" (iii) "log[tan((x)/(2))]

int(1)/(cos x+sqrt(3)sin x)dx equals ( i )log(tan((x)/(2)+(pi)/(12)))+c( (ii) log(tan((x)/(2)-(pi)/(12)))+c( iii) (1)/(2)*log(tan((x)/(2)+(pi)/(12)))+c( iv )(1)/(2)*log(tan((x)/(2)-(pi)/(12)))+c

What is int_(0)^(pi) log (tan""(x)/(2)) dx equal to?

If f(x)= log("tan"(x)/(2)) , then prove that, f'(x)="cosec"x .,

Evaluate: ( i int(4(sin^(-1)x)^(3))/(sqrt(1-x^(2)))dx (ii) int(log((tan x)/(2)))/(sin x)dx

Differential coefficient of log(tan((x)/(2)))

If int cos x log (tan""(x)/(2))dx = sin x log (tan""(x)/(2)) + f(x) then f(x) is equal to, (assuming c is a arbitrary real constant)

If f(x)=log("tan"(x)/(2)) , then the value of f'(x) is -

int cos x log tan((x)/(2))dx

int (cos ecx) / (log (tan ((x) / (2)))) dx