`int_a^bsqrt((x-a)(b-x)) dx , a > b`

A

`(pi)/(4)(b-a)^(2)`

B

`(pi)/(2)(a-b)^(2)`

C

`(pi)/(8)(b-a)^(2)`

D

none of these

AI Generated Solution

Similar Questions

Explore conceptually related problems

int_(a)^(b) sqrt((x-a)/(b-x))dx is equal to

int(dx)/(sqrt((x-a)(b-x)))

If bgta, then int_(a)^(b)(dx)/(sqrt((x-a)(b-x))) is equal to

If m,n in N, then the value of int_a^b(x-a)^m(b-x)^n dx is equal to

The value of int_a^b (x-a)^3(b-x)^4dx is (a) ((b-a)^4)/(6^4) (b) ((b-a)^8)/(280) (c) ((b-a)^7)/(7^3) (d) none of these

int_(a)^(b) x dx

The value of int_a^b(x-a)^3(b-x)^4dx is

The value of integral int_(a)^(b)(|x|)/(x)dx , a lt b is :

Evaluate: int1/(sqrt((x-a)(x-b))\ )\ dx

int1/(sqrt(x+a)+sqrt(x+b))dx