6) `int_0^(pi/4)sec^4theta d theta `

int_0^(pi/4)sectheta d theta =

9. int_0^(pi/2)sec^4theta d theta

5. int_0^(pi/4)sec^2theta d theta

int_0^(pi/4) sec^4xdx

find int_0^pisectheta d theta

STATEMENT 1: int_0^(pi/4)log(1+t a ntheta)d theta=pi/8log2. STATEMENT 2: int_0^(pi/2)logsin theta d theta =-pilog2.

If int_0^(pi/2)logsinthetad theta=k , then find the value of int_0^(pi/2)(theta/(sintheta))^2d theta in terms of k

int_0^(pi/2) d theta

If I_(n)=int_(0)^(pi//4) tan^(n)theta d theta , then I_(8)+I_(6) equals

If int_0^(pi/2)logsinthetad(theta)=k , then find the value of int_0^(pi/2)(theta/(sintheta))^2d(theta) in terms of k