91- 6303239042
Integral with Both Limits as Functions
If:
$$F(x)=\int_{g(x)}^{h(x)}f(t)\,dt$$
then:
$$F'(x)=f(h(x))h'(x)-f(g(x))g'(x)$$
Usage
- Used to differentiate integrals whose upper and lower limits both depend on $$x$$.
Sign in
Please select an account to continue using cracku.in
↓ →
Integral with Both Limits as Functions
If:
$$F(x)=\int_{g(x)}^{h(x)}f(t)\,dt$$
then:
$$F'(x)=f(h(x))h'(x)-f(g(x))g'(x)$$
Usage
- Used to differentiate integrals whose upper and lower limits both depend on $$x$$.
Start your IIM journey with the right preparation and crack CAT 2026.
Educational materials for CAT preparation
