`T h ev a l u eofint_0^pi(sin(1+1/2)x)/(sin(x/2))dxi s ,n in I ,ngeq0` `pi/2` (b) 0 (c) `pi` (d) `2pi`

Similar Questions

Explore conceptually related problems

The value of int_0^pi (sin(1+1/2)x)/(sin (x/2)) dx is, (a) n in I, n >= 0 pi/2 (b) 0 (c) pi (d) 2pi

The value of int_0^pi (sin(n+1/2)x)/(sin (x/2)) dx is, (a) n in I, n >= 0 pi/2 (b) 0 (c) pi (d) 2pi

The value of int_0^pi (sin(n+1/2)x)/(sin (x/2)) dx is, n in I (a) pi/2 (b) 0 (c) pi (d) 2pi

The value of int_(0)^( pi)(sin(1+(1)/(2))x)/(sin((x)/(2)))dx is,(a) n in I,n>=0(pi)/(2)(b)0(c)pi(d)2 pi

Prove that the value of : int_0^pi(sin(n+1/2)x)/sin(x/2)dx=pi

int_0^pi (x sin x)/(1+sin x) dx=pi/2 (pi-2)

T h ev a l u eof(pi^2)/(1n3)int_(7/6)^(5/6)sec(pix)dxi s____

T h ev a l u eofint_(-2)^2|1-x^2|dxi s_______