For x2 n +1 N(the set of natural numbers), the integral is equal to (Where c is a constant of integration)
a. |
loge +c |
b. |
loge +c |
c. |
loge +c |
d. |
log |
For x2 n +1 N(the set of natural numbers), the integral is equal to (Where c is a constant of integration)
a. |
loge +c |
b. |
loge +c |
c. |
loge +c |
d. |
log |
Put (x2−1)=I
2xdx = dt
∴ I = dt
=
= ln c
= ln +c