If `A_n = int_0^(pi/2) (sin(2n-1)x)/(sin x) dx; B_n = int_0^(pi/2) ((sin nx)/(sin x))^2 dx`; for `n in N,` then

A_(n)=int_(0)^((pi)/(2))(sin(2n-1)x)/(sin x)dx;B_(n)=int_(0)^((pi)/(2))((sin nx)/(sin x))^(2)dx; for n in N then A_(n+1)=A_(n)( b) B_(n+1)=B_(n)A_(n+1)-A_(n)=B_(n+1)(d)B_(n+1)-B=A_(n+1)

If A_n=int_0^(pi/2)(sin(2n-1)x)/(sinx)dx ,B_n=int_0^(pi/2)((sinn x)/(sinx))^2 dx for n inN , Then (A) A_(n+1)=A_n (B) B_(n+1)=B_n (C) A_(n+1)-A_n=B_(n+1) (D) B_(n+1)-B_n=A_(n+1)

If A_n=int_0^(pi/2)(sin(2n-1)x)/(sinx)dx ,B_n=int_0^(pi/2)((sinn x)/(sinx))^2 dx for n inN , Then (A) A_(n+1)=A_n (B) B_(n+1)=B_n (C) A_(n+1)-A_n=B_(n+1) (D) B_(n+1)-B_n=A_(n+1)

If I_n = int_0^(pi/2) (sin^2 nx)/(sin^2 x) dx , then

If I_n = int_0^(pi/2) (sin^2 nx)/(sin^2 x) dx , then

If I_n = int_0^(pi/2) (sin^2 nx)/(sin^2 x) dx , then

If A_n=int_0^(pi/2)(sin(2n-1)x)/(s in x)"dx";"B"_"n"=int_0^("pi"/2)(("s i n n x")/(s in x))^2"dx";"f o rn" in "N","t h e n" A_(n+1)-A_n b. B_(n+1)-B_n c. A_(n+1)-A_n=B_(n+1) d. B_(n+1)-B_n=A_(n+1)

IfA_n=int_0^(pi/2)(sin(2n-1)x)/(sinx)dx ,b_n=int_0^(pi/2)((sinn x)/(sinx))^2dxforn in N , Then (a) A_(n+1)=A_n (b) B_(n+1)=B_n (c) A_(n+1)-A_n=B_(n+1) (d) B_(n+1)-B_n=A_(n+1)

IfA_n=int_0^(pi/2)(sin(2n-1)x)/(sinx)dx ,b_n=int_0^(pi/2)((sinn x)/(sinx))^2dxforn in N , Then A_(n+1)=A_n (b) B_(n+1)=B_n A_(n+1)-A_n=B_(n+1) (d) B_(n+1)-B_n=A_(n+1)