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Question

Draw the resultant figure when the given figure is rotated clockwise by:
i. 1/2 turn
ii. 1/4 turn
iii. 1/3 turn

Identify the turn at which the given image will display rotational symmetry.
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GtQtv4WhodsH7HvU6OVctOI8gR5jsGF6mRerZoot4I8gYV5uW8WfTZE9slNTEmf/v+B+TuSzZbz5LTMMBpVh994L/Koa7FUt14QVlWXY4OdZuhPdQ17QPHm2uPyXtrjqngXhxxf2Dn0jFerYL8lf4V8mpf1mcOgYDEkgvMME82WE+WznB/pwycPSorF3TII5/8P9az5DTzDXDOA/eBB7fdqsK71EvmcR0bIXH22Bbp6zxgBPhZFd5XV52Se5vflEcv/Yl8dfmv5a76Q74Ib8DrxOvF68brv3fpm+p8GCdGnR+cp7PHtqrzhvNXKnqJPeoA9UDewAD3uOHxaGbRTomue48YQdRzco/0nNqrRnr4MPKSxFn5k8Vb5MGLH5GvX/isfLhhn9SGRq2/4U94/R9esE+dD5wXnJ81xnlKpSbUecP5w3nE+SwF3f6oB9QFuR8D3ONwk+Lu4WqJJupsf6s+3NcpXW07pf/0IRkfHZCFkWH5RNNO+faqx+VbK5+Q31+4yxPXtUsB5wXn51+M84TzhfPWFBlS5xHnE+cVoW4ntD/qAPWgb15N7sYA97D2vgXpzf3t2rAKqxkxq6HruPG2v+uoWlhzUaxHXSL56ZqH5dOLtsrqeJf1pykfOF84bz9Z8zN1HnE+cV7V5ajj22Sot12ddztk3/QB9UHuxgD3sI2bzPCOVzequcnFwNL1ga7jRqBsVVPSJicnZG2yU7687GVpXf1LdYmEiofziPOJ84rzi6mXg91tKsgHjfOPdigG6gD1ALo+yL0Y4B71dscKeWTXDeq4mA2r8CHkYPcJtRhkuO+U+vUNNSfk7y54Xv7vRU/L7XVHrD9JdsJ5xfnFecb5xnTMIeP8ox3QHsVMHtP1gPpAnZB7McA9So+usGQee3YUYmTgjPS0bTfewp9Uv8Zsin9e+aR8bcWv5N3V7eo5Ki2cZ5xvnHecf0B7dLXtUO1TCNQD6gI4Cnc3BrgHvXrkMnnx4FoJBoMFjb6xShIzIvrPHJaJiXFZX3VKvmmMBv9by6tyWaKw0KDi4Lzj/KMd1ledVIty0D5oJ7TXfKEusJAIdYJ6IXdigHuQnmGQMDopNlvKF6634oOznlN71JxkzIr4s5bX5b4Ln5UrkvbOiKDCoB3uu/A51S5q1orRTmgvtBvaL1+oi/S0Qs5IcS0GuMc8tufdsq39IrWH9XxmnmDHum7jbbmeuvbxhbvkgYsfkQ/WH1C/JmdBu6B90E6AdlNTD412zBfqA3WCekHdkPswwD1GX9PMN7yxZ7QawXUdk1QqpZa6t676pXxm8RaJBFLWnyInQvugndBeaDdMNUQ7oj3RrvnQdcJr4e7EAPeQH2y5XY52L1JbmMZrmqxn5zbSf1pt+I9rqCtivfLXy19SS74vik/fdIqcDe2FdkP7oR3Rnt3tb6v2zQV1gnpB3aB+yF0Y4B4xMBbPGn2f/4NLTEnDB2D9Z80pgB9sOCDfWfW43FJ7VP2a3Anth3ZEexqtrNoX7Yz2Ph9dL6gf1BG5BwPcI7Cyrm8kaS2Zn/smtmPDfdLbvlNNQcNb8C81vy5/ZnxFAvas9KPKQjuiPb/U/IZqX7QzRuNo97mgXlA3qB+9cpfcgQHuAcd7F8r3Nt+pjs+3YRWWwPd27JXx8TFZV3VKvr3qMblbjdbIa+5u2K/aF+2MZflod7T/XHTdoI5QT+QODHAP0KOmePVCicSq1XE2LL/u7dinlsADNk76xwuflQtiverX5E1oX7TzHyzcqX6N9kcdzLYcH3WD+gGOwt2DAe5yO05dII/uvk4dzzbzBLvb9Zx8x3gL3avmDWNVHzZOIv/448VbVbsvigyqOkA9oC5m0vWDekJdkfMxwF2u9S1zEUaybsk5S+ZxV5zeU+9IanJMbqw5Lt8x3lJjXw3yH7Q7tq1FHaAeeoy6QH1kQ/2gjkDXFTkbA9zFXjr8LvU125J5LOzA3V6w6dGHGvbL/1rxou9vqOB3aH/UAerBKAxVHzP3HFdL7IOhdG2RszHAXUyPkrBkHp1Ow7VOLK2GP2zaIV9sfkMdEwHqAXUBqBP92QigjvSlFI7CnY8B7lL6OuXMJfOY+6tnG3xu6W/lPy7apo6JsqEuUB+AetFrAgD1hLrK/nyFnIkB7lJ6poCe/oXFGn2d+9Xqu2BgSv7H8pfkIwveUb9HNBvUB+oE9YK6Qf3oRT+6rjgjxdkY4C6k5+rqqV/YA6P31F4ZHeqRxvCw3H/hM3IrV1VSHlAnqJeF4SFVP6gj1JOekpq9xoCchwHuMtmr5fSlE3wYhWlhseCE3H/RM+pWXET5Qr3840XPqvpBHaGeIHMt3FzlS87DAHcZvV9FFMufja9e423v2EifLI/1yfdX/0KWRedeMk00F9QN6gd1hHpCXekay95nh5yFAe4iR7ub0jvGYbpX3+lDMma87cUCna8uf1EWRwbV7xEVAvWDOkI9oa5QX3p6qrnTZe4dLqm8GOAuou+cguuTIwOnZXTwrNSExlSn47J4sgPqCPWEukJ9oc70Enveucd5GOAuMfOuKZg1EA6kVGe7JHHWepaoeKgn1BXqK3tPcX23J3IOBrhL6NEPZgbou5FjE/+rqvK/hRZRvlBXf2OEOKith61N0jgKdxYGuAvoO4cHgsH0JkRfWf6yXM99TaiErqtpM+rsJXWMusNd7FGHqEdyBga4C+gZAFMpc5HFn7e8LrfVZlbOEZXKbbVHVb2BXuTDGSnOwQB3uEd23SBvd6yQYMD89ScW7pQP8E7xVEaoN9SdEgioekRdUuUxwB1Oj3ZSU+aWoJ9ezL28qfxQd2or4imjEA0chTsDA9zBsAKuvW+BOsYcXdznkKhSUH96rQHqkvukVB4D3KG6h6vl//32/dav0Hlel4bwsPUrovJD/aEONdQn6pQqhwHuUPe9/HsyNhlWx59dskmuqT6pjokqCXWIegTUJ+qUKocB7kCHuhbLE3uvVcfvrz8o9zTuVsdEToB6RF0C6hT1SpXBAHegLzzxR+pxTfzstLesRE6BukR9gq5XKj8GuMM8uO1WOdK9SB3f2/ymhALmp/5EToK6RH0C6hV1S+XHAHeYb735AfX4yaad3OOEHA31iToFXbdUXgxwB/nLZ/5Q7b18YaxH/mgR53uT86FOUa+oW9QvlRcD3CEOdy2WJ/euV8efWbxFPRK5ga5X1C/qmMqHAe4Qf/H0f1CPH2w4YK54I3IJ1OvdRt2CrmMqDwa4Azy6+zrZd6ZZakOj8plFHH2T+2AUjvpFHaOeqTwY4BXWP5qQv3vpo+oYnaA+PKKOidykLjSSvpSCekZdU+kxwCvsvlc+IsPjUbmuuk0+1LDfepbIfVC/qGPUM+qaSo8BXkEnehvlF7vfo47/mB9ckgfoOkZdo76ptBjgFfRPb9ytHt9Xf1BWxbvVMZGboY5Rz6Drm0qHAV4hbX2N8vQ+c9og9zohL9H1jPpGnVPpMMAr5L5XzF3cOPomr8kehes6p9JggFdAW9+C9I1h72ncox6JvETXNeoc9U6lwQCvgK+9eI96vKv+kDFa6VLHRF6CukZ9g653sh8DvMxwK6rXj16qjnntm7xM1zfqXd8akOzFAC+zLz/3cfWI0clqjr7Jw1DfehSu657sxQAvo+7hKtnctlodc/RNfqDrHHWP+id7McDL6CvP/YF6fE91G0ff5Auoc9Q7fNmqf7IPA7xMOgfq5NUjl6vjO+sOq0ciP9D1/tqRy1Q/IPswwMsEe0Pg5mhVwXG5s54BTv6BekfdT0mAe6TYjAFeBntPt8iz+9ep4zvrDxknnfe5JP9AvaPuAf0A/YHswQAvg42bNlhHvHxC/rQhq+6z+wMVhwFeYm8eu0Ses0bfWGK8Ntmpjon85Aqj7vWWEegP6BdUPAZ4iU0ffZtvI4n8aENW/XMUbg8GeAk9tXe9bDphzvuG7LeRRH6TffkQ/QL9g4rDAC+hjZvuso5Ebqo5LgsjQ9aviPwH9Y9+oGX3DyoMA7xEfrTtFjl4dokEgiH16+t5p3midD9Av0D/QD+hwjHAS2BkInLO6OLqqlPWEZF/rZvRD9BP0F+oMAzwEmh96y7pGqqWSKxKplKTsjzWJ83Rfut3ifyrxegHy6N9ql+gf6CfoL9QYRjgNjvZ35D+hD0UTapHjr6JMtZVm/1B9w/0F/Qbmj8GuM0wmpiaCkisqlFSE6PquaurTqpHIsr0B/QP9BP0F47CC8MAt9HuzuXys103qOOquiUyNtynjmde9yPyM/2OFP0D/QTQb9B/aH4Y4DZqfcu8dJKoXSyTk+Pq+LLEGakLmSNxIhLVH9AvAP0E/QV0/6H8McBt8trRS+WFg1dKIBCUZF2zjI+Yo29e/yY6l+4X6CfoL+g36D/oR5Q/BrhN9DW8ZH2zBENhGRsxZ52s4/VvonPoy4roJ+gv6DfAa+HzwwC3wePvXCtb2ldKOBIxRhNL1XMTo4Pq8aoqbl5FNNNVVR3qUfcT9JtQOKr6EfoT5YcBboON1qghUWvuczw5PqweMec1EphUx0SUgX6B/gG6v+BSCuj+RLkxwIv0w623yZHuRRKOVUm8pkk9NzE+oh6Xx3rVIxGdS/cP3V/Qf9CP0J/Qryg3BngRhsZjxmjB/ORcXzqBSasgV0QZ4ERz0f1D9xfQ/Qj9Cv2Lzo8BXgS81esdqZJook5iycxKsnSAx8yZKER0Lt0/sgMc/Qj9Cf2Kl1JyY4AXqK2vUb676U51rK/daRPWNT1eQiGaW+YSitlfNN2f0L/Qz2huDPAC6Usn8eqFEolXq2ONI3Ci3HT/SM0IcPQn9CvQ/YxmxwAvwK5TF8i/vX29Os6+9g2piTG101pDeETqQpm3hkQ0HfoH+kkqlVL9JpvuV+hn6G80OwZ4AfRug4naJRKKxNWxlp6Bwg8wiXLS/UT3Gw39Cv0LeP/MuTHA5+nlw5fLrw9dIcFgUKrqp4++Qc9pXcHr30Q56X6i+0029C/cuQf9Df2OzsUAn6dW6047CezfEAyr42yp1IR6XBg5tyCJaDrdT3S/yYb+pS+l6H5H0zHA5+EXu98j209eKKFw7Jxr39pUKqUek0FzN0IimlvC6ie638yEfob+hn6H/kfTMcDnodW6Fqc33pnN1JS5dJ4BTpSb7ie638wmvdEVr4WfgwGep+9vvkOO9TSp+/jpKU6zwQwU0CMLIppbOsCtfjMbNVXX6Hfof+iHlMEAz0P/aCIz+p6xaGcmXYjJEAOcKBfdT84X4KD7Hfoh+iOZGOB5wGICFE00Wa++zicd4ByBE+WUzyUU0H0P/ZCLezIY4Dngbdu/bjHfts31wWW2qSl+iEmUr8wllNk/xMym+x/6I/olMcBzmrZkPjZ9yfxsOAInyl8mwM8/Agf0Py6xn44Bfh6YuvTLPebUpfPNPMmWnoUSOndeKxFNp/tJrksomu6H6Jfon37HAD8PvZ2lnouaD47AifI3nxE4ZK/B4HazDPA5YfnuK0cul2AwlNe175kCMmUdEZGd0B+xxB79E/3Uzxjgc9A/3c0l8yF1nA/9Z4dSEfVIRHPT/WS+fYz3zzQxwGehtrDsWKF2REvWmTui5SsQsAJ8kgFOlMvQpLmfkO43+UK/RP9EP9VbO/sRA3wW+hPugi6dcAROlLdCRuBa5lq4f2ekMMBn+O6mDeo2TtlTluYjEDRPKQOcKLd0gAfmH0V6aq95e0N/hjgDPEuPupGqNfrOc9rgTOlLKAxwopyKGYGD7qfot+i/fsMAz9JqFMHQeCx9Z+xCpC+h8Bo4UU66nxQa4Oin6K/ot+i/fsMAtxzuXiQ/3HqbOi7k2rfGa+BE+RsucgQOur+i/6If+wkD3NJqTUeK1zRJOFb4WzFeQiHKX+YaeOEBjv6Kfgu6H/sFA9ywpX2lPP7Oteq4mNE38ENMovxlroEXF0W636Ifoz/7BQPcoH9qowjyXTI/l6B1n8wz49yzmCgX3U90vylU9hJ7P43CfR/gLxy8Ul47eqmEQqGCZ55kC0XMgjw2WtiHoER+ovuJ7jfFQP8NhsKqP6Nf+4HvA1x/cp2oayloLupM4UhcPR4fY4AT5aL7ie43xUD/Td+5xyczUnwd4D/bdaPs7lyuluQmahdbzxYnGI6qT9S7J+LSO1l8URJ5FfoH+kkwGFT9xg7ox+jP6Nfo317n2wCfmgqkf0rnus/lfKGA4NhorXokonPp/hG04fJJtuxROPq5l/k2wDdu2iAn+xskEq+ReHWj9aw9wlZBHud1cKI56f6h+4td0J/Rr9G/0c+9zJcB3jVUk96Gsthpg7PhCJwoN90/dH+xk+7X6Ofo717lywDHT+XRiUhRS+bPJx3g/CCTaE66f5QiwPUSe/RzL4/CfRfgB88ukR9tu0Ud2zFtcDbpmSi8hEI0p8wlFPsDHHT/Rn9Hv/ci3wX4xk3mpZNEzSIJR5Pq2G56TmvbWI2MTxW+RJjIq9Av0D/Ajjngs0H/Rj8H3e+9xlcBvunEanlq73p1XIpr39n0firbB+2ZnkjkJdsHzWAtZt+hfOh+jn6P/u81vgpw/VNYrdiyad7pXKJxc3SxbdCbb92IirFt0AxW3U9KBf1cX0rx4ijcNwH+3P518uaxNRIKhUs++oZI3PyEfSsDnOgcul/oflJK6O/BUET1f+SAl/gmwPUn0eou8zYsmc9FF+ae4YXSO1ncBllEXoL+gH4B5Qhwc4m9Na3QYzNSfBHgP91xk+w93SLhaMK2JfO5BAIBiSY4CieaSV9WRP9APykH9Hv0f+QA8sArPB/gE6lQ5tq3zUvmc8lcRin9JRsit9D9oRyj72y6/yMPkAte4PkAx81OOwfqVLHEqhZYz5YHlvPCtgGOwIm0zPXv8q6QRP9HDiAP9M3L3c7TAX56sDa9uXs5PricKRKrVhvVHx+rTc95JfKzdqMfHB+tNfpFSPWPctM50GqMwpEPbufpAMc+COPGWyX85NXXo8stkuB0QiItPfquUH9EDiAPxidD6f2Q3MyzAb7vTLP8ZMfN6rgSo29NX+d7s3+ZeiTyM90Pyn39O5vOA+QDcsLNPBvg+qdrKZfM5wMb6sBr/cvlzHjlvg+iSkP9ox+A7heVMG2JvctH4Z4M8N8cXyPP7l+npiiVasOqfGEBgf7w9IXei9QjkR89b9U/+gP6RSWpXDDyATmBvHArTwa4/oQZ04YqXSigA/z53pXqkciPXrDqX/eHSkIuVOlphS6ekeK5AH9633p568TFEgqXZ8l8PvB2MRiKysGRBtk1ZL51I/KTnUbdo/5DeEdawcsn2ZAP6JfIC+SGG3kuwPVPU9xlHm+RnCJerUfhvIxC/qMvH8Zsvn1hUdQlVnOQ59ZRuKcC/KHt75UDZ5dO+5DCKWJVZuG+0LNSUuLtG60SZUO9o+5B9wOn0JMckBvID7fxTICPTkbSnyg75dJJNhQJFi4MpiJGMXMUTv6Bekfdo/4rOSNsLjovkB/IETfxTIC3Gm+Bzg7VpCfqO5F++8jZKOQnjrx8kgV5gdxAfiBH3MQTAX5qoD5r9O3ciflx6+3jbwda5MCIM3/IENkJdY56B13/TpTe6MoIcOSJW3giwLHfSWoqoK6vlXuDnPkIBEPp7WwfPnu5eiTyMl3nqHvUv1MhN5Afqalgev8kN3B9gO85vUwe3nmjOtafKDuZDvDnelZyFE6ehvpGnUO59uEvhs4P5AlyxQ1cH+D6mpXasL1Ed7e2Uygc4yicfCF79I26dzrkh+6bbrkW7uoAf/3opfL8gavMJfMOnHkyF10kGJ0c5CicPAh17abRt4YcwS3YkCvIF6dzdYC3Wve3c8qS+XyZo3BznvrDZy9Tj0Reousade6G0beGHNGDQZ0vTubaAH/inWtkc9sqCYeNE17hDasKkag190V+tmeVWmJM5BWoZ9Q16Dp3E+RJMBxV+YKccTLXBjjuqAFqybwLqVG4tVqU18LJS9LXvo36dtPoO5ve6ErnjFO5MsAf2HqrHOrCXaarJF7TZD3rPok6jsLJW6aNvq36diPkCvIFOYO8cSrXBfjweDT9U9EN0wbPJ3sUvrHDnbuhEWXTdezm0bem8wV5g9xxItcFOFZcdg9XSTRR55htKYtR1bBMfXDym4EWeaL7YutZIvdB/aKOQ6Gwqmu3Q74gZ5A3Tr1zj6sCvL1vQfqTYTdNGzwfrE7Txf4dY/TSOxlXx0Ru0jMRV/ULyYbljl51OR/ZM1KQP07jqgDXPwXj1c5eMj9f8eqFEk3WS99kLN0JiNzkO53rVf2ijlHPXoGcQd6AE0fhrgnwtztWyCNvX6+OnbxhVaGqjVELPNm9Wt7gHezJRVCvTxl1C7qOvUTnDfIHOeQkrgnw9J12apdIKOK9ywx4TdmXUojcQtcr6terfVPPZ3fanXtcEeCvHrlMXjy0VoLBoOtnnpwPrreFY1VyZLRevtt5tfUskXOhTlGvqFuvfC41G+ROwMgf5BDyyClcEeD62lMCS+aDYXXsVdXWKPyB02tl77Bz908mQn2iTkHXrVchdzJ7hjvnWrjjA/yxPe+WbScvUnNKvfwTXovEa423a+bmP/e3Xy+TU7x/JjkP6hL1CahX1K3XIX+QQ8gj5JITOD7A9U87P4S3Vr1ghXpLum+kUe5rN/c6J3IS1CXqE3WKevULnUNOGYU7OsB/sOV2OdrTpIrEzUvmC1HTeKHaJveZnlXcK4UcBfWIukR9ok79RC2xN/IIuYR8qjTHBvjAWDz9ia8Xpw3mgrt3Vy80bwb7rVPXyuYB/7wDIedCHaIeAfXpxLvMl1rmWvgGlVOV5NgAx33p+kaTEk3USyzpnpuM2gk3gdVv2fCWtXvC+XccIu9C/elLeqhLJ9+kuJSQR8gl5FOl75/pyAA/3rtQvrf5DnXs5WmD+cDcWuzH0DFeZXSeG6xnicoP9Yc6RD16Ya+TYuhcQk4hryrFkQGuL51gSW4kVq2O/azGeKsaDEXVirfWDs4Pp/JD3aH+QuGIqke/Qy7pLQMqubjHcQG+49SF8ovd16ljP808OR/sVliz0Pyw6MEza+XpHnPZMlE5oN5Qd1DdiMGEe25fWEo6n5BXyK1KcFyAZz649OaS+UKZb1vNfSb+vu1G+XXfBeqYqJR+3XehqjdA/aEOyYR8Qk5BpUbhjgrwlw6/S142vtSSeR/OPMkFxaJ/6n/1+K3ym3533k6O3OHN/mVGnd2ijlF3OqwoAzmFrXORW8ivcnNUgGeWzLd4Zj9hu+HDI71S88vHb5ftg+YxkZ1QV185fps6Rr35/UPLuSCnKrnE3jEB/uju62TnqQumvS2h2WHlGxYUTEwFjU52O/dMIVuhnlBXqC/UmZ9WWhZCX+5FfiHHyskxAe7HJfPFwAq4WFWj9E9GVWc7Osprk1Q81BHqCXWF+vLbSstC6dwq9yjcEQH+vc13yonexmlTcyi32qaV6g4op8eTqtNhji5RoVA/qCPUE+oK9UX50VOekWPIs3KpeID3jSTTn+By9D1/dYsulmi8Vo6P1sqnDvyenBjz/q5wZD/UDeoHdYR6Ql3R/GRG4RtUrpVDxQN846YNMjgWVz/x8UXzV7totfrpP5oKyxcOv092Di2yfocoN9QL6gb1gzpCPdH86QxDniHXyqGiAX6ke1F6Ry9OGywcPgmvW3KJ2qPhzERS7j3yfnmJ88QpD6gT1AvqBvWDOuIMsMLpHEOuId9KraIBjlv1Q7y6yfjJz+u3xQgEgsbI6WI1ayA1FZD/efxWebTrUut3ic6F+kCdoF5QN6gf1BEVDjmGPAOdb6VUsdba2p65q4XfN6yyE2YNJOvNUcA3T75Hvte5Th0TZUNdoD4A9cLZJvbReYZ8Q86VUsUCvHVTZtogblNE9qmqb5HqRvMSyg9PXylf5y6GlAX1gLoA1AnqheyTfftHnXOlUpEA/9VB887OwRBWMXH0XQqJmkXqwyjcNeWJ7ovlvx+7Xfom+YPSz9D+qAPUA+oC9YE6Ifsh13AjZOQc8q5UKhLgmdG3uY8AlUYs2SB1Sy5VW9G+3r9c/uTg76gtQcl/0O5of9QBtoRFXaA+qDTUEnvrUkopR+FlD/Cf77pB3u4wiigSl0Qtl8yXGqaF1S+9VO0i1zleJX917A7ZyD3FfaW182rV7mh/1EHdkstUXVBpId+Qc8g75F4plD3A9SeznDZYPrgmV7d4Tfpa54/OrJUvHHkfl997HNoX7fzgafMtPNofdcDPnMpH51ypZqSUNcCxT0B73wKJxGskXs0NmMoNsw3qFl+iRgXbBpcYb6k/LE92c8WdFz3ZvVq1L9o5Eomqdtezk6h8kHPIO+ReKfZJKVuAdw9XZ42++cFlpUQTtdLQ/C61d8P4VFDd5/Af2m80jvlZhBegHdGeuPkw2hftXNe8VrU7VUZmRsoGlYN2KluAY3+A4fGo+uCEd/WoLCzWwH0Nzbm/AXnKGK195uDvyMtcvelqaD+0I9oT0L5oZy7OqSzkHXIP+Wf3nXvK0rKHupbIg9tuVcdctOMcWH2H0XgkXi3HRuvkr4/fKtjE//AI96RxE7QX2g3th3ZEezY0X6Hal5xB5x5yEHlol7IEuP6pg4IKR7lk3knC0YTUL7lMbdqPqU+v9q2QTx/8XflOx3r1FpycC+2DdkJ7od1wK0K0I9oT7UrOgdzTP1DtHIWXvIdublslT+69Rh1z5olz4bZZC1rWphd2PHTmCvnk/o/KU7wDviOhXdA+aCdAuzW0XJm+3R45j84/5CFy0Q4lD/DMnXaaJRSOqmNypmAoopZWYwQXideqjf3/oe1G+dKRu2QXt6h1BLTDl468T7UL2gftpN5BGe2G9iPnQv7pELdrRkpJA/z5A1fJG8cukRCWzPPat2vgGmr9kkvUB2BBo+i2DC6Vzx3+gPzvtptlzzDvmFQJOO84/2iHLYNLJByOqPZBO6G9yB2Qg/hBi1xEPharpAGur/Wou8zzk3DXwRS0Bcbbcj0N6rmelfKfDt2tVvW9NcDLYeWA84zzjfOO8w9oj/qWq1T7kLsgB3V/suNaeMlS9eGdN8k7p5dJOJLgdTkXw6ZHVQ3LZMEyI8hrl6gCxL4af3F0g/wXYzT4Yi+3IS0FnFecX5xnnG+0A5Zmox3QHvg1uRPyELmIfEROFqMkAT45FUz/dOGlE2/A8uuqBculcfk6I0Ba1NtA3Irrb07cIp8+8LvyWPca609SMXAecT5xXnF+Q6GwWgLfuPxqqTbOP5fBe4POReQk8rJQJQnwVuOb6hioFywhjVVxybyXqF3W6ppVkOODMyzLPzxaL/e3Xy//ft+/UxsnHRhZYP1pygfOF84bzh/OI85nJBIzAvsCWWAEN5bAc9dOb0EuIh+Rk8jLQtke4GeGatOfsHLaoLdh6hqmHtY0rVS722FWBDZOwralf3roQ/LjM1fIyTF+wDYbnBecn88a5wnnC+dNzSoxziPOZ72aEsiZP16WPSMFuVkI2wMcP03GJsPGT5gF3H/BJ+LGaKJ+6WVqRgRCHRvZ7xtulG93rJdP7P+ofPHI++SxrjW+v6EEXj8ukeB84Lzg/Ow1zlPQGF3jvOH84TzifJL3IR+Rk8jLQkfhgSmDdVywdR/7hnp8+BN/L/c8+OfqGEu0w9GkOib/GR3qltHBbhkb6pLsEru59pi8t+aYXFnVKYsjA9az3tUxXi07BhfJK/0r1GpJDZ9BRpONRgdu4I0VfGxibEi6299Wx9n5ue3nn1ePudga4B9Ys1We3ne1Gk3oezKSv01NpYwg7zLDfLjHeta0LNqngvzKZIesNb6WRt0f6Lg0smNosew0vhDcJ8amvwuNJurN0DZGXpxaSzBw9qgM93em8xMqEuCA6U2Y6oTbeBFlS02OqzAfG+mT8ZEBmUpNWL9jaon2m2Fe1WE8dkqz8Wunax+rUYGNsEZotxm/zobLI+F4jUTj5ttlrpakmVKTY3L2xA6MdqxnKhjg+MScd7mmfEyMDsr4aL8K8/GRfknNCPS60Igsi/WrkXqL8aWP8RUPTv+zpTSSCquRNL7aRmvSxyeMsO6diFt/yoTAxvJ2rI6MxGokHOPmbZTbYE+bDPW0W7+qUICHwmFpaFnHRQZUEFwPRJCrLyPYU5Nzh3RTZNAIcjPQF0aGJBEcl6QR6nhMWI/JUOYYj0njcSgVkWEjkIetx6FJPGaeG7Iez4wn0yF9enzuEMY2EeEYArtGffFzHyoEYrjrxHb1LhUqNgInIqLi5BvgRX+K8uOntltHRERkh3xz1ZYROBERlR/nMRERuRQDnIjIpRjgREQuxQAnInIpBjgRkUsxwImIXIoBTkTkUgxwIiJXEvn/kFiHXCywWsgAAAAASUVORK5CYII=

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