(1-cos x)cosec^(2)xdx=f(x)+c

int (1-cosx)"cosec"^(2)x dx=f(x)+c rArr f(x)=

Evaluate :int(1-cos x)csc^(2)xdx

int(1-cos x)cosec^(2)xdx=.....+c

int e^cot x cosec^2xdx

int cot^6x cosec^2xdx

int cot^6x cosec^2xdx

int sin^(-1)x cos^(-1)xdx=f^(-1)(x)[(pi)/(2)x-xf^(-1)(x)-2sqrt(1-x^(2))]+2x+c, then f(x) is equal to

If int sin^(-1)x cos^(-1)xdx=f^(-1)(x)[Ax-xf^(-1)(x)-2sqrt(1-x^(2))]+2x+C, then f(x)=sin x(b)f(x)=cos xA=(pi)/(4)(d)A=(pi)/(2)

If I = int sec^(2) x "cosec"^(4) xdx = A cot^(3) x + B tan x + C cot x + D ,

Prove that (1+ cos x)/(1-cos x) = "(cosec x + cot x)^(2)