91- 6303239042
Integration of a Function Raised to a Power
If:
$$u=f(x)$$
then:
$$\int f^n(x)f'(x)\,dx=\frac{f^{n+1}(x)}{n+1}+C$$
for:
$$n\neq-1$$
Usage
- Used for composite powers with their inner derivative present.
---
Sign in
Please select an account to continue using cracku.in
↓ →
Integration of a Function Raised to a Power
If:
$$u=f(x)$$
then:
$$\int f^n(x)f'(x)\,dx=\frac{f^{n+1}(x)}{n+1}+C$$
for:
$$n\neq-1$$
Usage
- Used for composite powers with their inner derivative present.
---
Start your IIM journey with the right preparation and crack CAT 2026.
Educational materials for CAT preparation
