STATEMENT 1: Let `m` be any integer. Then the value of `I_m=int_0^pi(sin2m x)/(sinx)dxi sz e rodot` STATEMENT 2 : `I_1=I_2=I_3==I_m`

STATEMENT 1: Let m be any integer. Then the value of I_m=int_0^pi(sin2m x)/(sinx)dx is zero. STATEMENT 2 : I_1=I_2=I_3==I_m

STATEMENT 1: Let m be any integer. Then the value of I_m=int_0^pi(sin2m x)/(sinx)dx is zero. STATEMENT 2 : I_1=I_2=I_3=I_m

STATEMENT 1: Let m be any integer.Then the value of I_(m)=int_(0)^( pi)(sin2mx)/(sin x)dx is zero. STATEMENT 2:I_(1)=I_(2)=I_(3)=...=I_(m)

Let m be any integer. Then, the integral int_(0)^(pi) (sin 2m x)/(sin x)dx equals

Let m be any integer. Then, the integral int_(0)^(pi) (sin 2m x)/(sin x)dx equals

If n is any positive integer then the value of (i^(4 n+1)-i^(4 m-1))/(2)=

Let I_m=int_0^pi (1-cosmx)/(1-cosx)dx . Show that I_m=mpi .

Let I_m=int_0^pi (1-cosmx)/(1-cosx)dx . Show that I_m=mpi .

If I(m) = int_0^pi ln(1-2m cos x + m^2)dx , then I(1)=

Consider the integral I_(m) = int_(0)^(pi) (sin2mx)/(sinx ) dx , where m is a positive integer. What is I_(2) + I_(3) equal to ?