If `f(pi)=2` and `int_(0)^(pi)(f(x)+f''(x))sin x dx=5`, then `f(0)` is equal to ( it is given that `f(x)` is continuous in `[0,pi]`)

If f(pi)=2 and int_(0)^(pi)(f(x)+f''(x))sinx dx=5 then f(0) is equal to, (it is given that f(x) is continuous in [0,pi] )

If f(pi)=2 and int_(0)^( pi)(f(x)+f'(x))sin xdx=5 then f(0) is equal to

If f(pi) = 2 and int_0^pi (f(x)+f^('')(x)) sinx dx=5 , then f(0) is equal to (it is given that f(x) is continuous in [0,pi]) . (a) 7 (b) 3 (c) 5 (d) 1

If f(pi) = 2 int_0^pi (f(x)+f^(x)) sinx dx=5 , then f(0) is equal to (it is given that f(x) is continuous in [0,pi]) . (a) 7 (b) 3 (c) 5 (d) 1

int_(0)^(pi) x f (sin x) dx is equal to

If int_(0)^(pi) x f (sin x) dx = A int _(0)^(pi//2) f(sin x) dx , then A is equal to

int _(0) ^(pi) x f (sin x )dx is equal to :

If f(x) =int_(0)^(x) sin^(4)t dt , then f(x+2pi) is equal to

If f(x) =int_(0)^(x) sin^(4)t dt , then f(x+2pi) is equal to