If -3z3-8z-5-z2-4z-7dz-z2-az-36-z2-4z-7-b- n-z-2-z2-4z-7-C- where a-b- I an C is integration constant- then-

The correct options are B a C a+b=117 D exactly one out of a or b is a prime number. ...

You visited us 1 times! Enjoying our articles? Unlock Full Access!

Conjugate of a Complex Number

If ∫3z3-8z+...

Question

If $\int \frac{{3 z}^{3} - 8 z + 5}{\sqrt{z^{2} - 4 z - 7}} d z = (z^{2} + a z + 36) \sqrt{z^{2} - 4 z - 7} + b ℓ n | z - 2 + \sqrt{z^{2} - 4 z - 7} | + C$ , where $a, b ϵ I$ an $C$ is integration constant, then-

a > b

No worries! We‘ve got your back. Try BYJU‘S free classes today!

a < b

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

a + b = 117

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

exactly one out of a or b is a prime number.

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

Open in App

Solution

Suggest Corrections

Similar questions

| z_{1} - a | < a, | z_{2} - b | < b, | z_{3} - c | < c

a, b, c

| z_{1} + z_{2} + z_{3} |

2 | a + b + c |

| z_{1} \pm z_{2} | \leq | z_{1} | + | z_{2} |

| z_{1} - a | < a, | z_{2} - b | < b, | z_{3} - c | < c

| z_{1} + z_{2} + z_{3} |

2 | a + b + c |

| z_{1} \pm z_{2} | \leq | z_{1} | + | z_{2} |

z = 2 - 3 i

z^{2} - 4 z + 13 =

z_{1}

z_{2}

z^{2} - a z + b = 0

| z_{1} | = | z_{2} | = 1

Join BYJU'S Learning Program