzNc2HWa+MP3COq9V/lqKsXRT0Gp1cfHqW3Hx5bfh2hvu0c+aDOIVhnL5cyAL+LBrZn/uI+ow+wOfbONLZSzRTyaJo01Etdlote2vYGV1IZ2rHNCdo93uOXW0FjoQUqBNvD7lMIzzXDyMU6nyhVYXCwtdd/STp60LrQ7uvOch3HnPQzjr/DV4y2F74ohDd8eO278cqtRJAV0Ypi0oX0RRQPKkbN10k1m849h+ss9TT7sIv3zkKQsPnZzRxSPLcxRlyfN0JIoEgDALUCpax0KVoM71ucRguPypwwkjkmcch6SOVquLVqfrgeG21egYlP/83up6U7P9dltgx+1fjquvv9v6fFGUaDTc/QbQtmZxOJKtSRKRn2x0e9A8OAyNMxoGNScBOhyVG6tJEtEYZQkp3XOKuSep1e7i+KPftCjq6Yxzrker3WV1mBB3qs04jIWFfhLHYTHimC4HtE9dOqQUEJL2N4chhA49p37RczxbVcJV6vwGhyGEHm+ue1UCKXVUkENHHHXYOUdKsQwjy/V/z823q09Md+OCS24mMbKssPrLfDal1nZuzQT0D6VOt0dGN1FjUYg+D195QaKfbLH2i8qdN1FqkdwpbGFuJCSqQJA8uJPcgtEhhGB5+nwb1P4QKKo+cP8Dv8IXTz0Xp33vMrz3XYfg0IN2JTGk4Oz0jBJwlP/+yW+uLwabm2/jtO9dZuchBflL2yf6SfcLASr6iexb6LcJFf1E90/BRwRV34Sd0TqMjloPYau5bXVw03PVdXfhoYefxDZbbwYAeOfx+zo3NUIKCGacCaEXFkpYf4KOXJLk93M/DICfMygMrs1NHe4zPveVX0hmnEG36cxMAx/94LH1v9906/11ni9Wxxiin8xtvsNijCP6ifOVD4aUEkLYf6jp5z2inzzmed5WuvOY2785HpyOpTxnZ5q4ZPVt+NJXz8O9P3sEK2enWAy3Gn49841+0p/QXJsaj/2Bx5o2KGPZ1Ezk+Ze5uTa+eOq5+Pq3L6m/c77Qsseu2y++l+b0KzA3194gXCai5fQzr8H/+JPjAAB77rYDXveaV+DO6sD2RH4z5AMnH17n8Vo318Kp37p4AzOayG+i/ONnvl+/8eB+5L+YZQwHhfVOTIjSuqszOznXrlDnbXKXK2Xegth16PK+LjfGYPTR+vOgnleqv9tkdRDlxtbB+1WWSpbn+kppBw/zK4H1pyO3jrHFxvOth++FLTZbCUAfZLzwslusg0cpc2pekTz7PnXwhBmcLp6SbJPBvmf7Ye+HAbI9DE/zhs2qw6fdGVtRvclZaseV19yFd719f2y15SbYZOMZHLz/63H3vQ877HBPdkqhTiFC8TR9y+VPvu/1f6lyOpzlAMD0HRdGv+9x7UHX0Rzcv+oNhn574O5be+y6PY59az+7/Y/PuwFXXnNnH5fRocexfZz58qyqDI1RNQbDU0JVB1KtvqjfDDDzFuw8dZvTfcvwJMsrW4fF6K9XRP+DcPKs+yczRmzzfKfbq9vAZx2g/FXjEPOBz9pt3va411V6fzBY7isjb2rCMMDUVIqol1lfXUsh0JxK0ctya3kgJVmuSoWpZgIppVVHWZSYaqaQUqDV6urEaVaMVB8IdfDkeARSYqqZILOUq1KfeJ9qJnXYoe0dZRgEToxFtgrh5EFhlEWJZjNBnhfodnuEL3SERV4sfyWoSv2dv9GIdZRBpWOPXbfHW968Z13vqmvvwq8efxZTU+kyjLIoMTWVoCj09++lPIyONNW5jly+aE6lKJVadlNmjRFHaKTRIp5LdUw1E0xXOL62LtWRJGGde8zFsyhLp45mI6lup82dbcLZOlW169JstY89sRbX3HAP3nm8Tp1wyAGvx9kXrsEza+cXPd9oxJiaSq3tZeqkaawjPwhbp5oJiqJw2uri2S9PUZQKqlSkDgoDAKaa6VAYhkOzmWKqmTifbzTiOvLE9UluqpnU5xhsGM2Gxjc552zlb3nznth80xUAgJ8/+Dguvvy2RW3E6Zhqpv1NzRA8oYBmM62jp4bBEBC8L5pJdcZouQ5VKkxNJWhW86e7Td22mnKTYsCGYXj2HGuAgMDUVIp2p4cwGA7D19aoF1h16PUsQRxHaDZi9xw+lSDOwpF4Uv4y693UVOpcr7i13egIwwBhONz+QApR83jBop+klEiSsN6N2UglcVi/XVgqgZRkuQlbLJWy6lBKVfol0jR2YiRJpPMaOXhyPIIqSaSt3EQbJVUyNNvCxGEM2lqU/azL68sjjkOdaIzwRRxHyPICQUGFUi/WceShe2DjjfRNpw/84nFcs+anWpcTI0IQlFYehmeShEh6bl8kcYisyiFlt2M5z+U6dHI46yLssHUxB72p6fXsob2GZ4/QkcQ6ASTZPxlbddJNe5jzDT+5D+942z4IAonX7rQ1DtpvF5x74U+WcYijsD4P5eIQRSF6CWFropOpOm0leJqw8SQOkRFjgMMAMDSGKYuZOSdJYp0XrHCHOZu+ZROlFOIkqnOL2frW0Ue+YVGepwsvuwUP/OLxRZisjupTdFHaQ5A5DMDcTxQiL+z+4DCE4HmaMWgL7a37JzM3JklUb/ztGCGCgTdXTp4OHUJoXyRVGPIwGEqZhJYlaas5mWOftyIkccjMF7pvjcozc/grkLJ+XjrWIm5tN2tzn9P6Y0gh6rHsKyNvajqdHp548jnnRW6AvsHwuXUta5mUAu1OD+vm7OWADhtutbtOHabzPLN2bmgMIQQ63R7BU6I11XWeIZFS32Pz5NPPOSNYpBRoTzG2ZjkTQcVj5HnhtAPQd1rML7QJnhJTU0lt696rdlo0+Z59wY24+dafkxhK6egP6gbmRhpjbt59JifLCszNt50HRoNAotlInBhhqO8JeeKp55w6OIwoCpDEEXlZHOfvQEq0Oz3S1jwvsG7ObSul49yLfoK3HrFXnTphr912wGnfXXyAO45ClKXCU0+7b902d1dQkQacrUXhbnNAt8ncXJuMmOAwAODJp9YNjdFqd9HLcjz9jHu+SBM+ojLPC5JnEncgAzvGFputxIH7va7++5ob7sF//eCKZe3D6VhItQ+oyCUOI4oCrF07T2ZB5jCyjC5vtbtQpXLq6HR6aHd6ZJtwGCa6lc5zRfOMoxBPPPUcnR+KwWi3eygKdxSWudnenRuqQJKEpC84DECvedRY7XR0VJLNX0Lo+2OefMq9tgshyLUd0Dm/Ot2MzGPFYcRxiCeedM/hS8U/+NshtlPYixRI4bwUyDzPxaBLyZ9IDwL6m5sQPA8qooKzQ3OU5Lc/zleA3plStnAYgZQkT8OV4rk0GuL4o9+ElSv0Sfq5uTa+/f3Vtb1OHgHjT8GfnA8C2p9cv5BVm3L9k8awv95djCFJWwWjw2BQtgaMHRdddkv9328+eDe8aoeXL8YPpPVV9qI6gq/D8eDalXveBwMAP2cQGFIIBFy0pEdEEFseuDHedtQqvHHPV9V/f/M7l1nTvPhwGJVnwPRfDkN4cqDGkQw8+wU19zEYHE+zBrDrBGer5bPTovJAWi/VG3yeKtd1aJ7cemUwXP4SHnMnt2YCehyNwtOsM5wti57xrjmRl6Ss2mNHHLhv/xfl1799ySTi6ddQbrz5Z7hn4IDwicfttwHZTISS1++GlXZZAAAgAElEQVS8LY4/+k3132eecz2uuu6uDchoIhN58chkUzMRUo44dA+smG0C0G9pvvODKzYwo4nY5Oln5nDtmp/Wf7/z+H11bpeJ/NrJSSccUOd3K4oSX/76BRuY0UQm8uKRsSW0BFxhV/1/sx9oosvNGQPqYNXgP7kwuDpC9Jm6yl3PD+JTIWgmRJTmyfvLhbH0PAalYxDHZosQAq959dY4aOAszXd/cGWdRJCzg+KxNASVbHfHwW6TLI3TUZVawwX9MOj+rTFoO3z6uABtK/c8hMCV196F4976Rmy80QySOMKJx+2Lb3z7Uvb5QVtZPbrU6U/U7Uq1KdN3PDBYng4M//agx2pVQPpz8Fnzv4cdtCsOP2T3ut7pZ16Dhx5+cmgdXJv58hwFQwgfngIms4Zr3mLHmQcGiDYzPMnyRX+vPwY3tw3Oa65yMbAYufs3zZNbd2sMhy01P6JNuDWTm199eNrmAE7GltBSYbEBRqTsJ6SylQcmUaSjvKwiVEx45tI6ptzkfrJ97+QwAP2dk+IZVhxt5QomYWBVPrAQrr+t/TxE64thnheELzRXk7TQVa5tOfzg3bBVlePp8Sefxeqr70AUBixGqTSGlKWVh0I/ASjPM0RpOajGYfTLdSJIawZtLwztC5JnFDp1aF8EyDlbq0SPbltDRGFoPUhs7Ljv/sdwxTV31Z82Dtn/9TjjrOsw3+rUSeMiR46VQR3D2lr7k+FJjQEfDABDYwz6mnteSumsA6C2xSZmHOmEvRpjxWwTbz9m7/pKhbvvfRiXX3X7aDqqxIZRlI+AUc1t+XA8zBrA8SzL0qrDzBeu+dUfQyfzLQo7Rs3ToUOX675RlOVQGGbeEkIgjwqnrVCw6jB2UHMjhwHw626NAbu/ZNVvybWdWTPNelSWJUo1HE9drnlQB8AHZSxvaszAsomZGFwZXIMgIMuV0gMqz4nyMICUQmcdtf6CpDGAfiO6eIShniTJ8mpRcB0k42wFquzDUW61g8PQdoYQonD6AjATVAgp7CfSwzDAVDPFSSccUP/bmp/ch/vufxQmIzuFYfwtS+nkYToyyzMKUDoOq3EY/cUrdEaTGYzEcUuzmWB4nnYdpk3ywqNNSFurCcYRHWUWhXMvvLHe1Oy1+w7Ya48dce0N99RZuk37uW31aRPen06eEZ0t3AfD1BkWY9BO6nkphJcOd7mOvjMYxywJ4T77gjX41ePPjqwDwGgYJoM7EaFCYfQ3A3TfKpV06jD9ip4bOYwQEAJl5I7WoXQMbs7KkqrD9z0hCxSFa44OAKWsOkx5FPLj0IUB8OtujQFY/dXfsAy/Zpq5ryyVcyxzPHW54eGX/2ksCS3nFzpkQkuT7NEmOuoDZBhpEEoyGWW6ELHJ0DgMcwrbxcNk/KXK5xc6mF/okAktWVsDncTRFUbHYZi24JJmUjyDQOKkEw6oI55a7S7OOOf6RTo5DF3mThTZy3LkBc9zYYFIaBnqpJiUjqmFFPMLHeegMhguf2ZZgYTxZxSFpI6FhQ5anS6LQdlqdLgkz0tEUYAbbroP19xwD/Z942sAAIcfsjsuvvxW5HmJRkonecyyAnEWjmRrzIS/6zHSJnlwGBpneAyl9HxAPV+UfELLOKb9WRT9hJav33lbHH9MPxHshZfegrPOX4MkojE4Hea+IDoJKY1h5i0qLJzDiJirAJTiklHqz1ejYAB8QkuO50LlC+qtAIcB0AktbckoF+MHSDJ6zhGCxuDWXVOHSmhp+sWwayag1xIuoSXFU4g+D18Zy0Fh127SlE0SWtY0SR2mDq2HxhhHQsuNVk7joIE7NC5ZfduiQ6gGgwuVJv1Z/R8l/YSWDgyub8GvTcaV0JIgsh4JLe0i2f7Xn6RWX3VH/e8H7fs6rNpjx7EntHRigO+f7BhgMAD/hJbWMq/2oOc1o4Msl31fHX/Mm7Dj9jrM/qmn1+GHZ12LdqvnMW9xHPhxxGG8YAktqX4jmTneA8P84HM/T/M04/g3NaHl4nK/OcddZdwJLYfjacrXJ6HlJPppIstk1Z47YrddXln//YMfX7sB2UxkfeWHZ11Xh93PzDRwxKF7ME9M5PmUfVbthJPe0f+Ue8Y51+PKaych3BOZyPMhk03NRBZJGAY47qj+HRqXX3UHfnLL/RuQ0UTWV1rtLr77gyvrvw/Yd2fssN3LNiCjl65svtkK/N7Jb67/vunW+/HDsyY/EiYykedLxpKlOwjs0RBA9d0tlM4bQMMgQBC4ywGNT+kIq9tSKYwwkJpHaa8TSEnyCAO/8jBwH5Ybj600RhBKKChGh5vn4YfshgP23bn++7Irb6/aeDGexpBECoMAAiXJM2R9oesUxKHpoPKHS4fxlRBuniRG5atReGo7R8MwtrjtWNw/L7/6Drz9bXtjs01m8YqtNtWJLi9Y49UvyDocj6qcSm3BjgEGYxBnGAyuzQE9zsz3fk4HhXHcW99Un28CgDPPvQEPP/q05h/6+4Iq1zaNgDHAZRgMIeg5XusIIJV7Xgo92oTDCAKJshyep44apdvEz1a6TcIgQBEQc6PPGGFs5dZdDqO/HrrXIm7NBHhbOZ5Sirp/wi+f5Tg2NRLNNEZWhdMtIyUE0iRGs5FYywOpky+6yqGARqoTpdl01Bl1pUAjje1nAhTQaMSAEHoxH4JHGOhcRb1evrxc6TccaRKh0dCZp50YjcSOUeE0GzGglNOfFIYqFdIkRh4UjC90JnFblu7BOzRuuf0BXLvmp2hWIag2jMiR6buRRigKZedRnYpvpDqxpssXaaqzZ1sThA5iZJY2q8rTJEKzkVgTMPpgxLFOApkTPBtpjCzLnZmrTWI6V8Zcg0HZmiYxGmluzVwNpZPXRVFQ972fP/grXHntXXhHdTj14P1fhxtv+RmeduVHG8DIc/dY1GPZbqu2I0G34ebZSGNkeeHMZD+ow4UBoM7wvt4Y1VzAzzlxnWHbdYiikSZoNh0zrdKfnY55y6r6n8658EZceNktejwpoJkmSIi50UdHM03q/x4WI0lijTMkhoBgdTQacZ1h3TbO0jRCI43oNmEwGg2dZV5KacUQoNciAYEkidFoJCRGI03QbGQET53J3noer+pb9WbAup4liKOQXc/C0G0rt+5yGIGUeu5k1vZGGqPLjCOzMRmGpy6P0EgT8jD8oIy8qSnLEnMLbefpZnNC2pXMz+T3oZL9ySqyyaUjjiMEgSBPSAsh6iRgdh00jzDU4aFU+cx0A3PzbWfkkvnlOIqtHEazkSDPC9IXQSCtPPfb+7U4aCAlwgWX3oxHHn3aiUGdjNebO+XkEVf3BlG+CMMA6+baRPhwgKJwJ6OMoxDTUynm5t2JNzmMJI7QS3KW59y8OxJsqoosodqEtTUMyASiWZYjisJFPC+4+GYcc+QbEEchXrvTK7DbLtvhuiUHvgel18sRJyFpaxQGtD+rctdblpnpBubn26QvOAxAR6n48LRhlGWJMHDPSQCQFwUkE40TBQGZ4PbNh+yGl2+xEQDgoYefxH//6GqsG0jcVxQ6Yo20g9BhMADQEWsMxoqW9uWwGEII7U9Ch76rRLkXpmpBo3zBYkCPA1fUUc3ToUMIoaOf5ttDYwA6IjgvSneUlgB63dwZpRWGfBJdgLaVW3c5DCklZmeazNquc4aROhhbOZ5S6jE4z9ix6BnvmhN50cthB+6KNI0BAD/7+WO4dPVtG5jRREaRq667C5de0W/DvVfthNBxQdpExivvOGZvHH3EG+q/f3T2dbjx5p9tQEYTmchLQyabmokAALbYfCVOPG7f+u/VV9+Jhx1vaSbymyM/Pm9N/d9v3PNV2GPX7Tcgm5eGNBsJPviBo+q/77v/MXz1WxdvQEYTmchLR16QTY37JXJVTrxm1uUeOnzqsEw4HRzP0fD7OCM8O6SVv/X2/evDWt1ehjPOuY7XRRBVCqMZwuAv0vM8Y/jJ6H2YQx8GY/VVd+CBXzxe/33yuw7mFQ1fzMqoY7DGGblvjYWGVT76wWOxxeYr67//4V++5/wkPa45YxRRathZY5wkxgAxBl+OYdryUzIOmOd7rI5tPWPmRo/n16d/jif6SUoU0h39pP/fHXVkvs25JAgkqSMIBKQYAwbDMyB41ifBpXR2Ni9bKz2liyeDocsUqUPKxTyDQOLEY/epy8+98Cd49tmF9cKw8TT1rM9XB+VYHYGAa+9tfO6ngz7B78YQZLtrnmIkHQaDstWMI6XsJzl1u9v77ze/exk++T9PAqATKm63zeZ46OGnlmMwY6DPw22rDCTJ02cMcBiax/AYsoqW5Mah4HxhwVi154549zsPrP/+8Xk34JbbH7DimD6xvjqWYgD0ZYQchhnLw2II4aEjkBCle14yZytGw6DnPo6nXstENQ5GsFVKBIq2ldIhpSTL/TD8x7K9b4qR10ygGu+BhCyG41lHP0mJDO40HoMyluinNI0hpT1fkZQSjTRGO+lZy4MgQCON0OlE1vJSKaRpBKWUVUepdMSPlAJJYs+7xGEAuqNSPMMwQJrGSLvZsnKTryNN4zpiZxhbVRXxU5Qlgsx+OyaFUSpVR9G0kq49KWEVTZbnBYoqcum4o9+ETTeZBaAPHl557V1OW10YS3mkaYSiVNY2UVWkTZpG6HTtbWZ0ZHlsT/JYRSa5MPo6YjTS2JmXyWB0u8v9qRSQJhHiJEK3lxE8dVScTYf2RQwFxdgao5flTlsbaYxuN7Mneaz6TRQFyLLlfe8nN/8M993/KF61w5YAgN9518H4v18802prFIfoZflQthoejTQmeWZZ4RwjPhhAP1psfTGUAhpJjEYaIU3ocSiFQJGXzltVtY6o/vsVW2+KP/nAW+u/77j7IfzorOuselQd8RM7edh02DAAPW6HxWikMdppjLJUQ2EIIXgdSYxSKasO4++U8IUPhoms05zcPF06ajuSWN/TPASG4ZEXBZRazsPMB4GUVh16Do8Qx5FzPTP+cmEA/LpbYwR2f8lA1m0y7JppbKVu2+d4Stnn4ToUvVTGkPtJ57jo9VybGoGkG6HjWCDDQEcAuMqVArqdzKlDKaDb1aGy3a6dA4cB6B1lJ86cPKKiRBDYeSqlT+Z3uz10uxkyx2TL26rQ6erFq2dZnDgMpYBON0OeF6QvOt0M3W5Wh3Tvs6p/j8bqq+/E6qvuQLOZotPtWa/BtmHYyrVP7G2mM7+C59nJrGHOJg+MFPZ2Nzq63R463Z49q/QAhs1Wsx4qD56Ujm63h24nG8lWrcO9qRECKMvQaseDv3wSl191R72pOWCfnXH6mdfgvvsfXWZrqdTItlI8zfPkeGcwAAyNoVQVXdJxj3Wl+lGZrjpAX4eRt71lFfbafQcAQJ4X+NFZ1+Ke+x5xjtUglHW7+uqwYWh/DI9hxvKwGEIIVoeJHrX7QiGOddJCqk04DH0dQeHEGOTpLs/INuEwzA9ck/vJul7Feh2i5nDdh13jUPvLhQHw667BMNFPS+sEUtZ2DrtmmrW50+05beF4Skn3LZuMYVMDFEXhDEVVSqAoSmc5ALY8L0pSR16UkEqMhKHtcPMQQjAcBPK8RE7UAXhbi6JAPoK/iqLw8nde1dtv79cuyvN02ZW3DfhKwfWZYRDDyZHimZfIQx+etK1keV4iz8vKHy47DIbdVmMnx5PSkTN29PVQtmodru/TOnmi247Lrrgdx731jdh8s5XYestNcPB+r8M99z7ssGN4W4uc4+nRPxkMw2NYDB8OJqTbRwcAHHnYHjjhbf2D9t8/8xqcce4NCKQbQz/P9K0BHa5yAKNhFAXfxwkMUb3R4nTotyxU/+bGmQ8GM4fndHk+Iobh4TOWhy33qeO77rrqKIVq7hx+zQT0OKL8xfFUStQ8fOUFOSjs/jJelbt+HtTlHjp86rBMOB0cz9Hw+zgjPLueVh524K71d/nHn3gWZ557g78ugqgQGM0QBn+RnucZw09G78Mc+igYP73/Uay5qR9S/NsnHogktnwu4Pw5PIXq+XGNkVH71lhoANB3GX3oD4/GzEwDALD22Xl88T/O9Zy3xkhkSNFJGjcwjzGoH4cvxzBt+SkZB8zzPVbHtp4xc6PH8+vTP8eyqaEON+vPAEw5dzpaMSe9lfI4Cc6doFYkD6X8yllfjGgrh+FzTtzwnJlp4Phj+nmevnP6FfWvW9afrD9AGsK3h7GT1kH6Cr5twnDw8AVZieu/HhiMO/m+pRR+dHY/om3TTWbxrnfsv5wDO444n3v0T24MMBjwKSfqsPOJb53qfz90ytF45bZb1P/+D//yPax9dt67f/roIDG4ccRhqNEw9POcDm4OH71N+LHOrABV+SgYpg43SEZZa/p1qHLPdndW4udObs2sqrDrhM/+4AWOfhKIo7D67+XlUkiEoUQYBs7vcmEYOMvNt1SXDv0NM4SQgsSIwhBFWEIpO89ASkSRm0cQBE6ehqPmGaAo7bvKIAgQRSHNMwoQ5YHVVg7D8ADA6AgRxyFOOHaf+td6t5fhzHOvRxgGmgPhC4MRRSGktJ+pCcMApbC3iWmPKKR9Ydrddc4krvxA6TAYpbJjGDudGFGAiOmfug6tI8t5DMrWMJSIwsA6uGsORL+IohCPPb4Wl115Ow454PUAgJNPOhj/fcZV1UZWH5rmx6Kk/Vn528UzrPuv+9wOhwGA5enC4Np8sI4UAmFmrwNoHXvtvgPee9Ih9b9ddPmtuOzK2+tx5MIY7J8uHkZHFNkvTDQYAJCF9jN4HAagfRmF4dAYAoLnGQUolUKeu+ctn3HGYQBAUdoPTRueLh26XK8Dw2KYsSal/gTl4mluR3aNVZ/5l7OVWnc5DLMumzZ1re0sT8JWg0Hx1OVV/3TcbLxURt7UxHGIlSum0MscB4GExMxMw7mZkFJiZlq/tnU5ZnamiU4SWXWUpcKK2SaEFMiyHNKSK4PDGOTh3PQEAaaaiX4V5uioK2abaLW7zu+DBoOzVR/gckdQuTC0L6bq8zAuX6yYbSIMA7zr7f1f6ldfdzcAYOWKKURRgEZqt3UphjX6qWqTsixRlOUyHmZDkiQRpHTrWLliqkq65t7UpFVuEVubxFGo26TVJTccjTRxYiRxiDiOdDip0xdTkEI6deg21dES7jaZgpRuW1eumIKAcC70aZW3KbDwVEpHOqyYbeLb319db2q2fNnGeOfx++H8i29iMQZ5ULauWNHU/+3guaJqU2oi5DAAzWMYDKWAqWaC2Rk9Vl3Pm5w1URQ6F/rNNp3F//rr99Sfb+cXOvjCV87GyhVTLIZS+pK+2ZkmFlp2HoC2w/Ur1WAAeh4eBgPQfc9saofBEBAsz6mmzhWXxPZIsJnpFM1minbHHa3DYUxPpfRB4Yqna4EVEJidaSLLhseoeRQlEkfU28x0il4vR9dyANfMnXF1aNo1X8xMp148XesZhyGlxIrZJjrdnnMt4tZ2raOBXi+z2uqDIYXm0e1mZBqPQRl5U2PyDLk3NTqefn6hYy0PgwBSustVqbOytts9qw6dxDGCkBILCx1rAjBVKgRSot2xYwDm/gyaJwBruVkcW60uFhY61h06h2FwgkDWuZ/Wm0epMNXUA9vpi2oDtvcbXo1ttt6s/vdzLvwJ5hc6/V9EpSJ5hmFQ2WpPaNlsJCjL0srDbDiKosT8fNvJM4q0DupNTVHaMUz59FSqcyZZXoGaOi5blQKyLESSFSxPp45SYXpKT9ZUm/jYOr/QcS70eV5UPOx2FEWJRhrh3vsfxYWX3owjDt0DAHD4wbvj4stvxdpnF5DnhdZD2Kp50P6keLZaXSy0OmTf4jAADI1hXmeHod1Xpk5ZlBBV3hnXQv9H73/LojH0xf84F4889swiDFnlSLO1SVkqZ5sZicLQmQOofjWv4Nyg+WDMzmhfDouh3woEpA5A+6Nl2bQohSp0mVgHGFvNopjnpXNjNMjTVd5qdzG/0CE3C1zfIW0tdbRlzxF1pEqFKAqRx/QcTmEAupzjSfkrkBKtlvaF8wd2dZ8OuXZLqaOfnJsaen8ghUCr1WTzYA3KyJuaoijRanediQ2F0L9UXMm9zKVhzuRfAKJ2F+12z6mj3e5BSEGGfUUdGkNWn69cPOoQT0d5lkm0Oj202j3nmxofW+MoRKvVdUYScBimLShftOMQB+2/S/33Pfc+jPMvvmmRLQI0z3YcYqHlfiul31gpJ4+iKKq7W9w8W62wxrFJntMYRVHUbeL6rltjOGwtq0gf0p/tiNTRbvfQ6nQ9MNy2ttpd8peKKvVreZcdqlRoNWK02z185/Qr603NXrvvgDft9Wqccc71KIsSeUz3Hc2DsLXTI3m22l20Wl26bzEYAEbCkEIgjt1z0mA9V51Ve74KJ51wQP336qvuwGn/ddniSkpfwObCEAJI2xHJI016ZAJHsxCMgtFua1+NgpEkEVkuhUCp3OMsrC5EpDhwGIHUkTKu5ImGJ9lv2j20Wl1n4mMfjECKOqTbJmHYRa+XO3W0212UxPOA9heFwa27BiPLCqu/pBRodXojrZmAXrvN255heAohqjnc7y0NMKaDwq7dvSmzXSC0qJy4kRCA8+KeQRDba7pFVSBIHoAAHc1D66AuGBqgSeowdWg9NIYUnJ3AFputxGEH7lr//d9nXL1EB+Nv8P7Qn3MIOzzitHS/YPoOo8OnTej+KfiIIEHbCkZHrYdQJNn+x0SjSQFRjbM1N92HW+94sC475f1H1pt22y/DpTwYU9n+6RMNwdXh5gwKg2tzU8dVZWamgX/+5Hvrv596eh3+6n99ezmG49Nqn6PPvEWLzzjiMKTk5wx6+uVjUyh/AryvfDCktH827T9P8zTjmJvneVtpooKbG33GiMd84DPnuKvwcye3ZlZVIIV7rHrtDzzWtEGZJLR8CcrbjlpVnwOYm2vjrIGkhxN5achXv3VR/d/bbL0Z3vaWVRuQzW+W/MNfvntRbqe/+tS3sfbZ+Q3IaCITmYiRyabmJSZBIHHMwAJ21vlr1uvV3kReHHLJ6tsWXb5n3tZMhJa3vWUVjjh09/rv0/7rMlx13V0bkNFEJjKRQRlLSLcOUVPWV1HmwJJ5vb2MQKBDulzl5lCfS4dSClEY6MSDHhg6fG15HR3C5uZhnreVG/wg0GG3xi92W92+4GzlMMzzAJw6jj5iL2y+6QoA+jzJ6qvvqJ9ZysGHp01MuRSK5Mnr0P60hchzGINtEgaBNUGoH4ZEFIzGMwoD5OOwdQQ7ojBAVIVOGvnW91bjH//mPQD025oTjt0H51xwI9/uLA97otP161tuDABDY6wPBykWzylv2H1H/OH7jqjrXX/jvfjuD660jgMXxtLyIHDPOcZObpwB7vHugxEw8xKHIYQfz1K554Mo0P2KaxMKw6RRCPLCimF4unTo8soXQ2IYHkIIZIStZVgiL6i5kV8TKVu5dZfDMEl4qbWIWzM5W314mvEThgF5zmlQxrKpSZO4jsqxlcdJVIceLhUpBZLYXQ7oGztVqaw6lFJ1aHCjSp5lkzSJgGpAOHkksZNHEEgkcUiWp0mEJInq+H9XHcrWNIlQOmzlMLQvwjrRmM0XgweEr73hp7j1jgfRSONFdcIw8OKZ5wUKx4SexFEVcWPnEVU6Mqbd0zR3Hp6NwoDsO0ZH6kiO6IURhUiSEM2c4JnESJLcqsP0T6UU2T+TJCZtjZMISRrBFZlrcue4eCaJTpI32NZXXHMnVl99Z50m44hDd8cNN91XJwV08aD8aZKIungmSYikF5FX6nMYgLaXnDMIjDSJ2TknTSIdul61x4rZJt79zgOw/XYvAwA89qu1OPuCG7F27fyy8ePCsJVTc46xw4VvMAA428MHI0lipIn78DeLIXx4xvoaAFf/rRLc0m1CYyRJRG7MDE+nDmHGcjQ8RsWD7N9p5MwAr5SO5jVj1T1fROS5RW7d5TCkFHruZNZ2tv+mUXXm1ZX1nOap9xc6+ewLFtJdliXm5ttk9JOUAnPzbWu5MdZVrkFAnsKOq8v3yLAvBsM0rouHvi9FkeXT0w3MzXfI6Cel3BiA9tdCq0NGP1EYJku4zRe77bId9lm1U/33ZVfdbsUJAomiKEmeuk3dtibV5szVJlEUICsKDx1t56IQhjRGFAVoLqSYm287J2wOI45CZFlE8gwCSeqYmu+g1emS/dNguGwNAom5OTeHJI7q8GCb9Ho5kjhcZsfZF6ypNzV77rYD9lm1E77xnUtZnpQ/KZ5TUynm59tYaLknKA4DwEgYRVFCBu6xDgBZrnM/mYn0Pe88EIcdtFtd/p3TV+OyK+3jp8bIckgpnZNxXhSaJ4HBlZsrFajIIw5jZr6NdfNtOlKG4xnQ5UVRkpFLpj+NglGWJRv9xPGcn2ljbq5NvhXgMMqyJKOflFJk5JL+AZ2T8wWHwa27BoOKfppb6JBru5S8DgBs9BOFIYTmsY7RsYiXd01C6BPnk+inAZoep9qfv+inA/fbBbMz+lKyufk2zjj7eoeOSfRTv1y86KKfBuXcC3+CNTfdV//tzAk1wIMxle2fv2nRT6v2fBU++IG31mWrr7oDX/vPS/gomEn000CdSfRTXT6JfvLmacon0U8TWSZBIPH2o/t5ns6+4EbyF81EXjryxVPPq/976y03wbvfeeAGZPPrJVtsvhKf+dT76s/WrvDtiUxkIr8e8oJsaohP47qc+Jaryz10+NRZj6RYdh0cz9Hw+zgjPOuwcv99dl4Uhvr9JXfTDKWLIKoURjOEwV+k53nG8JPR+zCHPhKGvpLVWrTmpvuw+qo76r9Ped+RdcZpG49RZNQxWOOM3Lf4OnEc4vP//AfYdJNZAPrzx//85Gne4dt+89Z4/DGKrG/CwOeHxBggxuDLMUxbfkrGAcPNfSPjvzBj1Wd/8AIntNT5iFxnAaQU9Ql/K4EgIMt1HUnqCAMJUekZFsOc9nbz1M/T5dJ5qErX4W0NggBhIN1nFhiMIAigqmIiF5UAACAASURBVHQLg3LUYXvW/33dmp/iwV88MbStWg9tq8kf5OQZytpntA6JwvHm0fiK0tGPLnGdVWEwKjs5npSOMBiHrfp5V78w5ZQdVPl3f3gldnv9K7FyxRRmZhr4w989Av/v389y4jj9GXI8PcYAgzHIYxgMHw5xGOJDpxyD1712m/rf/v1r5+OGm+6rnzM6XBIGElLS/ZMq99ERhBWXETCk9OjjBIYQgucZBJBEoEbgNefwGIoo53gKIRAw65WfrXSbjDpWfepw667BKEt7nf56OPyaCej1Kg8LBOVwPPvlwQuX0FIIHWkTOk6dCyGQprHzJLeJWup2M2dYWFqdqu9ZdJRlWSc1TJPIfaKcwDA8KJ5BINFII/R6y8tNeFwjjZGmEYoiIDBoWxupjpQJs3y9McpS5/fJ8mCRL16941bYb+/X1vVuvu3naDRi62FkpXTuEZetfZ76eRuG5qHLbW2ilKqTUfYcdhodeV5YBxWHYcobaYxGmjgjk1iMOEKShMgyty/SNEavZ49+Mv0T0JnQqf6ZZfboJ1Pe6GXWnzUmwiqKQuSW8EzzfJq6IxVuvvXnuPjyW3HicfsCAI45chXW3PQz3Hzbz71t1ZEbMRoNN89GGiHLdN9w+pPBAPSB+GEwTL9qEGNdKYWTTzp4UcLXH593A3541rWL/JcSkR9KKTQacRX9tJynUgqNJEajkTBRm4yORPct5Qi79eOZoNvNoNRwGBAeOlIduWTTUffv1B3x44PRaCR1/7faUfF0+ltAt0cjdp8JZDCMLWZetPOMEQTSqsPMnXEcseuZC8PopdazQQybv8y6PMrarnVE1WZxOAwhNI9mGrNpTYyMvKlRSictdIWBCqHj0F2RCkEgEUjpLDcbhlara9WhHdepMVzODQKJTidznhbXO0I3zzCUVWSSu7zV7mKByNtkOtCwtnIYSim0Wj1kebHIF7vusi023mgagF5YzzzvBswvuCOswlBPcDrJmH2Si6IQC60O8ty+MZpqdVGUpbNNsqjQySgJHSYpoeuXQi/MURI8s6ioE9S5fvVzGHleIM8jludCy85TKYVWlbvM5QsfW+M4wsJC12lHXpSIotzJs6gmSyqi4ivfuABHH/EGNBoxNt9sBY496o248trFF8vFcUT6U/PsOF+Nt1rdKqmlO3IpSWgMAPVYGxYjitxjfbddtsMfvu/I+u+HHn4S//vffrAsQiOK3EkeAZ2wUkp6vMdJRNrB6TDt0CKinzgM7cvO0BhC0AkvjZSlQtuyMCmlc2QFhK98MIQUOprHEXUkhBmrdh1CoO6bFEYUujF0HYG8KNDpLMcwtprM1bbyOI6QF+65089Wet3lMKTUkX/U2i6lQBjQazdlqw9PIQQ71pfKGDY11TkOx+whhK7kKtffy7jzGYrUYTiYus46JA/BlHPP+9RRZHldh7SVxlADZydMnRPetk9dfuGlt2Buru1l6yCGnQdRDlUvKK5f9VS5xoCHDjfPvg7CVhbDo28xPMuS1uGDoQ0h+o4mythBj7Onnp7Dt09fjQ+cfDgA4KjD98QZ51y/+MZcDx5kmzFjBNBvHUhfAABTTmFQY2jTTWbx2f/zgfp1eKvdxUc/8TWsm2tZjSE5gPcFh8HqYMaQDwbXZjyG8ODJzGtQKEfEAOtPUfULoryaP0e21WNuJOfWkp4vOFu5dZfD0OshvbYrJfi1m7GV4ykEMy9aZBL99CKX3XbZDq/cdov67zPPsYdxT2QiAPDt76/GI489U//9tx9/Fxni/WKSZiPB5wYOBgPAP37m+4vSSUxkIhP59ZbJpuZFLkcdvlf937fd+SDuuPuhDchmIr/u0m738KVTz61/GW318o3xh+8/knnqN19mZ5r4iz97O3bbZbv6377z/dU4Y/IjYCIT+Y2SkT8/AfpyHSnt5zPMRUSui4Kk1JcZ8RfbuXVoDL/L4EgeVDlzMZO5qEhKAaXcOrhL1KSUpC0cxqC/kzjC8QN301y75qdYaHWwcnaK5in0tdYkzwF7rTwgIISi7ZDMBVIw+C6e0qNNzUVVLjtoDOHRZoLxBde3DAZlq35P67ZDMDqEAD/OqnH04/NuwGEH7YpDD9wVAPAH7z0c5154Ix74xeNAPQ5oHq67soSofMrx4C7+IvzNYUi5vM1Pef+ReOfx+9V/33L7A/jiqeexOuj+S48jKem50UeHKRsFA0z/5TGEB08JlCU5X/jMjRQG2L7F8RTseuVjq5ACsiTGIoMhhYcOhidvRzVvOfSYuZNdd7k249YJDzvMHO4rY8n9lCQRZGC/2dJEJSVJZC0PQok0jZF0e9byUqk614zMlusolc6VIYRAHEfWmwdL1c+/Y8MAFuducvOM0OkuL1dQiMKwyqESIy8KJ0aSRkgsGAbH5A3J8ny9MbSvIoS5RKsd4cjD9sDMdP++kQsuvhlJlUMoKwoUtkO+tS1uXygoEsO0WVmWWLC0iYKOOkqSCHHX3mYKVURQXtijtNCPXOp0M0KHPllvPcQ7gNHtZdZ2TeIISRyh28vdPJMIPYcO0z+VgpXnIIaJCrKVN9II3W4E26dl/XyMKAys/UahirRJdf+0icGIoxC9LMe/fuFM7L1qJzQbCYJA4h//5nfwgQ9/oY6Kc/kzTaIqgs+hI42RZYWOUnH0LQ4DABpJPBSGGWNpGtf9+7fevh/e9+5D6zoPPvQE/vLvv4UwDJxjAECdG8cmxtYgENb5oOZBjDNfHUopnah3WIzKH6VSQ2EI4cMzQlEoqw7dv+N+3iViblSKwEhi5IE+1GrDMDxdOky5jsQZDsP4swj1+R/bHN2oo46W6yiVnluTOHKuZ8ZfLgzARC9FaHdonmF1dmxpnSCQdXu41nZuzTTrgNk8DbM/MDkZ0zTyvix2LG9qimpxs+2mSiV06K+jXD/vLi9VqfEddUpVIi9KSCFQFAWU5UpmjVGSehQUzzO3lyulIEWBoiiQE76gMAyOtnU4DGNnXmif7b/PznXZFVffiQcfekLrqJ53hXQbW0ieBEbdZqWytolSCoU0bWJvM+2LEnlRoCzshz01RsHoKJAXZX3wzonhaNci0Bx4nnYdpdL5aFw8fW3Nq/5rXeiVQh7qUFaXHXlY1hg2MRhS6nH02K/W4tTTLsKHTzkGAPD6nbfFe048CGecez3pT45n3T+JvsVhABgaw3Awbf72Y/bGH/xuP/P2HXf9Ap/98tl4bt0CpJTkOOT8WRQFoOwYS3kMr6Osx+MoPLm5j8IQwkNHXqIo3fNnzsx7nK2mzal+UfNkyqk5nMPgbNXrlXudKJV+Lg/ouZHC0DjCa4y46uj1kGkTZs30WXe5/YEut/+wdckYop8Uur2cTGjZS92Jt6SUiOOQTCDW7ebodDOnjl43gwxkdTmPvU63l6Hby5wX+Egp0I3dId9BIBFF7vTnRVmi18vR7eZkQksKA9C2Uv7kMLq9DHleYnqqgSMO2b3+90tW31bvdLu9DJ1u5uRZlCWCgOFZ+dPV2bq9HGVROttEoR9SSLZZN3OGOZdKhwxSOnSbZM7T8waDS2vP8ez13DxNvxjF1l5P9wt3lICO7KCuLOhVbUaK6tt66mkX4aD9dqnPmZzye0fi+p/ciyeefM7Jo9fLnYn8AGNnj/Q3h6HruMcqhxF2M3S7OV6145b42IePr+9XabW7+IdP/zfuvPshffeVEKwOyp8ykCRG0JNkUkIfHUFXhzePgmHKR8FoMOWdboZSuftnr5ejG9G+CFkMPb9TGA3O31mOXpeuw2GYeZG0tev2t/EjOV90aVuFEB59y42h5wtuLaLXTMOTspXbHxg71ielzwuS0JL6Gubzvaz67EZW4D658YnfRksyZspZX4xoK4dhrDzswF3rsNRuL8MlV9y2hCulwy+hJe0PkIZ4JeLTIKQO0g74tgnDwcMXZCWu/3pgMO7k+xY7iJbbatICmCzTSRzhE39+IsKQSFAHj/7J8WAw4FNO1BEC2GbrTfGlz5xSb2iKosRH//JruLM6SO/hLq5bePfPkXT4jCMOQ4yGoZ/ndHBzuM8Y4ccqW07iC49xNnpCS3BzODO39utQ5Z7t7qzkca7No//ytvrtD3iv92WS+2k9hOc5Gn4fZ4RnKyuPO/qN9b9dde3d3vlq1ksXd3/GiP7w8SdXZRwYfjJ6H+bQR8Ko7t/wUjQgDz38JD7z+TPqv1/3mm1w8rsOHp7GiGOwxhnBGdttszk+/an3Lwrd/od//t7i+3jGIH7z1nj8MYqY+182LIkxQIzBl2OYtvyUjAOGm/tGxn9hxqrP/uAFzv0kyPwQL6XcT2H465H7adNNVmDP3Xao/+3ci36yqD6fo+rFk/spDCe5n3zKqTqnn3kNDtpvFxy03+sAAB/542Nx1z2/xJqbf7Yc49c899Mrt90C//5vf1zfsA0A//K5H+FH51y3CC8MgmpuGz6nkk/uJ3acvQC5n/QYmOR+EkLU43SS+8nMnRs+95Ph8YLlfoqiECtmm8h6ufWVm5QCszNNlEVpLQ8Cgemphj54aHtNpRRmZ5uI4tCqQ1Xlsvr2Zn3VxWAM8nDxDAOJqalEb4+Xliud3mBmuonZ2Y6OCHJipKStK2YbOools/OkMJRSmJ1pLgrjnl/o4JbbH8CK2am+L2aaCKREbjsPo3Tup2YzttvqgaGUwoqZJopSH5Jd1iZKIYp1XiYApA59cNV6YpTGqMpnpptYMetIP+CBEScRkjjULz8JngCcaRJmZpqI4xAKjlexFYYQcNo6O9PE4C3MS8uTNEIUhjpawmJHmsaYndG+sAqD8enPnYHX77wNNt5oBkEg8elPvQ8f+PCX8ORTzy3jWZZunitmGhDQE6LLnzPTNAaAuv+tD8a2r9gMn/vnD2DjjWbqf/v8/3cOzjpvTX98VM83GjGE1BtN1zv42Zmmvb18MJRCs5lgZqaBFfPNoXU0m/rzWRQEQ2PMzDRQliWicDgMITx4TqVQLh1KYXq6gempFK0Zhy88MfK8QNLpWTGEAGamm875WZc39LmvTuasMzvjxoBSmJpKURQl4ii08pyZaaCX5VYdZg6P4xDtTs85X0xPN5DldgyAX3cHMRILRhAIzEw3ddodx1rko2NmpoEkidDrDsdTyopHu/fC5X4qyxJ5XiBzhDFLKZBlubNcKUk+r6Cq/Dv2OkopZFkOKYU1mZ8Phg8PKIUsL+0cqldjWZZXkS6Ok9pKIWNszbKCrENhKKXtfP3O29b/dv4lN6M1kDdDQT+f54V9QwK9kckyhieFoRSyPEdRKHuCRSiInOkXdZs5orQqDGe/GNDhTIoJBWQCUejGkLnOSUO3Ga0jy/J+GLOjf1J9Z7D/WiOCoBDk+n4jlx1hXtRtZhMO4+ln1uGzXz4bH/3gsVi5YgobbzSDD59yND775bPxq8fXDthB88wyHbXhM95dGADWG+PAfXfG7598eL2hKYoSp37rInzn9Cusz0d5CSGVexwCta024TDMGKLGmY8Ok5dnWAxA5zcj5xwGQwieZ54XUKXbF5oDPx9QGFmek3O4EGDLzRgh6zBzo4lKcvLM3O2uqvldiNHWM85Wfl2Vet4aZW334MlhmHKq/y6VkTc1eV7guXUtMvoJAObm2tZyKXUWW1e5kXa759QRhQGEFMsSzq0Phr6MTjl5BIF+K0GVN6dSPLeuRUY/FYytAgILLXeySQ7jda/dZtGtqGefv2ZZ3hopBObmO06eQaA3eBRPDiOOQ5SlcraJjuCKPXS03Z8dQx2h5cKIogCNRoLn1rXcn/Oqu11cGN0oQ5JEZN8KpCR1NNMErU6XxVg31yJf9T63zpJ/qJJeN0cUBc6kgqbcmsOokm4nQxy7ExOefuY12HzTFfiTP3grAODg/XfBs88t4K8+9Z91nTAISJ5TzRRzcy0yQR2HAQDr1vljrNrzVfjrj/0WZmb6dzZ95RsX4Av/ca7z+SwrIIWoD0nbJAgk6c+sl0NK6cTI8wKBlOQY4HSY+axNJKPkMKareYv6JcxhSEmXF3mJUimnDlXq+2coX3AYZaHfDJMRaYy/Z6YbeO65FhnRw2GUVRizK/pOlYqMTDIXp1LzBYdhDhtTPFWpN1g2f0kpMDWVYt2ce203F+aRa7cCOt2e89MRtz8QQmB6usHOB4t4edckhDuFbbtAaFG563rSSsythBQIeWMm9GaB4sGd5Pa6EdbnRDp7qp27XZnGOHi/Xer/fvyJZ7HmpvusXEeJIjB1fG5wdj7vEbWh+wXTdxgdPm1C90/BhhGw0QqMjloPoYi/1ZiJMpACghln5pIsSv7rB1fivItvqv8+/ug34eMfeUcfAzQPyfnKAwPg5wyDceKx++Krn//TRRua//vFM/Gjs6+jn1/+Bc6qgyyXTN+Dz7zFcRg9+sncUj4sxjiinzhf+WDom6Kp5z2inzzmed5Wmqjg5kafMeIxH/jMOe4q/NzJrZlVFUjLXTu+PE05Z8ugTHI/vcjk0INeX//3BZfevAGZTOTFKp/839/Fffc/Vv/93pMOwR/9muWHCgKJj/3p8fj7T/x2fQixKEr88//7Ib77gys3MLuJTGQiz5dMNjUvMtnq5ZvU/33RZbduQCYTebFKq93FBz78BZ0LqpIPnXIM3nvSIRuQVV+ajQT/9Lcn433v6ac+aLW7+NDH/wOn/ddlG5DZRCYykedbxhDSDT6kmwiB8w1z5kK6pU9YeCidoWV+Id18+ThCumlbeQxAf3q69Y4H7OF6YwvppkN3BcrnPaSb4mn6HRfSTWJ4hnRTPNfHn05b2dB0vn/6+dsvtHfts/P4yF9+FV/9/J/W9718/CPvwJYv2wif+cKZQ4eeD+oYJqT7Na/aCv/0tydjx+1fXv/bU0+vwwf//Mu4575HBkKHaTvHE9JNYwz2z2F1jCekW3rpeT5DukOPNvEJ6XaFKPvwFELUV0A8nyHdYRCgCIi50TOkm7KVW3c5jP56OHpIN2Urx7MO+Q4l4Hmp8Bg2NRLNNEYW2hdJIQTSJK5v7lwqQaATWrrKAaCRRjrqx6JDVaGTOoFX7PzG12jEgBDOxVxKQfIIwwCNNEavZz+YFYaBTobWsCclBLStjUbixACAZiN22sphKKXwF3/3Teyzaic88eRzTlsajaTOyeGypdmIdSifQxqNBGWpEFkOkSmlEzAWhXK2SRSFaKRRHb1hE538MHcOqigMNEZmtzOKwipBXeJcIDmMOA6RxBF5+r5B8FSqn9St18vc/ZOxNU1iNFJ3moQkiRBFgbNN0zRix1kch4jjEHnurjPI4/EnnsWffOwr+NK/noJNNtZRRSefdAhetsVG+Kd/O916eLVRJSl12VnraGTkrVxpunicBYHESSccgA/+/lGLJsi7730YH/vrr+PpZ+Zq2xuN2GPOiSGq4AF3nQTNBpE6gMFopgkSYm700dFMq2cJX3EYSRJrnGExhIcvGrE1X5iRNNUJSElfMBiNRowwDNznrQTItQhC+6LRSEgM3tYERWGPXAJ0vzCL9VLR61mCOArZ9YyylVt3OQyTaJJa282a22XGkctWH566XM/h1GH4QRlLSPe6+TYZ/RQE0nmS2ziUOuktqigEl444CiED6Yza0CBAp+M+hW0Otrp46F1tSZZPT6VYN9cmo5+UckcEAbytHMYNP7kX11x/D3mDsJR89FNRuG01GPML7iitNI1RFqWzTaIoQJbHdERQ1W+o6Kec4BlFAaaaCebm22T0E4URRyF6ST4Sz6n5DtqdHtk/fWyl7Oj16OinLMvZiAqTOZ2qs5THHXf/Ar/7x5/FN7704fqNzeGH7I7NN1uJj37iq3j8iWcXPT897RH9FAZsNOT8fLu2dauXb4z/88n3LrpwEgAuvPQW/NWn/nNZ9FFRlDrqiLAzy/noJ+OLYTHyokAY0jw4HXnBRz9xGLMLbaybb42EEQZ0eVHQkUuAvoJoFAx9vYc9mseX5/xsB3Nz7ZEwypKOfgJA5kMKAokkjsj5grOVW3c5DDO/U2s7t2Ya4XI/UTyF0Dzm5n/Nop+YwCWviCAu+ok/hP3Syv1E65jkfvLG8Ix+Iiv5RNJwtmK0fuETzuNlq4XHA794HL/1/k8vOjy82y7b4cxvf2LRRZD6+fHlfkriCO9/z2E44zufWLShabW7+NfPn4H/8Vdfs24ovCKbxhH95Nk/R9IxhuinSe6nxeWjYJg6TMOPJfpplHWXx5jkfprIRCbyEpbHn3gW7/7Av+L6G++t/21mpoF//JvfwZc+cwq22HzlWPWddMIBuPBHn8THPnT8olfXN916P45/9z/hjHOuH6u+iUxkIr8ZMklouR7ym5TQ8oWQSULLRSjPq44NldByfYpb7S4+/nffxDe+femiz5IH7b8Lzjv9b/H3n/htbLvNZn58LbLF5ivx/vccBgD4yB+/bVFCym4vw2c+fwbe98HP4ZHHnmGxXog8kn7z1iShpSYxBogx+HKS0HIQ/yWb0FKfgi6kO/pJ/7876khW/++SIJCkjiAQkGIMGAzPgOBZnwSX0tnZvGyt9JQungyGLlOkDil5npStvhimnvX56tQ8qyMQcO29jc/9dNAn+N0YwsMXYiQdBoOy1YwjpeyvYXW7u/uvZPoNoG2lMPo83LYqAP/2pTNxzoU34lN//R685lVbAQCSOMKJx+6LE4/dF9et+SkuuvxW3HbHg7jnvkcsPGRt6xabr8T+e78WRx/xBqzac8dldYuixNnnr8FXvnkhHnr4qb6tAxhWfKY9AqmT5NL+4jAEWcf0iZF0BPQ488EwY3lYDCE8dAQSonTPS1J6jDMWg577OJ56LRPVOBjBVikRKNpWSofuvx7jkMTwH8u2OkEgRl4zgWq9CiRkMRzPOvpJSmR4gRJaCqGjl4LAnkxSVCekO6k9OZeUEo00QrcbWct19EgEAAiC5dEjZamQJnF9Wtt2yyKH0efh5mmitBqWCBZVJbRM07iKyrCffA8CH1tjlEohzOz+pDDKUkcb5XmBdtJz+kJHJhX2PENVQkuXrT4YZan9XZTK2iZKKcRxhDSN0Ou5fdFII+R5Yj3QzGH0y2Nn1IQPRhJHiJMImaM9NM8YvSy36tC+0Akzu92MaJMYWVY4bTWRd7ZfPUopJEmMKArsubaqfqUjfuJlz/tg+Nhq9DQbCR56+En83p98DiedcADe/57DMDPdv9F371U7Ye9VOwHQB0Pvu/9RzM23MTffgUm0t8XmK7HdKzZDg4isWH3VHfjSV8/Dgw89AQC1bYM8lvpLKYVGEqNRRdtQ41AKgbKwJGSthPNno5E4Mcyc1EhjJw8fHWZeK8sReKYxOo0YSqmhMIQQvI5Ez2s2HYP9k2oTDqPRiKu+az/HYXi6dPTLE+fN1xyG8ac5wG3nmejwdIsOPYdHel4i17PYiQHw624fw+4vKWXdJsOu7YPjKHDcosxhiCoqudFIyIPXgzLypkapEp1OD72ssB4qMnks2p3MWh4GAaIocJabhaXd6VVZuJeXd7sZhBTodN3OpTAAvaPUmVHtPKJQ36NgK1cKiKMS3W4P3W5WJSSz2xqGjK1JTPqTwlBKodPNkOcF4QsgTTN0Olk98JaWF0UJKaUzSyyPoXmUZWnloRRQKgUBeOjoobAu9EBRujGMjm5XZ3e1h1vzGErptw8Uz0Y3I3T0OVBtYjBctja6GdqdnmNTo/+3LO2ZfU15t9tD2xk5UvnMgeFnK9CsdBiep552Eb73w6twwrH74D3vPGjZ2ZqZ6cayqCVK1j67gI1WTuF3//izuOnWnzvG0XIeg2VBECDpZMQ4NFfuC2cdAGgw/tRX2UvnnCEDiU7XzcNHh6ze1IyC0enqsTwshl7oI1JHEARQSjnnrSgKEUXu+dcHIwz1htyF0efpLu9W/bvTHQ5DKR0pVhQlaWuvl1t16LkzrtrFvZ5RGAC/7hqMLMutdQIp9bzVzcg1sxNT40j/aOx0e+h27RgcTykFOW/ZZAybGqAoS2d4sFJCh+I5ygGw5XlRoijsv2JNuVSimmjtr8o4DLOYu8qFEAwHgTwvkRN1AN7WotCZr4fFMG9PKF8UhebpCsfOC2Pr8BhFUaIkeBR5iTz04UnbmnM6qszXrlBpFqMwbUrzpHTktR2j2Kp1uL5P640obQd1N9FyO4aztciX83z2uQV89VsX4xvfuRTvPvFA7LX7Dtj1ddt5Hx5e++w8LrniNpx/0U244ab7cNvVn8U99z5MjxELj74NBTsO80KHY/vocGOUCJRyt2lOz0k+Oopcl42EURT8vEVgCCG8dJSUL5j52R+DmcNzujwfEcPw8BnLfLnPOBxt3XXVUQrV3Dn8mgmgzlg+LE+lRM3DV0be1PiIVwgcWe6hw6fOeoSF2XXwYXbjkFFg1i/4bTQZJaR7VPxFep5nDD8RoI68jarDuHPos3v6HbOfouGLSSmKEpesvg0/Ovs68g6OjVdOY+1zC+QBw1HH2piG6sg6xjVnjCLrGzL7/JAYA8QYfDmGactPyThgnsexqvHHtZ4x66bH85OQ7olMZCITmchEJvKSk7G8qaEuOTMXEbnKpTQXHtnL62/TQkKI0v5tWgqSQ12H40GVC3e5UqjTtEspUJZuHZLQUX/LJ2yhMIyvKH8brq7IkH65ZDGMvbZybYNy+6s69U62Owy+i6ek20SK6gWFgO1wvQ+G8GgzwfiC61v98xduW6tXX047BKFD4w/6k8BgxpHpWzwPl50edZhyAPWlXuuLMXhehh8j7jEAVH2D8ifcGKZfUGPVR4cpGwUDoj9OhsEAhAdPCVSHma39E35zI4UBpm8ZnmQ5M39yGPWcURJjkcCo51Z2HNE8fdYBQegxc6dr3e3X4ccR1bd87DDP+8pYQroTc0rbolgKgSQJkcShtTwMJOIkcparUh/yLcrKsUvq6PIQQkrEUQhhW1gYDECH8lE8ozCo8gBZyqtDV0kcIYkjyEVJVwAAIABJREFUBLIY2lade8ftTwrDPC8D4fQFlNLPZzly2zfwypY4DofGUKUuL4vSjlEdIEviiNfRy1DYzm8ohajKy8TpSOIIpe1ThgdGUpdnTp6639h1mL5XFoq0NUlCJN3QaWuShEiS0P75qToIH0UBul2XHRGSREdVWKWyNY5DO4aHrX09bp66TXJkcW5/f+6BAegQ8aEwlKpyXLnHoXleSIEkc9SpOJD+rOZFK0btC/ec46PDlOW5fc7x4ln18aIoh8IQwodnCFUqqw5V6n7FtQmLEUf6molSWTEMT5cOvZZV7aGGwzB9pwiqcyIOW4WAVYeZOxNi/uUwAH7dNRhSCqu/guoAb2z0DLFmmjbp/xBZf55S9HlQqSsGZQxvakT9IdK+0+r/B7UTc5VDGBXCXmfgb2HfB9R1nBgY2AlSv1aE/XllfDBAZCgdsiY6HIbZEUM4faFA/7IbtEVIog6BMdAlrDzUgLMonv0dvmWzYE4P+eqw0FyEYbHVlyelo/5HB8/FGLStmqu9vFbnsKP/i8dGcqAO03fqcgeGNtXNkxvvPhgAhsZYn+dNRepHIulPMHPGOHSIxW9bhsGoKwyJIQZ96uQp9AVqNh3VG0IDQraJi+fAW1nn3Mno6NsxPEa/7znqVGuZU4fPejbwRpVad6n1zqw1LoxFb0aGXc/q+ZvC4HQYKKJjLpExRD8ptNs9MqFlFIXOJGTm0jAq0VnU7pI62u1eFdLt3slFHRpDSoEwDJw8gkC/RnaVZ5lEq9NDq90jE1pytsZRiFar64wk4DBMMkzKF+04xEKr6+SZZfoTGMWTw2i1uyhL5eRRFAUU3OUA0GqFNY5N8pzGKIqibhPXodMaw2GrieAi/dmOSB3tdg+tTtcDw21rq90lkyuqUiHP3f1XlQqtRkwmLSyLEnlM9x3Ng7C10yN5ttpdtFpdum8xGABGwpBCII7dc9JgPapOmvTozMFKX8DmwhACSNvRSDrMpD8KRrutfTUKRpJEZLkUgkxGGVYXIlIcOIxA6kgZ6hd9ktD+brd7aLW6zgSMPhiBFGRCyzDsotfLnTra7S5KJiFmGEgSg1t3DQaV0LLV6Y20ZgJ67e503YmkOZ5CiGoOp+eDRby8axLC7e4lUUEI+jZMoP9djgJxf++tqlTfbMkaJE9ahz73w//S8Yn0ovXQGFJwdhJvWDzLTR2Kp/ne6nzevHkgRPcLpu8wOnzahO6frlcwi+uQ7croqPUQiiTb/+h+IaSAYMaZ+cZOCetP8P3TJxqCq8PNGRQG1+amDjsG6GLnm87+8z7zFseBH0cchjmnNyyGfsNHC+dPzlc+GPr8EvU8zdOMY26e522liQpubvQZIx7zwWjrAD93cmtmVQVSuMeq1/7AY00blEnup/WQSe6nJboIokphNEMY/EV6nmcMPxm9D3PoI2Eo5TtIRin2gB/XGBm1b42Fxsg6JrmfDIkxQIzBl2OYtvyUjAPm+R6rY1vPmLnR4/kNlPuphG0/b36xuyI7+rmMXL9U1UAOCpsOhSAQA7967Bgmt4iLZz+PhR1DX/Xs4qnqsn5U0ZC21rmfHDxJDDWQ/4TyBZW3qc9hVAzAFb2k6pwerA5nPiQ1kFPp/2fv3WJva7a8oF9d55xr/S/faYOBIEE65qh0uiMkeAkNsVFsib4o8mA0kfBC4ou3GKMJmBDj/cEHX0zUiEYjCggGCNB0291IE6HDgdaO2nb3oWmaS5/zXfb+X9Za81LlQ81aa+39rzFG/ddce5/DxxxfvmTvXbV+4zdGVY2aa64aNWgdfK0iGSNnP0lz63IdJwzOVr72Uzx+++PnBVezJp7VfrrcVq7m0mmdCL4QMAAswJh9IY2HUoIOqQZQPKv9RM9PtVSH0YiRW+8yhhLX+9LaT2k8MAU+HlTEHEXaKse+E0+mXanjOrgEI69FE7m1yOnI87NiHTJ9TrGP4cnM8eN+qDT0hXvmcb0bDT3RPLnng4z/UWs/OWtxc9ORVylrrXF70x5rcrwvxhi2PcSIm20LM/+G+H6f3K6Uxu7QF19ThZjqyVhr2Cufb7YtBqI8gTEGN9sW41ROK3fO4Oamw+22K/Z5B4OwNUZgu22htJJ5FDBCjLi96TCOE/phLPoiRuBm2wJA8ZbGbMuma0g7JIzk7xYhpN+33+cRI+B9qi+Vb24t6bi9aYEYydIB3ttjnRVKx81Nh9ubjrw1M2NMxLieZ/tw/gyhfNPp+fzlbL3Ztimzg+B5e9ORN+TGCLRNyn4CXr75jhHoWo/bmzb5tCAZw3vL2pp8WbY12zGOE8nz5qY7tnFzi8MAcLTjtRhpjTW43ba42Xbk57vOn6WsvuwDYI4X5TMNGcMcr2h42b7Z8DxqdGy3zTHd+VKM29lXl2IopUQdN9sWUwgwxhR9cXvTYSuMCWdrjhfjGGDtSx3nPKk9QCmF25sW+30PZ+1FGJKtOUb3/VjUkeNF01g8blt2HVIYQN53O3IfkfxltMbNTYebpz29Fwl7Zt53j1mZFzwf6JnH0zN/JvFclmc/zW8wjNHFZ7Vc6ZZqPz6JEe0GpwqupT4ap29t1hgSwzAYwOmbBsnD0DxjtkOlb2aUU1PlU9rWiFM18WAiyYPC0DidWaB8Ec8wEF9+s4o4qzjO8qQx0pgoxKiLPI46tIIzpqDhzKem/O0vY2gC49g+fwtQhTcgEaezKvS4pnnB89SkDoO8BvgxyW8PKB35W1Xp1VgEP39Tuzp+IyftmA/Dc7YqyZ/5bRDFU808mLklYQC4GON83rDzW+iDWQfnTw4jtfOxr0aHns98XYoBpHE3C3hgnpssT60A0PMzn0mUxiSESGNoDaXL7e/wZNrVvA4vxcjrKKLMw+B0do2K4cYoKFWOnUdb572GtUXwp2b8pY0+/jpB7UXS3m5wuu/p0ueD/Kacm7/vy+KHmsOhxzc/eyvWlPnizVOxTWuFvh/x9uGZ/PwwTnje0RlBGefzLx4vxlBKYRhGvHlb5qF1Kj738LAj25vG47PPH8gMFq0VDgfe1nGa8PREZxVJGMZo1g4gjcfj047hqbE99KStdRipFhc1JtYadK3HwyOv4+FxR/4ma4zGpmtIDGsNnLf49LMHUocxGps9jeGcQeMde61/CIH1dypA2rO2hhDw9oG2VdLhnYVzBk/P5SwB7yy0UviMWSPOGXhnSYwaHjFGcq0DKXPk7dtnPpNLwACAzz57uBhjf0iFQ7l4sWvSPTVstpjA89k7aENj7PapcCHHQ9Kx26fK2FwGioTRtilucd+EJYwQ6BgPJJ9HJouw7wf0w8j6QsI4zMV8ucwlieem8/j0s7dktk4NxuEwYJroLKzDbCulY5oCmsayvugFjIQzsWu17wcMQ9lfSqXq2J9+/sDumeMo6BjGY5Flmifvz65r8M3P3pLt78vig8I1WTBSdokhvqG+gyFlHklZBMLT3vGbMMOB/bajTzdiLuGZvq1cjlHzVCtlJtVkQ5zOVlyoo+KEf06j5znwOqSsIRlDyxlB7FmV05saCYOz9XTegPq8MB5Gi9lPWtFvi6p5COMqjUcNBgA5ZjAYVRmCNWtAajc8Rq0vpPbFPIW5I2GoSg7cOjqdU7kcwwgYEs+cdSTuExX+FG1lMoLyWRZeh/D2TdivMgblL1URO6U9E0jrqGbflNpf86Zmrf20yiqrrLLKKqt8KWRN6X6FrCnd7+laU7rPUT6ojsXuXFO63/v8VWgs1rGmdGcSV4BYU7qvquZv75RuY9izFfnQaZGAMWx76qNZHdbo48GrSzHOD8dyn+fb0+EumoNsqzEGdk7TvATDGIMY+dfzMk/e1hqM9NMRzcNYffQZr0NjIt5OZl9xOo4HngtX7ldhzHZKPDkd1lzDVn1M3+XaOTvkuVffh/SnlXhWrAEB45zHJRg1HKwx4k/jWQeNcTq8TX2ea6/RYWxqW4KhdcUcZzCUUjJPY6BjFOantM5kjMi0SzzTT0/8flVnKz8mH2OtSvtuxgih3Oe0H16+ZwJpHY12ggmX8Ty1G/b80Ds6q3oxopRG1/r0YFH4bSwfOOpaX2zXWqFrPQ6HodgeY0TbpsNwfUFHCAFtm9Iv28YVf+OTMDKPtnEkT2M0utah71+2xxiPB1/b1mGaDIPB29q1LuEN46sxQgjoWodhNKwvcgpz6QBYjKmgJWVrDUbikdpLPGJMxR3b1qMn7Mw6xnEqLioJI7d3rUfXNkR6cAXGXBhxGGhftK1H349FHSEENE2ae4d+YOfnMIykrW3r0fVD8WtNjKl4onN2To18aUfberStx6ZrXgJUYNTYGmNE23h0Hc2zax2GIafQl3U0AgaQDrdegpHnVcfEpGSng1YaIZR1AEDb8P7sOk9ixBjRNR5d15A8qnTMcyuGuIBng8NhQIyXYUBV6Gg9QgxFHcf5ycTfGoyua45zt2iHQpoXlL9VOpR6ns5P2crPHX+Mi2We/nj+pxzDPZyz4n5GYWS93L57jlHyV96Xl+zteR3lc0qXYCiVeGxaL5Y1yXKF2k8BT097cnNSKtWHeHzak5u00Zpszw8MuR5HeUHsYbTG0/OBxDBGY78fcOjLDxT5YBXFw9o0KKX29CBg8Lw74On5QG4KeQJdaquEEWPE83OPYZxYXzhn8fi0Zx5qDGKMLE/nLJ6e9xjHMsb2+YAphCKPGE9V0zkdfubJPdQEgmfW8bw74PFpzz7UcBjtOGEcncjz6ZnmmevqcGMi2uodnp4OpB3jFODcSNoxzcGSyuKKMWIcJ3gv2Dq3k/70Dk9P++Kr8TQ/U+0nSQeHAeA4rq/FyJ93jo5JMUaEkC44o/okDMv6k8OIMSaeDe3vGh3ZHmpu1WCkuLW/GEOpdF8ZpwMAQki6Sr7Q8/UL3JhIGPl+r/2+J/aiE0+q/fk5xfBLMfID1zhNqSYhYWvfD9gXvpjmues9H8NlW/l9V8LQWqV5wezt6ZoKfu/mbK3hqZQ67qu1coWHmtPv5KVApxSOP/5RgTCe/bmsI7I6JA7HPiwPxfKQP1/TJ7Ltxz6srTxGzEQkHWc4ZVtqMJh2xOOGQttBtycMVOiQfDX3vBijYm5JPGvGXcBIhtB2zEQFOxh81Nlaw4P3hTy3JIzUJ3d9PUbdeMjzE8waqsGIedCX6Ijnf74MI/vqcgxVwVOIa+DbazAg+lOJ7XL8lDDk2FYTG+X5DZaHtO9KGDEqMR5Ie2ZSwdsq8VRKiIsFWbOfVllllVVWWWWVL4WsDzWrrLLKKqusssqXQtaHmlVWWWWVVVZZ5UshV0nptjalfRUPE80HgajbYa3RsFaT7TGmw7OUjhgjnDXQuR6SgDER2QxG8zzy50vtGd8YDWdzUUHKVtoXkq0SRv48QN/Gm/s4W87QOudQw7MkuV2ryPKUdSR/TuH1PM/HxBqDoMu/XcsYqe7TEp7OGozXsHWBHc4aOKuFMauxtYZHuXr76+YWjQHgYozXcDjWIiIOz9atgTLG+fxcqgPgb9+WMIwQlySMvAdIPEOk44Ez5phWzo0Jh2FtSnAwRKJG5knpSO2zLy7EyDyUUhgYW4MNGCcuNsp7ImertO9KGDldm9uLpD1TsrWGZ14/1hq2/MW5XCWlu208eWeJUgpN48h0P60VGi5dEKl6cAyxqCPGlIpqjBJSIx0Q6TsMJB7GaLSMHbk9p8VegpF5BsJWCePkCy36YhwnsqaHtaaK5zhOmAqBLMaItnGYpkjycLOOgdHRNB5tW05zPsegeOb2tvXkQTMRw1k0jcVm5Hk2DZ3m3DQpTZ8bE8nWpnFoWnc8QPi+eG/hHM2zadwxnZUS7y28l2zl/ZnbKZ5t43DoHVvHTcLIfWp4ljDaxlfFnJSOTZNo5hTkSzHaeUw4HjU6AP4gpYTRNB5t01+OoWp4pnRsakyb1qFtpZgjYMyxj1pjmSeXmp7WsrscY+bBzu/WHQs5vi85dnpPp7dnHVwpGmnflTDyFSfy3i7M39Ydi4BewlOpzMOxtd7OZfFDTQip6CBVsErNT1pUMb9c84Yr9pfTuigd3lnoObWMBklF36gLfPLgUjzyxU5c++1Nh4fHPVOMkscAZFsljK7zGMfA+kJrxfI0Rh+LSXIYVFo4kO4RCRPNwzmDYZpYHXnekJcuWoOR4emcwfapZYtiShjeWQyDE3lyxT23j3vs9j07JjW2Pj6WU6kBoPHumKZckmEY0Ta8Hd5ZNEIfa43oT64Q6s1Ni8fHHZuiKWEAwOPjjvUnhzFNgY1JQCqAq+e1yOpYgDFOE5zjMSQd45TiBFd4U8K4e9rh4Wm3CMMavn2aAkKM7F0jMWIRRowRwzCRhSRreD7e7fH4uF+EEUK6v4srEHo4DOSbB2M0Gj+y81uyVdp3JYwc37m9PdfN43QAvK0Sz3x9ycMTr+MdXtU9GaEeanMb05zaOYBjH76DAAE1/8f2YECUqmsXfbHQVglDsvLE9fL2Ux/OH2ANkccj28nrYO1A7ZgIHCp8wXaS5m8FhuBOeW6Ji6jSVokHeB5KWGc1GKhpZ/pUuKKuD99cPT8X6ahZRxKGWoaRPi/pkGL48jGpimssvqpYZ3XxVVokS/aaUx+uvXLcyU5y7JT2zLmLuE/UPB/IXj/JelB4lVVWWWWVVVb5Usha0PIVIvNchn/CWfDZtaDl1THqZPkcltAXYZxdKiYqury5Av5aa2Tp3LoKjcU6rhUzlsj5pXbfOhJXgLiCL68QtuqUXAPmQ6/Vq+1nQmys+Py3XUHLXJSqSEAoLhcjX4wyt6v5MFLpTZeEAXw5ClrGeCpoSfki6fiwBS0Tj6Sf4pELWso85YKWnI5Tdgkx7pUFLSWelI4895bb+vEKWl5qK7AWtHwXYy1oefz8WtASwCk28jG8fh1yiS816/1DFrRMsU8uaMk9H3xLC1oaqrCWVui6hqxRYYxm20NIBcAiUNQRQnyvoGUZIxe0PJCnvfWxqBqV0r3pPA6Hcj0PNxdPbFuHcSyfwM9ZSZStKUMmZcoYokYVhxHCqQgk5YuchZOyn8qZS7mg5eFQ9kXGmKZQPEQWQsSm85imiLY5vOARY6rL1LYe7WGgeXYNhmEqHmiOMdVI6TqPfQEj6+jmQo6RqanUdb5YEyxlLnk0jcXhQPszF3ks8TyfeyWeNRjZ34d+IO1o5yJ4A1EfLRXqa8gMlXNb+35k5w7Lo/Ho2oHMBNvMhTvZopkCBoB3ihe+BiPb0HUNudaTP1Pm0jSVdQCnwoYlST73JEaMp4KWFI8qHXNBy0AU96zjmQpaSsU7KYyUoSLomItRksU9O4+udeyYyBgNhvlAajkdO/GkdCiljgUtqTNqEkZei9NULryZ97P8wELFcO8dG8NPxSgJnnNByp3AMz9MvN9Ha30saEnt7dKemWJfatPEOSHp+SDb8dELWuYCjCVRSsE7i2fiZH1+CqPac0rs09MeQ2EDjTEVODNaFwud5T7eW+z3PQ59mafWKV+e4uHmOyeodjuM2O37OXOJzipKPGlbvXesPzmM7ItxnEhfAEDjU4EwMqV73hi5AneNT4UJyTF57jGFQPLImQwsz+ZAFooEcHxy53Ts9j1ZCPIcg7J1ChHTJPizOeB5V/ZnHpP9flhka9smf1PtIUa4gSuCBzx3fGG4VHXdsTzb9sD6s22THdRLlufd4Vg0kNXBYABYhKG1hvN0TDrvx/VpGicW2lNMzMjprB9SRw3Gbpfm76UYSqXrADgdSql5LZTjlhXiK5DGI6/pEoYx6S6TA5F1lHnS43HyxX5/GUaMEdpojONUxEhfGg0Oh6G4F+WU7nGiY6ekI/Hk913JX1qrtJ8xe5G0Z+Zx5ceE56mUOu6rtXKVgpa5HHyZFBADVzyRL64IpBS588KDL9sjlApHPKpPYHkolkeIEYFpj7FGB4+ReAbWnxJGDPH4LZqzhbM12SL4U+CRvlHRPLKvOB2JI9OOyPI86eALWnIYMSQ7JZ7cuCcevD9FW4MwZmf6i76omHtpLQu2Sv4MvB1B4FmDcf7ZSzBCCIiBXmPA7AehDxfXMoZmOAZhTGt0ZBuXYfDzV8ZQdToWxFdA3gdicsYCnir5Yamt0hoQ1nqIcgxH5MdE2neP2IS/Yky+4Pcifs9MNHl/SjyVenevqJE1+2mVVVZZZZVVVvlSyOI3NQDY18Qxgj23LH0jO/XhO8TI57Gfl7YnewhPtTXtoi8W2ip+g604Jy7z5NtPffhvkByIPB7ZTulbKvN51I6JwKHCF2wnaf5WYAjulOeWuIgqbZV4gOfBfdOuxUBNO9OnwhVi3Mo6lmDU+oJvl7/BVsUDaS2Kn5d0SDG8ckwWxC2JZ25fgpH7SItkyV5z6sO1V4472UmOndKeOXeR3zSyHOvm57lc4aCwQuPtfIlO6TCRSnVnnCm3Gw3n6HYg3Qzrx7KOiAjnbdLDYHhnEeYzDxQP7yyJYayGI9oj5npKLl0zH4izKsbq+Tp7hqe38wHIMk8OIyLCWQuFidQRkc4XNY3FRJz9sdakK/OJcg8Zww9ljIj0u3HQmuTpnT3+T+lwzsB7V/RnxnDOFDFO7RaNt+XMudlfLMZcfoD1xdxOlnPwFuM0XYyReCaOxVfFmael7XCMr2owznlw/vTOovGO5OmshfcO/TDS81PAAECuRQnjNKZ0zMmf11phGMs8AVTNX6N1EeN8fkpxS5o3AFLMuAADmH1pLUZ3GUY+FyHNrTCfTyvpyPNOilsshrNQSiHEUGzPPCkdSp32qksxEk+HcZpSnUHC1rxRF+fFXK6EG7PcxvHk9t2MQfkr7ad27kPv7ZwvgDQmlK1HPdzzwRmPj5b91DQOX/nkBn3/MusCSKeX72436c+lE9RG4Xbbkbdrxhhxd7dB2xwwDC+zCEIM+MonN1BIC1urcj2Nu7sN9vue5Jl5UDyN0dhum+Ip7hjTQ8393Qa7/QFhKm9uxmjcbFvW1vv7DRpvi7ZKGMkXWwxj+u2Z8sUn91s4a5naTxqbTdnWGowQA75yf4NpPh/0Po8Y08JtWw+j6WJon9xvU0G1gj8ljNx+f7fB8+5AZus4Z9B1DY3RODTeHq8NKPL85AbaaFLHJ/dbtI3jbZUwPrmB0qr4tSbGeKw5lovpldrv77Z4fmYOqTcOnsCo5Xl/v01XhBI8P7nfwhjNFlSVMADM8+/1GDFGbLcN7m432O2YLMTOH4M2dRj5k0+2xX/PGCm7pIwRY8Rm0+CT+y2emQPPko7NJtXMaTydQcVhAMmXMUa0uwsxVMLgeG63TcqGKeiIMeLmpsN2Q2fB1GBsty3GccLhQNRMUsD9XbKVbt9gGCf0h3L2qYSReUxTwL4pZ8re3HToh7GoI8dO5y25V0kY5zyB8n6WMYZhLPpLaYX7uw0Oh57ci6S9PcaI29sOh57mKWFkHn0/iAfmsyx+qOn7EZ99/ohhJE5IqxQAP3/zWCZgDaYxkO0xpoNTu135FHaM8/0FSuHzL55QGt+MkbJ1iKwirREmmqezFsM44os3T2R713l88eaJrJVhjME4TqytERGPT/uLMGJMT9/jGEhfZHn7uMM0lXXkE+uXYsSY/DEFmkfjHdrDgC/eCDoenjERNaqctdhsGhKj8anA6OefP6ZCeAXxzuLQjyRG23h4b/Hm7TPJUymFL948FXXEmB78d/uetVUphTcPz+SYKKXw+ReP5GvYtvVw1uLtQ5ln23pYa/DZFw9lAki2OkdjZB6UrUAKQp9/TvPsOo+Hhx1by0XCAIA3b54uxhjGCTGCXIcAcOgbaJ1qetFKwPqzOzTHumAl6YcRSvE8JB05Jj4983XvOIzNJsUtNsOEwcjfsDkdw5iuZijpiBEYp4BpomNjFcY4YZgmMvU386R0KChsNy3evHnC/nAZBpB4jFPAbk/bOgxjUUeMSYdvHD774pHczzgMIO1nYOb4EWMci/4yxmA7x1Y6E9ewe3uMwBRCeplAZVAJzwdaaWw3DT77nFkj78lVClr2870TJVEqtVOvjqYpovF0O5AenA49raM/DMcUN0oO/YBhZHjokPoQ7SGkb/Vce9+POBzKd40AyVZOBwAcDokjZYuEkcaifH/MUUc/kHeiZFsOlvZ3xhiGkXzb0w8jAnGPTRalFdveD2PCIX7WiRGwveEx+oTBna/ID4pFjkipiDVzi+LZ9yN6Zv5mjL4faIxhnDfjcrtWI2KI9MOwHjEw6xCoszWPCcUj+5v7vLQGJIyMcynG4ZDmP7sOzQitlKiDazdmhB5pjLwOl+jIxQiXYGRfLcXg49qAECPZZxhSjF+CkW1YZMcwXmVMpinwth7oNZDHlI9rA2vrKOy7EsY0BXHfnSZ+z0w6+DGRng+USjyolxElWQtanvdgQBTxU8z77aIvFtoqYawFLd/TUTUmAocKX7CdpPlbgSG4U55b4iKqtFXiAZ7HWtDy/PNrQctzBUvHpCqusfhrQctzkvI+sBa0XGWVVVZZZZVVVvlgsj7UrLLKKqusssoqXwq5Skq3szYdcCq8IdJKn2VlvGw3xsBZQ7ansywWbpiKOvJZl1xci6r95JzBNBmEGMs8tGZ52DntrNQeI44poimtcKJtJTBqbJUwsp1KKdIXJ64WWhOHfOd2GYOxw1poHYoY559ndVgD7wymQLVbkuc7Y2IteYi3CsMKvmB45jGdprIvqm2d025JO1xKx+btSP4oSbWtlTxKB3Tr5xaPAYC0VcI4tjExKc+LdA38SL6Cz+nYJZEwzucnxaNKx9xmh2UYzpmLMRRUhY6Ujj3Yl7ExxwtnhTERMZL+cQpFjMyT0nGyw16Mkde70hPGkYjR1iKGmFK+iRjOxcYaW6V9V8Iw83Uc3N4u7ZmSrTU8U3vyh3TOLstVLt/z8z01JdGzcxpfVpU3aao9LzpKR8740VrNaY1EH0+nMAPzPTXekjysTQPMts/59KYwEYFkq3c0BpBsGRwdSDmMvPCVmkhfZB1Ai+ofAAAgAElEQVTeWUwETzvfGdE2juXprIUuKMljpoMmeXjvZn/TPJ0zcN7CEOOWAymn43h3EJVBNWNQtvr586w/57tsTLEYZcKYJmFMvBVsTeskxvLLVcmO/PAm3X3B+TPzYP0537FBHSTOHLi5JWFknEsxTnYyvvBpbnN9nHCXSP6yRWGke4H4eCDp8P50T83FPG2+z+kyDKWUzNNZhBjJ7L48r6TYyGNYQClybmaelA6l1PHhP3B9Knhqrcr3a+UH0UiVJ8jzU4iNs36Kp7TvHjEIf6X74yy/twt7Zt53ucsEJZ6pPfkD+Egp3THyKcj5rQGVY56rlXI56MZq7HY9qaN9clBasSmJEobWCkbTPFNZe5pnSt3c4/FpTy6qKluNwdPznnwAkzDyWHC+sNawPCVbazBSWyR59MOIcZJ5Pj3RRR6tHY9FMykd26cWj097clFlDMrWYZjQCP50zrI6np72eN4fRAzO1qyDknEMcM6QdoxjQNfyhQ2HYYIf7CJbvXcsz7RGdiwPCSPhXI4RY4oHbHHPEOcCi7wOqUCongvtliTE9E1WsoNrz7W6dkwhSAkjxy2uCrKE4RxvR75Wg0y3ng/HLsEA0jzP2UOX8HyafcG9FZAwgDT2e6KIo9aKzc5zzqAZ+JijFI8h7bu5zzBMRX9prY7z4tI9E0h7yX6+6+YSnkqdeNTKR8l+Kn2bf6dd8zS0dApbqeJrune6QLE8arKfOB1KKZFnPsnN8lQQ9PAYWkl2Xi/7ieOpiXL1x89XZG2keSHMHUFHzZjw81NOIxCzFQQdRz2MIi3OPyHLQCsoYZ0ppdIFf4yI/oQ8P6+R/STFDA5DGvPcpyKxg2/Xkq9q4pbEYXn2k9YVMYNrU8uznyRf1WDkL3z05yuynyrivGwrT1RJsbFmjVTEg2X7gBw7a7OfSpfA1vLM7ZIt57IeFF5llVVWWWWVVb4Usj7UrLLKKqusssoqXwq5QvZTOgdCnQXQWsHYlJlUJGDSKW+qHUj4nA5rNLSAYY1OPEK5T86eonnWtVtTzgBIfa5hK49hrEZEFHRIPPXMQ8LQ5NkKYwwUAsvTir5IfSbm0DTHM887YzSUonmyGLOvlvB8jT9JW61khzw/6/wt8JR4zO30vOB51mCc41yCIY05kNZZ/r1f0nEpxvn8vFSHsaltEUaOjRdiKMXH+KTDQEc6LtmKMZEwjNEI4XKeSilYYUzqbOXHxBqDyTCxsWaNCLZK+66EcdoP6b1I2jMB2VaJp9bqOD9BH5V6V2ddN1qU0ti0HoM1xR9etVJoG49N1xTbjdZoW7odEejalOVQ0hHDqfhc1/rymYCYas5AqbSZX8DDGoOu9ej78WV7TIda28ah63w65EthdE0ZY8bZdB6IkfQnhxFDRNt4jGYSfJEKw42lLII5vXjTeQwDzTNjuFLtpxDRtQ7TFMs85iytrnUYxonU0bYe4ziVaz+dYwyFMYunDJlN1xwPVL4WI2c+jQzPrk2+KumIIRU2TAf7BnpMBFvbxqNrx3I9pLm+VLq2oDD3ItC2Ls3vuQAihzGO9FpMa7lsa7KjwaGjeXatn2v4RFEHhQGkuUGtMxZjjgVyzEnzNkaCJ5Ktmw0RaSWMCGzaBg0TG2t0bNrm+OdLMZrGJ5wLMRSU7IvOn4qgEvOzax0/JgJG1/mUdal1EUOB34sUFJrGo+saFqNrG2y6gY2N0zSVz+PN8+L4MFDczxp4Z8X9zFraVmnflTCM1il2Cnt713ochHWUH0wu4ZnaHbq2YQ/Dn8tVaj89PO3I0835hPTDY7moW/rWp8j2jPG8O5A6vHcwRrEnpJVSfGEtzfOwc7l4rv32psPD447MXMrfHJfYKmFsugbjOLG+MEazPK01mEJgeeZsL+pkfHq4iySPVHhzYnVYa/D2YcekYxtMU0NieGdxs23x8Lhjsop4jMY79M0o8nx4pDPBtnNmCTcmoq3W4PGJtmMYRjhnSZ7DOKFpUjFJSvp+hG9ojMyD9efcTr1lub3p8Pi4Y30hYQApS6WGZwkjhABr6JgEAOM0QQvZOM4Y1p8SxjSljDXWDkFHXsNsxpqAcf+cfHkphlIq+ZPREUKYCxMTG9O8oXG+EDGAucgj8fCVeRI6lFIp++lxdzEGkDKCxynQWVoK6A8jmaVlbbpWQcr44WyV9l0JQ2uNu9uNsLdraEmHYKvEU+u0fh4FO975THXPVVZZZZVVVllllW9jWR9qVllllVVWWWWVL4V8lIca+iXy3M68Zk7tFTpq+ohMJB0Sz2X4J5wFn11s5St0MURjxDJDBPx39HxgjDpZPocl9EUYMdYukiXNFfDXWiNL59ZVaCzWca2YsURi/JhRgyJxBYgr+PIKYatOyTVgPvRavdp+JsTGis+/Zn5eJ/tJa0yazn5K/9NZR/m3OUqM0awOYxS0ugKGwNMwPI8nwbUmJ1uVrbOeQPEUMFJbZHVoLfPkbK3FyP2Knze5VpegwyhQz96nel81OvgT/DSGqvCFWqQjY3C25nUUY/kkZxp3ev5qYd4AyVYO48SDtlUbzfKsWQMSRuJxOYaesyWldagkX4gYiu2T58QiHYZfZzUYeS1fiqFUhQ6joQIdl/LZimUYfOyTeKa9TM3rYIGtWsNE3lZOh9aaba/DqF/LpT7GqMV7JjCvd6Ohp8t4HrOftMYAuozHuVwl+6ltPYwZi7cLqjkrad/2xXZjNDadx+FQbp9CQNf6ue/wos8UAtomnbBuGnvcTF/0mTOoShhAmkgSz67zOPQvPx9jKmLWtn7OyphojNbhcHDF9hhTpkyIEXYo+5PDmEJIWUtjKh1Q8kWMOTNpKh4UPrelK9hagzGFcMwCK41JjBHeO7Stw/5QHrMYIzZdyggqHZ7NGF3rsT/0jA7/btYEgdET49p4B984HPqB8adHP4xFHWnupflb4nmOMQy0rTnjrVwvJqJp/Jy59HLu5XnVdT5l1xUkY3hv0Q8jzbNrSFuznk3XkDy7LmU/UWukBgPIB9FfjxFjRNd4bFqPruXXoVapfg91a2rSQfuz65r0BaWAkXSkuUfxqNLRekREhLCAZ+ux7zxijBdhKKVEHZu2wRRCUUf2VSuMSdckW2kMP8//8m3SmSel49TekDdfSxjZnzmLsRSju65J6ekFHWm/c/DekfvZcW4RGMC873YN9vvyfpbnuLVlf+k5G5jb26U9M+8DWikY4hZl6flA6dnfXUMein5frlD7KdW4GIhNWCuFvR+wP5Q3SGtSwSqqPYSI/WHA/tCj71/qCCHicEipsofDWLw6OoSIw57GANIT5d7TPKzRsNYU22OMmELE4dDjcBgwEsGWw8g4zWFg/clhZF+N40T6IsbUJ/Esb6DT/G2I48lhZB5hCkUeMcZULR2o4llKcz5iqPK45/bDocdhP5TTrc8wqHGNMb2TEHkSOsI8L5Itl9uaMPrim7G8cYdQnr/x6KeBDAwZI+mieUr+lHju98ORBzW3amy9FCPGCGPMHFPoz+dsSKpP4tCz/sxvz6gx0UazPGp0GJMqkS/ByBwuxVAKaA+O1WGtOcaFki+8H8TYyNmav4yN40RinPOk2g+H4WjrJRiSrXm/6vuyv/PnYuRjjvc0BpD23UND2yH5y2h99AO1F0l75mnfHYovAzJP7vlAK3Vcy7VyhYcakN/YgfT6aJoC2R5jTPdzMBW0x3Fi+4xTgI6p2iiREYtxCixG0JHlmXlQ7UpNGMeAkfFFjLKOaeJtlTCSrwLri2kK87dl2hZuTGswxnFCmGge0xgwWp7nOE7znSacrROvYx4TKgVZmlvTlD/P+5PVMc+9mjGhbU22UL9Pp+KJ0ryY2GrO4xigNc9T8uck8ByF+V2Dke25FENaY5mnVqpCB+3PYZxgNI0xjUFeZ4KO3LYEo8YfHIZSqopnmGMX1S7HHBmDj9Fq9jndntYq34fDSDwDxooYzcWciYmdNRhaK7b9yJPwV9Bx/vyyPXMQ5pb0fJDt4ObWi89U91wg9C/jczvx7eDUXqGjpo/IRNIh8VyGf8JZ8NnFVr5CF0NUKSwzRMB/R88HxqiT5XNYQl+Ekd4x1ym6vLkC/lprZOncugqNxTquFTOWSCrS+C3mcQX11/DlFcJWnZJrwHzotXq1/UyIjRWff838XPymBuBPYefX92y7dDpaStyIkT1UCOSsIBaE5ZF+ipDbRV8stFXCqDknLvPk2099Ls9+kscj28nrYO1A7ZgIHKoyrFgiVf5kbcWyeSEvokpbJR7geURhndVgoKad6VPhCjFuZR1LMGp9wbfLWSHXyC7hw29NzJFieOWYLIhbEs/cvgQj95EWyZK95tSHa68cd7KTHDulPXPuIu4TNc8HHzn7ScE5uo6QVqmehrXlPvmMCNUOpBsWOR3OWSitWAxnLUY7kYNktIZzNI/MUWr3zmAkCvjk80MsT2dgB74uE4eR/53XYXmes78lDGcN+RRurUFQ9Jg4a+Es7wtrDZy15dIBwJEjpyNhmPK1/jUYLn1eHDNjyIw15wyGUcbgbE1riM42c86I80JaZ5IvMg/Wn/PcoXhak3mWb/auwUg8BFsYjBo7nUuHMLm1KM4La6A1jZHnp4QhxTUAGCz9el7CqJobTLtSFTxdmjPjSM/Pa2AAINeQxDO1p3U2hSW2WmgdiucNM898OzL1+Zr4m84/lvtI+27GAMr+MlqL+660ZwLJV9NE2yrx1PMeYq0hbzZ+XxY/1Hhv8cn9ljyAq5XC3d0GIZRP1hutcXPTHg8zvi8xRtzdbtA0ljwofH+3gdIKfU8frOIwznmQPI3GdtMCePk6LR8Ou7/b4Pn5QB4UNkbjZsvben+3hXOWPpzFYCRfbOffMCPpi/u7DYzRbPbTpmuKttZg5DEJIS3s0iFe7y3axpOZCkcdWpOHZzmM3H5/t8HT05482CphNHMWgiJO7+cxU1DkQeG72w28T9l39JhsoRVt6/3ddv7zi2bEGNE2bg6mL3nmjIz7uw159bqEUWNrjBH395v5DURZx/399pimSa73Ox4DwHH+vRYjxojtpk3z4nlPZ7B0zTGgUg/u9/cbMlhLGDFGbLoGd7dpTC7Vkdepc5fzvLtN8dk7exGGUrKO7aZFiGUdMUbc3nTYbls87w7kmNRgjOOEHZHxoxRwd7fBRGSKKQXc3W7Q9yN7UPj+nsaIMeJm22KaArwv87y77UgdOXZ6Z7HbD2S8uL3pjiUOLtl3zzEa4qDw/d0Gu33PJgFJOu5uO7RzmYRLMLRSuL/bYH/oP17tp3Gc8Px8QD+Mxd+99PwG5Xl3KLYbk3LyqfaI9MCQ6za93yfEiOddKhj4vDtAl5wrYNTwMFYfdbzfnvGfnw943s0PNQRGru1E2eqcxfPzAcNI8GQwQozpoWqcWF94b/G8O2AaCxsoItz8RMzx5DAyjxBCkUdEnA/OxjodpYcvASO35zEpHWytwciH2DiejXekjjQ/D9gfBnZMMgZla+Mdnp8P5Y0eMRUXHSbSjlz49ZmoQyRh1NgakR6MOJ55PEQdDAaAizEi4vHtMvf5GMGuVQBovGX9yWFkO/Icv1RHliUY2ZeXYiiV6qxxOpRSCCFity/7wmg6vr4GYxwn7A59ESO9ZaH9rVSeVynbhurjHY0Rkb5MTmMo8oiIsMagH8aijhAjmsaKMdxojWGcSJ7SvithGKPTWmX2ohod1hgc+jn76QIMrdWRR60sfqiZpoCneSMtiZq/qVBPWTntkXsKy5+ndDw/H6C0oguIVWDkb48UD2M0FGiexmg873s8zZt5WYeGVrytzlo8Pe+Z0+A8xvMujQXnC+8snp5onr1JPw1wPCWMvPFRPHI2hKjjec8UceQxxnE6jgn1u66EkTMdOJ6NP7A6drsez/sDOyYJg7Y166AkTBHO0essTPNDDVO0cBrTt8sltj43PcvzeZcCFKejFTAALMJQUKyvgPRGTFqrTeNYf8b5agTen26RjixLMHa75Ct2fgoY3vPt+e0epSNf0sbZIWFolTJlqOKJmSenY7fr8fS0Jwsf12DkrDkqxd1ojb4fSR3PzxaTZwpiVmBI+27GGIap6C+tFZ73/XE/KUl+IGH3bmOwP/TkT0cST6XUMYbXylWyn7jDzUqh+LT5TjtzIyGA+YIhnkDpNd07XaBYHkD5lftJBa9DKSXypH5qeb8Pr4fH0Eqycz5NzvIU/A3ZH9RPGMfPV+RppXkhzB1BR82Y8PNTyRlBircVgo6jHkaRFuefkI2mFZSwzpRSUMI6Ev0JeX7WZENIfaSYwWFIY577iGuAb55/suQ+XxO3JA7yOpIwtK6IGVybknNTJH9KvqrBSHcLcZ/neeZ1LMV52VaeKPVT9vs8JB1SPFi2D8ixU9oz5y7Qil6rVc8HFXvauawFLVdZZZVVVllllS+FrA81q6yyyiqrrLLKl0KuUtAyXwtNnV621pCZCimlW7OZDDmlq6QjxphSJw2fUZExqFPrKYWN5pE/X2rP+MakdNfkF8pW2heSrRJG/jwAUQeVjn3OoYZnSXK7VpHlKetI/pzC63mejwmVbl2HoeHMMp7OGozXsHWBHc6aOV2VG7MaW2t4lFPPXze3aAwAF2O8hoNWdEzJHOQ1UMY4n59LdQD0eq/BMEJckjDyHiDxDJGOB86keSWNCYdhrUn2FOqfnfOkdKT22RcXYmQeSikMjK3BBowTFxvlPZGzVdp3JYxchJfbi6Q9U7K1hmdeP9Ya9pzTuVynoGXjYQ014RV8446ph++L1gqNp9uBdJguhljUEWNE0zjouTAWtSjbxgHzgiB5NJ7kYYxG4y3b3jYOzZwWy/XhbG0bh0DYKmHE+eS8Nlr0BXd1tbWmiuc4TpgKgSynQk9TIHm4WccgjHvbjuThWWcNO3eyjrb15MFWEcNZNI3FZmR4Nh5NwxWbdMe0ampMmsaztvrGoWkdqDuovLcpFZ/g2TTuWLyTEgkj8+D82cztFM+msWh6x16tLmFkrmzMYDDaxosxp20ctNLkeGQdnD8ljBQv6JhTqwMAOR41GE3j0Tb95RiqhqdHiIGev00qcMuPCY/RNI59MMs8SR0qr2W6wKiIMfNg53fryArw+WqFvFbpeOHYc4vSvithaK1S7BT2dnH+tm4+80pVPed5KpV51B2YB67wUBNCwMPjjs1+0lrh4XFXbM/GUu0JBGzmkp8v36Pu4KjByINL8TAmBSeu/eamw8Pjns1+ipHGAJK/pOwnDqNtU6VazhdpPGie+f4ZjqeE0cwPZxQP5wyGaarQsSM3BWt5DOcMNk8tHh53ZMCWMLyzGAbH8jRGszq2j3s87w/smGQMylZjNB4eaA6Nd3DOkDr6fkTjLWuHdxbe2yqenD85nttti8fHHZvNIGEAWIQxTQHa0GsdSHWbtFJsILXW8BjDCK01iTFOk4ghtY9TimdS9iiHcfu4w9vHnZg9yvI0fHu+gI3SkefTEowQgpj9JPF8vN3h4WHHvhWQMEIIbPZTjJHNXEpfoEd2HUoY0r6bMbjsp4enPbu3ay3rACBmP3EYSiUebwUd7/Cq7skIf+J8zX46o1lxqn3NfjphrNlPWdbsp/dw1uynI8aa/ZRkzX46b1+zn1ZZZZVVVllllVX+lpaP8lBTVQCMba/QUdPnFUWxyjqWFdmr17Pgs4utfIUuhmiUKsMtxH9HzwfGqJPlc1hCX4QRKyoGZkWXN1fAX2uNLJ1bV6GxWMe1YsYSeW3BwA9D4goQV/DlFcJWnZJrwHzotXq1/UyIjRWf/8gFLQFjDHkWIN/USx3QzSfeqfbUR7M6rNFQs55LMfJpb5pn+jzfrslDVamPbKsxBtZo+syCgGFMKuLH65B48rbWYKQDezQPY/XRZ7wODaLu5tFXnI5Tdgl1VkXAmO2UeHI6rLmGrenz1LzI7Zwd8tyr70P600o8K9aAgHHO4xKMGg7WpAyWGh00hobW/Pzk2mt0GJvalmBoXTHHGQyllMzTGGgmUcNUxRwZIzLtEk+lFIywX9XZyo/Jx1ir0r6bMUIo9znth5fvmUBaR6OdYMJlPE/tH7GgpVIp08YSp86VSllJe+Ikt9YKXdfgQBTmSoXh0qn6vqAjhIC29TAmnZImT5S3NEbm0baePHFujMam8+gLhblyelzXerStwzSV06XNnJXE2tqmTBnLFLSkMEJI2UbjOGHH+KJr/bGmUandOYuudej7si8kjBACNp3HNEW0zeEFjxhTUbq29akWFznuzbE2U6ndO4uuK2Mc21uPrm3IzCQRYy5oOQy0L9rWo+/L2U95fgLAoR/Y+TkM5eyn7O9DPxS/1uQMK+dSzZiSHW3r0XUNmWWQMbwvY5zzoGxNmRseXUfz3Mx2ThNdEFDCAICuay7CyDZ0XUOu9eSvnLlU1gGkbBzOn13nSYwYI7qG51Glo0lzKxJpt3U8U/yN8TIMqAodbcpcKunIvupaOuOnDqM5zt2iHTNP0t8qzauu8/SZQAEjr7UcFylbjdFFHTmGe+/E/YzCyHq5ffcco+SvnE0s7e3cnpnXUXpYvOz5ILdvWs8eZD+XxQ81MQY8Pe0xMNlPzhkyUyE/hVHteZOldCTH7WFnDMq5xmjs9wN5Wjw9EdI8rE01l7j23VyjgspcyhOIszUXxqT8yWHEGI+1OihfAClN+fGJzrCyNgU4rnqwm+syjaWimDHi+bnHFALJY3ATphBYHd47PD7R9ZB6OyICJMbgUsXex6c9+a1fwhjHCePoeJ5Mjao8Jrm+DofB2do0Dk9PdM2lcQpwbiR5TiFg0zVsRkWNrU3jWH967/D0tCdfjefaT5IODgPAYgznLV9LK6TChFyfvI4uxcgPkkt05HF45urJCRi7Xao7dimGUqlmHZt9CszFKF/qyPGZi681GEqrlM1DZB0pldcqXZgz+eLAYqT6fPSYKqUwThP2+5cYMaZ6YH0/4NC/3IvyF6lxomNnna38vithaK3Sfsbs7VorWKNZHZytNTyVUsd9tVau8FAzn+MgoodS6VsE1R5jPP5PSQiB1REj0v0FoH+/S0cKOAwltKcKqmx74G2psTX/fngpRgypInPuexFGPH2Wx6DbQwzHDZr6Vp//+VIdqbI0Pe4xxpkDY6uIcToHQmOA98XZ/L8UIwp2zERZO7j5e96H5VnBY7EvAo9x/tlLMGKMiCHw+JA5QPKngCHFpCodwhqqw1hqq6rTwcybEGPF/OQx8iLieHJ7EZCqgF/FViFu8fNCjuGSrdK+K2HEmHzB70Vqhrh8DUg8lXo3ZtTImv20yiqrrLLKKqt8KWR9qFlllVVWWWWVVb4UsvjnJyBdrqN1+XxGvoiIuihI63SZkXyxHa0jYdRdBsfy4NqFi5nyRUVaK8RI65AuUdNas7ZIGJK/M1eWp0rXWksY2d4iDygoFXk7tHCBFDI+xVNXjGm+qIqyg8dQFWOmBF9IcytjcLamW7BoO5SgQynI66xiHeG4Dnge1F1ZSs0+lXgwGKlThS0Ehtb8mAN1a0C0AzyG1vJalXTktiUYEOavjKEqeGogBDZe1MRGDgPi3JJ4qor4KduqtIIOzFoUMLSq0CHwrNkHFKMnx05x361YR+w+UWFHjuG1coXsJ5VqSJjyzZa5hkTTuGK7sRpt69Ec+mJ7iPFYa0YPL3WEmGplKKXgvSvePBjiqf5OCQN4t3YTzdNhf3jZHhHhrJ1rqHiM00RiNK1DU8DIOLluyDCOr8ZIvnKwo8bzruyLiIimdRimCVPpkO/RFtoXEkYesxACngpjEpGyjprGwR9onm3rMRA1qjJG23rsDwOjI53OLx7iPcM49ENxXBvv0HiHQz/SPBuHntCR52eMKPI8xxgGT9ratQ6Hg0Ppp+X0eQ9nTXHeRMyZNm2anyXJGN5Z9ANta86Ko/zZNm7O4CN0tB7DMKUsFWJuSRgA0DX+Ioy8xtrW8/O7SRkw1FoGcKyNU5JsqzFljCMPZp3V6ogxpkK9l2LM/ggxXoShVA1Ph2mKRR1pXvlT3SUmNsbIYDQeo0mHWksYmSelI7enbJ7LMLI/J5vOo5RidHfMOnqpI8QUWxvvyP0s+4vCAHL2ksNuz/O0cyr1+32M0cfxoPZ2ac/M+0B+eLrk+SDXZGxbx5a/OJervKmZ5s2t9DQVokqpv0R7+jzdHmJI+ESfEAPGKUArhWmaEAtXMieMwOqJiDLPsdweY4RWE6Zpwsj4gsPIOMnWyzCyneMUSF/EGI+fp1K6sy0sTwbjOGYhFnnEGDHpPCYMzylgnCaEqXzYM2FMgo4J4xSOB+9IDGJcJ5M4yDzLOkJM9WgonrW2jvP8LW70MWK0KZWVsmO04YhRkoyhNb2OMg/OnxLP4/xk5lbGcM7ij/5Pvwt/x3fcvuj3v/2Rf++dvz887vBbfuvvwfPuwPLIHMT5PU2IUbPrUPLnNE0AgVHDo05HOK7HJTyl2MdhKFWhYwyYAh0/RyHuSbaez00K48hTaOdiuIQh2Zr2K3qfCDF9bjR8bOQwEo6qWmdUn7QfCmMi7Jk1+670fJDa6eLLJblC9lPEoR/ZgpZ9Sxfe0lrDe8sWEDscRuwPA6mjPwzQRs+X85T7HPoBh34gL/DRWuHg6ZRvYzSco8ufTyGg70ccDiNb0JLDAJKtnD8ljEM/YByD6Iv9YSB5TiHAGIHn7E9qsh36EWGieUScUgrZMTsMZJpziCllkNORxmRgsy601mJZe4ln39M887xYYmvfp3lBZwmkzA7uyoJ+HjNWIm+r5M++H8lCfkC2s2f9nTH2hwH/5X/7A/i3/tV/lucM4L/7H38Yn795BAD8m//Un8Fv/41fAwD8Nz/6a/Cf/NFf/05fexhwONAxCQD0nGIs8eT8KWGYXrNFCWt0mENKb16CkduXYHRC+/4wIER6fvb9iIPjfWFFjBTfOYxO8vcwohfmhoSR4yJr64H2d/YjGy8OvK1KqXG+BN8AACAASURBVIq5RWOkeCHtRfyemXlytkrPB9mO2rc0wEcqaMn9Glbze9n8sxvbQfrJTS78tqzIWG4XfbHQVglDLm8nFTKT2099OH+ANaSqEF8CYXWwdqB2TAQOFb5gO0nztwJDcKc8t8RFVGmrxAM8DyWss/cx/sQPfg1/8Se+zvb/qZ/5a/hjP/Djxba/+5d88RK/ajwq+vDN1fNzkY6adSRhqGUY6fOSDimGLx+TqrjG4quKdba8oCWkGC7E1lMfrr1y3MlOFefaKuavbGvd84Hs9ZOstZ9eITLPZfgnnAWfXWzlK3RJ92cs9EeNP6Uu18Cok+VzWEJfhJEui6hTdHlzBfzrEP7mN77An/ihr7F9/sQPfg1f/7lfLLZ94+2mzOMjLJK6uPWxVivPYa39dKLxwYfkSvhi7FuMf639TIiNFZ9faz9dgHGN2k/WrrWfztvT3PjW1n6ydq39VNP+2j4fs/bTD/zwX8T3/2O/Bv/Ad/+qF31/5ut/Az/4I3/pHbyb9vSq+s/+9K98oevbqfaTuM4+Qu2ntAbW2k9KqeM6XWs/5dj5ra/9lHl8tNpPzjnc325S7ZxCu9IKtzddqtNSaNdG4/amRQix2B4B3N52cHNWxvt9Qoy4ve3S73tkdgmPcc6D4mmsxnbTIsaXPCNSmYSbbYfb2z2LcbPlbb277WCNxjBOr8YIMeLupsMwpuwSyhd3s7/K2U+AswabTVO0tQYjxIi72w7TFDEML3lEYM46cogov37MOpRSCMWMIB4jt99sO9zdbsoHW2swvEXjHcDwvL3p3rkF9FxCjLi5SXMvxEjPz5su9Sdsvb3pjredltqbxsFZU3w9HgG0rcPt7Qb3t7uCFTJGja2pfYNponnezXamqwvKOm623TsYh/2AP/1jP1l8qPmRP/N/4dNPH3B/m97IfMf2Cf/Ed/80AOAHfvK78Of/yvfg/uyccQSw3TS4u+3w+LQhOXStPwZc6sX37c2mOP9rMCKATedxe9Pi7rbMo0bHZq6LZ425GCPFvQnWXoYBpUQd202DEGJRRxrzFjfbFk+EL2oxxmmC3w9lO5TCzbbDOJbjM5TCzU2H/XwOhOpze7MhMSKA7Tb50zlb5Hl706EfxqKOHDudc3jeHch4cbNtMYwTyVPad88xvH+JoU3az+5uDuReVKPj9qZLZ2b7y54PlE5jdn/bf9zaT8M4kamPej7dTKY5AxhHuj2fsM6nvV+k8s2n4kNIegJzSpvCqOEBnE7Gl9IJFXA86c1iCLbmE+mXYJxnfXC+GOfMpZFIH061SwSeHEZM7SGUeUTEOcvGyDqowpsCxql95kCkIEsYZtLHrDZufpI6zjN+hPnJ2XrMFCPSnO2UDqVSdkyjwTROxfGqwaiy9SxjguKZM/NkHQnj+/6+n8Jv/94/i6/+0v8Q049+AvOdvwv4u/51AMDXf+5v4nf8it+M3/Fvp8/+Vz/66/HD/+9X8RN/9ZdjCFv8u3/on0SM4QW+tMYyh5RBQq/DnFlXEgmjdq1LOnLbUowlPJSq0xFDpOenEDurMZj4mngK7ePEzs+TrdzcmUge52uEjOFjgNZTRby4fN+VMAyyr2iMOh0T20fCOG+vlcUPNX0/4s3bJybdL9VUengof0PUOlWxpdqz7HY9eQrbzt8uHx4ZjAjs9jSG1orlobXGONHtxmhsNg3evH1iforjMbI8M0UxJYymcRjHifWFgpqLJ9KFN4dxZHlKGN5bhBBJHtYa9P3I8tTzmJI/O9qUoUXxzJXT37x9pn/OEzD2rkczF9bkeL592JE6utZjd+gX2Wq0xpu3z+TnD/uBLQzXH0Y4Z/D2gcfwni9MmHmQPy8JPLebZzw8PLMF6jLGP/T3/FX8+//cHzr9e/wC+Jl/A/jKPw5svwd//E/9Bfz1v/Sb8Ht+6w8BAD59q/AXfnqL3/nTvwWf3G/x5u1TET9VcgY7v4d+hNIKO6bIo9aK9efQj9Ba43lXtnUYUgo9x0PSMY7p4Y/7FithvN0+483b50UYSvHt0/wlh8qMiyHdtcP5QrI1TOn6BC5TRine3zfbFm/ePLMZPRJGja1cZlK6+82y8aIGA+DnOOcvrRW2835G70X83p6IAvtDT/50JD0fKKXSmDAx5QWv6p6EyDelpiDFtZfKq59LvpWQ42CMfFq89CrvrAfLQ7z9VqnjTaV0H/7WTgAVt9fyGFq083RbJK2jDqPmBmeOp3RyPo2H4AtBRxoTWoeMkc5rSTzZcdc1/uRtlW9b5eev0gpKWGf5kiyWp7AWpXGtGve5z2/8e38O//P/8V34Z/6zf/7dDt/4g/i5n/9F/Mkf+ot4+9wAAN48t/gjX/tqlZ6aNVI1ZhUYkq+42FilA8t5Gq0XYdTEC6XAzi3x1mNUzD1xrfM8cwyXb7eXYyOb+SnFRp1u0OekZt+tiTlc9pPkC2nPnLuwttQ+H0i2nMtVLt9bZZVVVrm2nN8v8+d/9pfj133nL6S/7P4//MCf/0v4qZ/5a/hHfsMDAOB/+fG/H58+ljOdVllllb99ZC1oucoqq3zby0/+1b/z+Of927+M3/cH/3cAwPf96q/jzXOL//pHfs23itoqq6zybSQfJ6WbSYGrTXOWUrp1TVq41WRqWV1Kt9x+jZRu3lYhpdvqdMD1o6R086m7CuGDp3RzPPO8k1K6WYzKlG6O52v8SdoqpqbL87PO33WpvZendFekqxYwfuLnfxmAdF9Nu/8xPO9+A77/e34Wv+47fwG/90//Wnyxu8H5lOZ4SGMOXCulm8c4n5+X6rhOSreu0vMhU7ptxZjUpHRTKco1PJVSxysgPmRKtzUGk2FiY2VKN2ertO9KGKf9cHlKN2erxPOY8m01UHmp8BUeajQ2rcdgTfFIgFYKbeOx6Zpiu9GpoCXVjgh0bUqpLemIIaLr/FzAy5d/t41A13lAqbSZX8DDmnTotO/HYu6vtSYVQ+vmooQURteUMWacTeeBGEl/chgxpKKEo5kEX6TUyOKJ8jindHcew0DzzBiugBFDKnw4TbHMIwLOWXStwzBOpI62TUULp9Jh5HOMoTBmc3vbOGy6BqGcjiNi5JTukeHZtclXJR0xnIq69f1Aj4lga9t4dO2I4iVUcU7HdqY892JK6W5bj82mKRjxLsY40msxreWyrcmOBoeO5tnNRUpDiKKOc4wf+/p3Afhjx7//su8Y8C9+7/+JX/j8E/y+H/+H37WLwDhy6HxFzEnzNkaCJ5Ktmw0RaSWMCGzaBg0TG2t0bNrm+OdLMZrGJ5wLMRSU7IvOn64BIOZn1zp+TASMrvNwzqRzHgUMBX4vUkjFE7uuYTG6tsGmG9jYOE1T+YbueV4cHwaK+1kD76y4n1lL2yrtuxKG0alYpbS3d63HQVhH+cHkEp6p3aFrG/bQ/rksfqgJIeDhacfWVNJakye58xMam62jFHb7A6nDewetFZu1IWHkw55ctk4IgW2/2bZ4eNyRp8XzN0c2C0YrPD0fyCwtCaPrPMYx8BksRrM8rTUpE4HhKWG0rUeYaB7eWTFLyxiNtw87MsMqb8AUhncW203DZhVJGI136Bs+S8taw+rYPu2x2/XsmFhrWFuzDuoNyDCMcI7OmBiGEY13bKZC34/wns+6kGx1As+bmxaPjzvWFxTG+bmaf+U3/WH82l/58/jdf+A34ef+hgawq8IAUswyTEwCUoq0VorN0nLG8BlU4wSjaYxpCrCW5yHpyOuPyrCqwbh72uHt4zO7aXAY+dI6NtMmBIQYxY2J84WEkdKhJzLr6MiT0KFU2kMeHnZkBpWEceQxBTabjKtnZK0RMy4lDGnfzTIM5VptWmvc3nTC3q5lHSplVXI16TiMvK8/PH7E7Kcakc4t19RDEnXU9BGZSDrkDKtryBKY11XJWCZLaj8txX9HzwfGqJPlc1hCX4Sh+IyMdxRd3lwBfznCX/7GJ8c//4av/gx++P/+VfgDf+5XX8bjIyySurj1sVYrz+HjRQ2KxBUgruDLK4StOiXXgPnQa/Vq+5mUwSd//tuu9tMqq6yyylL5+je+cvzz212L3/37v+9byGaVVVb5dpT1oWaVVVb5W0L+2uenegf/+Q/+o2sK9yqrrPJC1oeaVVZZ5W8J+eov/RQA8Ad//Hvwv37tu7/FbFZZZZVvR7lC9pOCswmmWLtBK1hr4Jwpt5tUDZRqDzEVMPOurGMKYT7xPqd+FW4nDDHOmSFmrtNU5uEYnqnic7k9InFM7RZaE/WlZjs5W52zcPPBrNdiTCHA2pTXSvkiIvnCe0sUtIxw1sI5m07GF34PzRjOldszD61ikcf55zkd1upUboGoh+RnjiWMrCPPHapWUQ2Gs4IvrIF3BqFwXUCanxbTFPgxsYa11drEo3TwNfG0cKId+riOir7wFs5IY8L70zkL72ieeY1Qa4DC+Ae/8+fxL//mP4f/56//EvzHf/z72ZjC8cht4uethdYKzo3k7/lZR0kkjPP5SfGo0uHSenfj5RiZw6UYSqkKnmnOjO5lbAwxwhkzxx1+TFmMOUtnCqGIkXlSOlJKd5qfl2JknkpPmKaXfRJPC0QgxJc68n7mnOH3sznOUzylfVfCSPuyEfd2bs/MtsYQi7bW8Dxv50pXnMtVbhT23pLXKSut3ql0/L5onQIt1Z7xQ4jFA0cxpo1J65T6RR1K4jCOPBiexvA8jUmf984iMPcPiLY6i9FPpD85jBjjcSxYX8wBaNJ0po2f06E5nhRGHpPJRJKHcxbe1+kIhsp+4jFyu/O2WFW6BsPX8GR0ZF+EKYjzk7PV+8SDyirKgZazwzkH7+klL2FkHqw/BZ7ZTm4NOG/x/d/zs/gPftsfxr/wX/xL+BXf8Tn+nX/6T+IXPr/Hv/Y//Lb0IGqMiEHxyGMqxRytFMYKHZdi1PpC0gGAzEKswpj9cSmGUqpKR4iRzmT0FWNSgaFGRc7NzJPSoVTaqxzxUF6DkXlqTfPIfio++M/xIl9HQcUL5y2gFM1T2HcljLwfLtnbgdlWgmMNRm733rGZiOdyhSrdEY9PezIFWc31Taj0tFx/gk3HngvLUToa76CY1MkajFzLiOKRUqlpnsYkG7kij7lOBlscUWs8Pe/ZgpYcRjePBVsw0Gg8PPIFLUOIFWnhNEbb7hFCJHk4lypjSzoen/iClhyGcwbbpxaPj3u2oCWH4Z1FM/I8rTWsjqenPZ73B3ZMrDWirVzqZDNMcM6QPIdhQtvwaaJ+TuleYiuXVg5gXiM7PlXaWfyKT/46AOC//52/F0Cq7fS7fv/34a/8okbj97BWixgUjxAijKVjEgCMU4BWik+VdryvxnFiC1pOIcBZHkPSke81YtOxBYyUMrtnU5AljDR/6fYQIkKMrI6cUn0pRq5wzRW0lHg+Pe3x+Lhj3wpIGDGmCthUajkAthiltQbNwMdwCUPad7MMw0QWtMz7GbdnSjqUUmJBSw7jmGYvpKafy1Xe1PBFxKRiaMsLWkIo7gWk12dSQUs+RbmioKXAM2XVyqm/WitQldYljKpifSJPwd84+YN4ppkruDKfr0g+PxV5pL41CXMLpzGhuMjzU8lpzirNHWqjh6DjqIexVR/9TftCKqp5zYKWjKmsL2oKWioAm+YUaP/o176K/+iPfO/xYLASindKPKQxz32WpsxKBS0VauKWxKHiygKhXVcU7+TDr8xCWkaSr2ow0hdk+m2TxDOvYynO16QgLyloqWrWiMizLubQXeT9TNoz5y5zQUvqoabi+aBiTzuXtaDlKqus8m0n/+kf+953Clqussoqq9TIR8l+Yr6wp3buKz3Yn+Re10dkIumQeC7DP+Es+OxiK1+hiyEaI5YZIuC/o+cDY9TJ8jksoS/CiLF2kSxproC/grNjXLzWrrRUF+u4VsxYIjF+zKhBkbgCxBV8eYWwVafkGjAfeq1ebT8TYmPF518zPz9OQUu20J5c5DEXBOQKWirNF5+TMOoKWtIF1+ycxXWNgpZcoUixoKUxiFEocHe1gpY0Rip6SPO4VkFLDiNlrMkFLVmMyoKWnI76YpKcrcsKRdYWyavtc3lBy4o18IGKYr6Gw3UKWqZr5PmClnUFRLl2YGlBS1NdyLQk1yhomYsnLsWITHtVQUthbl2joOXHWKvSvpsxuIKW1l6noOVoJ7KQtMQzZT8lHtS5nBc6q3oxorVc0JIremW0Fos85mKU1yhoSfGsKWhJFnmMuaClv15BS6KAolTQMhdG3H+kgpYljBgiNp2fC1r2Fxe0TIXhglzQsoQRc0FLX1fQksC4akHLYby4oGUuprqkoGXXNVUFLan5K9ma2vmClpvZztcWtHzflmOwfS3GHAu6rvm2KGjJFtas0HGNgpZHDrgM4xoFLbvOLy5oudk0x8PZJYyagpa56CtVgPEaBS03XQNrTVHHawtacoUixWKTYkFLf7WCllQhaQnjvOAld8j8XD5KQUuueFz61kcXkswYzzu+oKUxckHL/b5nCmvJBS25QpLWmlQA7AoFLTlbJYxNlxb2xyhoyZ2M7+aHmiUFLaUij2kD5gta5iKjXEFLDqO+oCWdCbZ9SpklSwpaOiE7SixoOU5oGi8XtGz47KVcKPLSgpa3N93FBS3PbXFCNphU0FIqSniNgpYSxjSlO0m+1QUt759TdsmlGFcpaDlvaEsKWgJ0gcZ3eDIFLXP206UYAOSClgroD8sLWnK2SvuuhKG1xt3t5ioFLTlbJZ65wPPjK7KfFp+p+Tb4SXiVVVZZZZVVVlllLZOwyiqrrLLKKqt8OeQqKd3c25oY+dPNKSlDzhxhu8SIGPk89ijmBfEZFVHIuMjtoi8W2iph1JwTl3ny7ac+l2c/yeOR7eR1sHagdkwEDhW+YDtJ87cCQ8rKEOdWRfZTla0SD/A8orDOajBqsp84jJpEsApXVKwzIfZV+oJvl1+VV8UDaS2Kn5d0SDG8ckwWxC2JZ25fgpH7SItkyV5z6sO1V4472UmOndKeOXcR94ma54OPmv2ktUYzXwdeblfH68BLYqxG4x3ZDgBNYzHNv0+XxDcOWikewzvEUK77BKRaFxyP/Dsn1+69TVwLNZWA69gqYTTeQetJ9EXfjCRPaw2axsLveYxhmJhbni2mEEke+QDuwdG3bjbewXtXrIcEpPMwHE9/vHq9XKuoBqNpHDt/a3h6bxFiEP0pYXB2+MbCWQvfl8+Mee/Y+jxAna0ij3lcyTIJc1kALpNBxPAurTfCVgmjbkwttNbk/M46lmCkMZf9Lc09AORarsHIvroUI5cXkOZWCIGd375ifvIY7nQw+wKeat5DfMOXSagZk3EK7BrhpPEOvuH3CclWad+VMLTRx7VO7u3Cnpl08LZKPHO7FDPOZfFDjfcWX/nKLQYio0drhdubDXk632iNm22b/kKcoL697U5GFU6Lf3K/hUK6lpw6LX5722HfepKnxMMajc2mIU+0W5sOVu12fTmDZcbYblr6ltoI3N3RtkoYMUTc320wjCE9wBG+uL/bzGUK6EOpXefTTZAETw4j8dhimgNQMftprqdkiEyFrMMYTWc/zRhFnnP73e0Gz185lANMTA81bUvYGk8PRtTpfUTg/n4LbYjbfuf29kDwrMW429I39cYU8FMBugLPuf3+bkMfBq219W5L32xcwTN9XsM5y+q42FYJIwKbjT+uVS4zRKn0EEZlBH1yvy03zBht64617aiMn/u7LZ6fCR4VOjYbjxjnh5tLMJB8tQRDKYX7u43As0EIAW3ji77YblvcbFscDnRWUba1bQr+mjHGccKhLWMopXB3S+9Fqb3DMIzo2/I+IWGc27rfl229uWlTiQMig/WT+y2ct+RelW1dypPzl9bp84fDQO5Fx70dtA7O1ncwCJ5HHv0oHpzOsvih5nDo8c1vvpmzil6y0lqh70d8/sVjsd0ajf1hwBdvyu0xRvTDiN3uUNSRX01ppfGNT9+SRS85DAAwRuHQDyRPZw22ux5fvH0qtJ8qW3/z07dzmnPZ1t0Nb+swjHh6PmAYyzw5jBjTg8w4Tvjs80fiCuuULv74uCMeapIt202Dz988XYQRYyocOoWATz97KGBEeO/QtR5fCDoeHp8xTaVvI+ktUNc1BEbSYY3GN775lvjWJGM0jUPjHd68fSZ5jtOEN2+fy5Wr53szdvuetXWcJrx9oG0dpwlfvHkiXgdHtI2HcymDqmRH23gAwDe++bYEcLTVO0tgyLYCEVMI+PyLR5Jn5vj4tAMVCSWMtvHHWlmvx4jY7lsMY8A3Pn1Dfn7TName3NOe6JMyjz77/LHYBqTrFbTRBEbEdtNimjgeso7tLn0Re3q+nKd3Fp9/8Tg/8L4eQykcYw7Jc98ihljUEWPE3aFH3w/smEgYt/tU229/6IsYJ54PZHvjLb752dv0cHUBBhBxs+8wTRN2+5c8YozYH1IWbklHzpxqGotf/OYbcj+7YzCAtO8OA73vZoxhKPvLGIXGO3zz07fsnsnt7TFGHPoB+8OAvqd5chhazzy++eZFGyVXKGiZiqqlIFeKQulbHdU+qTlVj/w8jneVkBhTRNSB/S1SwgA0zzMonkMIMs8aW8MyjNzG+SIcdZTf1GQOSzHCRGOEKflL1DHRVXmzzyUdJ39dghErfBEX6cgYnK15bnK+CkHTdoRw/J+SMEUEI80d3tYwBZbnFIK4BiSM9Hl1MUaYwrGdW4c61uig/TmFCICLW7W+YHTMXyqWYJzW8mUYSilZxxTmCttU3Ip1HFgM3p8nnnT7FGJaBxdiZB4Ts5cEQUf6ia1iHTIY0r57xCD9pRfvmcBpH7icp6LvKiPko2Q/8Ud4UVXkUdRR00dkIumQeC7DP+Es+OxiK1+hSyhEtsgQAf8dPR8Yo06Wz2EJfRFGTYXGrOjy5gr4Kzi7ouBfBcQHl7q49bFWK8/h40UNisQVIK7gyyuErTol14D50Gv1avuZEBsrPv+a+bmmdK+yyiqrrLLKKl8KuUpKtwL3zSn9O9We/11+mqN15H8W3xywPPJT+mU6zts5W6Wy8pI/ajC4z9dgpC/1y3hKPHLZ+5q3dCRG5dwCFPmtRsaQ5vfpm8aSOZ6/IV48rvMEXjYv5D5zD/pbospt8vzjiEgYIk8Go248KtZZ5TpcErckHdfAOHW7DCO/lRVjTqzz+RKMJTzP/3mxrcJaZONazVoWx70iPjO2HOeVsO9ye2b+/DKer39bdIWCluqYtlV0jlZw3sJZU2w3JmUHUO0hBnhvj78dv98nt2uVCl9p9fLlk4QBANrwPK2lecaYDkDm1LRRTRfZGmM6tDc4C4XXY2Q7laZ9kXV4ZzHp8iFf50wVTwojxJDaTCzyiDGeMm0knt4iFA7PShjn7d7bU80Yog85rhU8HaPj6ItpqsKgbHXz3ComBM2+cs6QduTxolInz3VcauvRnxxPnw7Us3Orwtac/fRajPN5JX1eK4XejmTA5VJRsx6jdREj6XCsL6p0zCndw1COFzUYbvbHOF6GoVSdL0KMRR3VYyJgOGeRz7xQGzWn49g+X1lwCUbmobXCNL7kkeMBgKKO3C6tQw4DkPfdjKFQ9pc26hgbk92v3zPzfpTPBl3CU+kTD6rE0ftylTc1WmsYq4u/e+XaDlR7rnhKtauoTlV1C31UTPhKpX6lnHoV1bFaLsnDaJannj9bao+ISfesI6J8H46xGtooUkdETHqMQYivx0i+ypVqy75IOtSxum+p3RhztJfmSWPkMVMqFHlERPz/7V1ZciM5kn2OJRZKqrKpzu479FxgLjXXnhOkSHGJAOYDgdAGd0cymGoVDc+srKsawefPHatIeLgxuU94nblC9ozC4WtpT2NDtuGsQShUlX7HwfWrWcaFpFOwkWJBrM73HLyvuXpwOcs5iuM3f16qFJ6eydWaeZ2Zh42nIVWnU8aWxuE2cLydY+L4NiatXcwzAFYbJeR5ZJm5msentCbV2Vjm+0aOLTqIKmw4A8xlnXnsSftI7jdifM3jAkIsVp1iu1krS1/DkeJJAMrji2Iq7hhCLNqgSGlttfKaI3EAS3VrdY4YRFuOl10qzEt9ou2ZeT+SxpZ2PnjdJ+pvytwg+yml2HEvmCIiOGfZImTGGBgisUjZ3qfPczYOhxPIkFjF0ysceYHhdFibgs61n+2Ew8sJ+8OJzQKo8dU7h/3hyBab1Dj2h9QXUiw677Df8zrPNp2IJZ0ax/5wRAiR1TFNM0Lk25ON48pTwuUic0zTvPYJl0WQOThf5yllLkk6+062cTiccTieKjh4X/eLDQ5hjusY59rH8SgWLZyngEvnRJ17zdf+LOrcH5Kf0tjSOMKcvgG8loNAYqyAlNWpzdW+92I8Y0iHI5Gj85tsZGzhOBxSn4rjU+HoOrmdQOJctcaAjBxvjcMQYZoCWzwx6xTHzcsJ+/1R/FZA4zCUMna4YpPOmvTuFsbG4ZBe4Cr1hzUyh7bvZo7LZS7GKxdWlvZ2bc8E0qtQjkvq+DU6iWhdw2txk4vCyk+c7BsJ13YjyzAk/Ia/kJjSi+bePgISdaDi91zJBhGpOrXfWfMzsh2Zw5Dm5+tvvte252ckncZo91D0G+1pXChjR7FR0yfy+CT1Z1397oVsY7UjGDLq+FN+2zYEUuYZEZVf2PhBh/4zveyHOgcUDlr+eruWQ+vz/Iw6B+TmFHMxVjXrlqZBn0cahzEVa4bURnpuihZPLVY1HMYYfV0T+alqndd9lYWStjbWzJGK9WDbPqCvndqeuTxS/AmtVmdu13x5i5b91NDQ0NDQ0HAXaIeahoaGhoaGhrvADbKfUgFE7ha2WX4zs9aUs4qsgVsuC3O3tJ2zrI0YI7yz6+UqjWMO5Zvx1sg68udL7ZnfWpPq0aD81XfylY+F5qvGkT8PQLUh3YqXfP34TAm53VAUdeo2Ujzn8Os63/aJsxbBlLN1dA4Db7fp9M5iuoWvG/zwtJghbwAADl5JREFUzsI7o/RZja81OphLvr80tngOv4HjVzQY4tcUAJVzoMzxdnxutQHw872GwyrrksaR9wBNZ4j8euDXS+pyn0gcztnkD5PFlXVyNlL7EosrObIOIsJF8DW4gGmW1kZ9T5R81fZdjcMul3OlvUjbMzVfa3Tm+eOc/brsJyKTarFYbsAT+t5jN/bFdmMIfd+x7QAw9KnCdslGjKlmjbWEcejYSTn0Pt2MZ25RazqsNRgEP3J736c0zWs4ss7A+KpxvMbCqLGYppm9jOycrdI5TTPmwkIWY8TQe8xzZHX4xcZFsNH3HYZh4itsKzpz+zB07MVWlcOnyuu7SdbZ91PRRu6TGPlYZA7J17736AdffpM4sKZKczr73qPvO4xDx/qRUydlX+V45nZO59B7nM6eHXs1HLmgZY3OEsfQd1VrjiHD9ke2IcVT4xiWPpF01NgAwPZHDUffdxj68/UcVKOzQ4iB79PBYxi0NUfhWNY+9p7HopO1QXku++s5Fh3i+B48ey8sr525Nh6/Xnjx3qK272ocxlBaO9W9XRm/g1/uvHKZc7JOoqyj7sI8cINDTQgBP59fxOwnaw1+Pr8U282Sjs21Zw7pFnbnHYw1chVPAo5H/hZ27lxOR06dlNqfHkf8fD6K2U8SB6D7qnGMY4dpCmIsjCFRp7Wp7oek0xjC857P0hqGDmHmdXhvcZln0UYeN9ym4FyqEs5xeG/xsB/w8/mFXbA1js47XC5e1fm853U+PB/xcjyLfVLj6/PzkT9MdB7eW9bG5TJh6GU/Ou/QK884Z9V4/vzJf/7xccDz84uYzaBxXC7TUtCSj6fEMc9BXJMA4DLNMMtcFG1s4JjmGd7LHJqNVDxXzn7SOP7Yv+Dn/mUTh7Ny+7zUbZIyemLEJo4YI5vNU6vz+Y8jnp+PmzjCUuuNy34CgNPpwn7zYK1B38lVqTVftX1X48jru7S3p3Rree8GZF81nUSLjr1s452u6icFyDfOtZvzdRlB4iPqLe2aLIFtN9JzuxqLjb5qHHouxO2yn+R4QHSkKmsjkYg2RD9Q2yeKhopYiA9p47eCQwmnPrbUSVTpq6YDsg7trbE1HFDGnsZREYq6Z+Tm6vG5ycYNsp9SRs/1HLfIfqqbI/pcVdtFfqqYZ9uzn6Ct4TXju2Zdq9DJc+hrZ232k7ZP1JwP9Ki/ol0UbmhoaGhoaLgLfMmhhv+ldmkXfstN7RU2ap5RlWg2NJ3b+F95Nnx2s5e/YEsQGiO2OaLwv7PzmznqsH0Ma+ybOGKsnSRbmivobxDs5bXrGyl+O+rWra+arbKGr1s1OBE3oLhBLG+wbNUZuQXN756rN9vPlLWx4vO/Mj5vkv1kjUGwZaP5dzfugm6+8c6+Yjtieb27Ld43iBGwlmDIsC9fSs/wHEDyQdKZX5XP+2HW10ZzWF8FLrzyOb9yn72zIHAkP216G6rwIiqzvAqc12nW2+8cJI4cbyJeh1niJenMr9Sf2XYLJ3BkG0kL0+8LB3uB3NIyNqR4Emsjxtc+1ThkX3OZBG6eKeP3TSw42Mo+keJpFJ1Wme91HLovEoepicXyhtsaGxxyn0t9oq0Hmg3rDLDMt2s58ly+loOIdJ3WgkKQx2dFLIzg61oy4kqdRLSWe9jiqzEGDmWdr3sRv4Ybk0rh1MxDKfFFnSPCM7kvpL1d2zPT3p1KTtjA65Q4XjVa9j7sR9wk+2kce7hLufAbEWEce5xOl2K7tUZsn+eAcUy36s+Fm+3zHDAO/XpbuxSc9EwHYjiAFDxN527scD5/bs9FzMahwzh2mJmCahIHkC6YjWOHCLDxlDiyn9M0s7GIMWI3dutltlK79w7j2OF0vrA39CWOeQ7YjR3mOWLoT5905GJqw9DhdLqwOsexT+UUuOKJi85jgWNtHzqMQ89mJnWCr7lgYN87nM+TqPNymYs28vglQlFnra/jkDSW/mDJGVbep6KEJT+GocM49myWQeboOsXXocP5zGd6aTp3y/jk5kgNxzB06fUMV3AkDT3GsWezS1J/dDBkEJl0VgDJhhDPcexgjEEovEYia5R01NjYLWObKxhYpzOte9dygOpikRMTPtrI6944dmKfSL4mjn4tdln0Y9F55OJNSP0xdnxmkcKh+ZrXg3Sg/Wwjr51d59k1PMeL48h2JZ1avIyhdXxye5G2Z677Lr3WZyzqFDiyH7uhEy+Zv8UNaj8FHA4nXCb+drP3ls0AyH+tcO0xAv2LZ23EmOp1WGPwcjyz39R0S00b7hZ2Lq7I6XBLcTG2/Tzh5XjG4eXEZgRZa0SOpJP3VePIsZimmY0FsNRtEupLuXOyfXiROQ6H05p98UnH4Yw5BFZHrv0k6uy8WEvrcpkRAdHGy/GM/YHPGsocnK/THDDPSjyXujclnblPjsfLJl/7Po0Lzo85BPjLzPoRQsRhTHWXOExzUMdO33sxnn3vsd+fwH2pnOq4yDWoNI4Q0js2ruUgSpWBxbpNMYrrEpDWFCmeNRx6TSXZRsYWjpelxs/1HLSuKRyICGFZDz4iRqzv9BHrRykc1lpcpgknNuso6eRt0BqL6zkAWip0H09lnd5bnM4TzoWso7R2njDN/NpZ46u272ocZtlPpb1I2zM1X2t0EtG6r9biBoeaVGKc+1nHGCCGyLYTpZO39D6IEIJoI70cKCyneI4jrv8wnog6gokIWrtig0jmSDplXzWOGGL6R4pFlHUmX5R4RiUeiw8cR7Yv2YiazhhEnW9tXMsRQ/Jzk86gx1PjiIofr33OxELpr8yh+voLOkoIy/jUdIgcUV8zJI4QAmLg51i2AeUZzQ+NQxubVTaWti0c2tjTOIhqdAZlvahdG4WxF+Wxpekk0sdnja95Hkm+Shy5XVsvJA5t39U5ljEh7EXanvnWl2t1GgN1bH76TPWTDQ0NDQ0NDQ3fGJu/qQHkW9gxyrebY6y4HR1vkT2i3aCWMyqkvxxze/pfwcINfK3h0CD9BVDT/vrM9Tr0/sh+SjFXYoXaPlE0VMRCe6gmnqKvCoc6Lir6qspXTQf08VmTDaH5soWjZthWhKIia0NZ+yoyOnQN2zlqeOQ1XFehruG1fbJh3dJ01q3hNb6qC1PVXqLZ2LLv6hx6LLQ9M9NoWbLa+WCxJNt5gxtcFE6/iaV//9xuyKz1NErtqX6EZdtjTL+3cjZiXLIMLG8jRsA7h8nNiLGs0xoD73kd1lpRZ87q6Hy5fs+rDSfr9BbuUm7XOGJM2RARUbHhZJ3WirHIHN5ZGFO6LLdkOyCwOr1z8E6OhXMWnXeYmbsqWaNkw9pUU6k0Kao4vF1rDYl9Zi1iIUsgj089nhbeufQa+GIs0jwqYf28MC68d6sOiUOfiwadL+sEUtmJzjs23tbm8TsJc1XmyBrl+V7myH7m+Sz1hyES56J/sy5xGowpc7wbnwxHnY20hF/cfJVOYOkT5zZxqDp9qts0TVws6vpE4si1p1J9v88cBBLnMoFS/TNvr+bIc82YgGn+zJF15p/SuLlqtf3MO8QYMQfZF40DKMfLkHk3Nrm9XV3Xlgv9JV8zh6Rz1eHc12U/XaYZ//zHn8st6s/tRITdboB3rtxuDHZjvy4iHxFixOPDgNNpKNqIEdjtehCl4lfFS5IKx1sd+cLaRxiT6il1nSu209L+48efiMxlTzIGu6FTfd2NPXthVOKIEXh8GNKlUSbeIUY8PYypfo9QzkHyNXOMQ1fUGSPw8NCvE5ib2H2f6iqxNh53rE6NI2+gQ+/xzx9/FP2s4ciHhX7wRZ0xAo+PI/rOF/8iSbEYU02ZzvN98rgTOZ6eZBtdlxbCoaAz+zEOHf714082FhJHja9Aapc2t92uh3NprnEL4dOTzNH3bsm67FidT08jus590pn9HJZYcP0x9CnjcrfrizY0XxOHB5HBbncq9slbHRx0Gx2AiIfTdToBLH1BeHwY2EON1q9Sn72N5/F0LsYiZ97V9EmJI8SI3dhjngPO5/KBmYjw8DCwGyiQ6kv99V9P7D4BpFhwHCHGJdsy4HT6rEPTGSPW7L6kuWxD8zXrlPYBiSNnHf34648ly/AzR97buT0zxIiH3YDLZcLlcuX5gFJW819/PeHwf3WXhem//+d/67/XaWhoaGhoaGj4pmgXhRsaGhoaGhruAu1Q09DQ0NDQ0HAXaIeahoaGhoaGhrtAO9Q0NDQ0NDQ03AXaoaahoaGhoaHhLtAONQ0NDQ0NDQ13gXaoaWhoaGhoaLgLtENNQ0NDQ0NDw12gHWoaGhoaGhoa7gLtUNPQ0NDQ0NBwF2iHmoaGhoaGhoa7QDvUNDQ0NDQ0NNwF2qGmoaGhoaGh4S5Af/7j35EIiAiIMQAxpv8NAXM4IYYA4JsU8q6S8U203gDxP+iLMR3IpDNvjBExXNK4kPBGLhkHY9y75hDOy3j6/TDWg+j1zD5P5bL1ZAyM8et/hzDDGLv+d4wzwjwxVr7HWPsaFd/D17vDzcJ6T/3zTXz5JjK+CnXuak9tC5pxHQh2YZoRpvMvfZ7IwJEhIEYABAKljTQGhDCl/z+deP4mSH40bEdEBC2xJCLAdkCYEMPMf2gJPZFLBwN67YsYJsQ8nr4CMQLm1ZaxPo3pDyBy7zXFgBgtaPkswQH00ec8Ib7HWBNV3GTutnl1c9z8MMP3z99m+f5m8+q7yPjdkMfHx1YuKFf0XclwwLr2AhZE9vMf04xgMgbW9nBZB0UgICKG9JdpRADytkb0junLJ0lVvO5v4aX/pD8xfXOXv20hALAWM87A20H2acwTrOveEiGGGTHMX+pPjBEEs55XyJjXbyHfaDXGrcMmxqx4hqHFBwIoOmA9zH2PcfY1X1p+s03mnnCTkMpj8e9zmAG+y7z6mwXtJngf9dpDDIMr4hc//Ht88w07yLwuzKoki0gG/w8OistsFx3KNQAAAABJRU5ErkJggg==)
- 2
- 3
- 1
- 0
Q. Three curves i.e.
a) y=x3
b) y=x5
c) y=x7
are plotted on the following graph.
Which polynomial is represented by graph 1?
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/13774/content_1.jpg)
a) y=x3
b) y=x5
c) y=x7
are plotted on the following graph.
Which polynomial is represented by graph 1?
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/13774/content_1.jpg)
- y=x3
- y=x5
- y=x7
- None of the above
Q. A quadratic polynomial has no zero.Its graph.....
- touches X-axis at any point
- does not intersect X-axis at any points.
- is in any one half plane of X-axis
- intersects X -axis at two distinct points
Q. ![](https://df0b18phdhzpx.cloudfront.net/ckeditor_assets/pictures/1375685/original_120.jpg)
The number of zeroes of a polynomial represented in the given graph is _______.
![](https://df0b18phdhzpx.cloudfront.net/ckeditor_assets/pictures/1375685/original_120.jpg)
The number of zeroes of a polynomial represented in the given graph is _______.
- 3
Q. Which of the following represents the vertex points of the curve obtained by plotting y=2x2?
- {0, 0}
- {0, 7}
- {7, 0}
- None of these
Q. Three curves i.e.
a) y=x3
b) y=x5
c) y=x7
are plotted on the following graph.
Which polynomial is represented by graph 1?
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/13774/content_1.jpg)
a) y=x3
b) y=x5
c) y=x7
are plotted on the following graph.
Which polynomial is represented by graph 1?
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/13774/content_1.jpg)
- y=x3
- y=x5
- y=x7
- None of the above
Q. The graph of a linear equation will be:
- parabolic
- staight line
- exponential
- logarithmic
Q. Which of the following is/are true about the nature of the curve obtained for the polynomial y=ax2+bx+c when a=1, b=-2, c=-3.
- Curve is open upward
- Curve is open downward
- Curve lies above and on the line y=−4
- Curve is symmetrical about x=1
Q. Three curves i.e.
a) y=−x2
b) y=−x3
c) y=−x7
are depicted in the following graph and are numbered from 1 to 3.
Identify the correct relation.
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/13780/content_1.jpg)
a) y=−x2
b) y=−x3
c) y=−x7
are depicted in the following graph and are numbered from 1 to 3.
Identify the correct relation.
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/13780/content_1.jpg)
- (a)-(1) , (b)-(2), (c)-(3)
- (a)-(3) , (b)-(2), (c)-(1)
- (a)-(1) , (b)-(3), (c)-(2)
- (a)-(2) , (b)-(3), (c)-(1)
Q. The graph of a polynomial P(x) is as shown. The number of zeroes is/are
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/27218/content_b2.jpg)
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/27218/content_b2.jpg)
- 2
- 1
- 0
- 3
Q. What do we mean by REAL zeroes of a polynomial ? Is there something called unreal zeroes i.e zeroes which are not real ? If so what is the difference between the both??
Q. The graph given below shows graphical representation of the following polynomials.
a) y=x3
b) y=x7
c) y=x2
d) y=x6
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/20476/content_content_2.jpg)
Identify the correct relation between the graphs (1 to 4) and the polynomials (a to d).
a) y=x3
b) y=x7
c) y=x2
d) y=x6
![](https://s3-us-west-2.amazonaws.com/infinitestudent-images/ckeditor_assets/pictures/20476/content_content_2.jpg)
Identify the correct relation between the graphs (1 to 4) and the polynomials (a to d).
- (a)−1, (b)−4, (c)−3, (d)−2
- (a)−2, (b)−1, (c)−3, (d)−4
- (a)−1, (b)−2, (c)−3, (d)−4
- (a)−4, (b)−3, (c)−1, (d)−2
Q. ________ is the degree of the multivariate polynomial 4xy+x2y2+x2y4+1.
- 6
Q. Three curves i.e.
a) y=x2
b) y=x4
c) y=x6
are depicted in the graph shown below. Which of the polynomials does the graph 3 represent?
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13777/content_1.jpg)
a) y=x2
b) y=x4
c) y=x6
are depicted in the graph shown below. Which of the polynomials does the graph 3 represent?
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13777/content_1.jpg)
- y=x2
- y=x4
- y=x6
- All of the above
Q. The graph of certain polynomials are given here. Match the graph to the degree of the polynomial.
- 3
- 4
- 5
Q. The sum of the first 5 triangular numbers is equal to:
- 35
- 50
- 16
- 25
Q. The graph of a polynomial f(x) is as shown in the figure The number of real zeroes of f(x) is ______
![315268.png](https://search-static.byjusweb.com/question-images/toppr_invalid/questions/315268.png)
![315268.png](https://search-static.byjusweb.com/question-images/toppr_invalid/questions/315268.png)
- 1
- 2
- 3
- 4
Q. If a polynomial p(x) is of degree “n”, the graph of the polynomial should cut the X axis at “n” points.
- True
- False
Q. Three curves i.e.
a) y=x3
b) y=x5
c) y=x7
are plotted on the following graph.
Which polynomial is represented by graph 1?
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13774/content_1.jpg)
a) y=x3
b) y=x5
c) y=x7
are plotted on the following graph.
Which polynomial is represented by graph 1?
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13774/content_1.jpg)
- y=x3
- y=x7
- y=x5
- None of the above
Q. What is the graph of polynomial with degree 2?
- Line
- Parabola
- Circular
- Curve