If intf(x)dx=f(x), then int{f(x)}^2dx is...

If `intf(x)dx=f(x),` then `int{f(x)}^2dx` is equal to

A

(a) `1/2[f(x)]^(2)`

B

(b) `[f(x)]^(3)`

C

(c) `[f(x)]^(3)/3`

D

(d) `[f(x)]^(2)`

Verified by Experts

The correct Answer is:

A

Similar Questions

Explore conceptually related problems

If f((3x-4)/(3x+4))=x+2 , then int f(x)dx is equal to

If f(x)=f(pi+e-x) and int_e^pif(x)dx=2/(e+pi), then int_e^pi xf(x)dx is equal to

int_-2^2 |x| dx is equal to

If f(x)=(x^(2)-1)/x^(3) , then intf(x)dx is

If f(a+b - x) = f(x) , then int_(a)^(b) x f(x) dx is equal to

int log x dx is equal to

int(dx)/(2x^(2)+x-1) is equal to

int x^2/(1+(x^3)^2) dx is equal to

int_0^pi x f(sin x)dx is equal to

If int_(-1)^(1)f(x)dx=0 then