`int_0^(pi/4) ln(1+tantheta) 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.

Evaluate int_(0)^(pi//4) log (1+tan theta)d theta

The value of int_(0)^(pi//4) log (1+ tan theta ) d theta is equal to

The value of int_(0)^(pi//4) log (1+ tan theta ) d theta is equal to

Evaluate int_(0)^(pi//4) log (1+tan theta)d theta

If int_(0)^( pi/2)log sin xdx=k, then the value of the definite integral int_(0)^( pi/4)log(1+tan theta)d theta( i) -(K)/(8)( ii) -(K)/(4) (iii) (K)/(8) (iv) (K)/(4)

Show that int_(0)^(pi//4) sqrt(tan theta) d theta = (1)/(sqrt(2)) log(sqrt(2)-1)+(pi)/(2sqrt(2))

Evaluate int_0^(pi/4)sqrt(1+tan^2theta)d theta.

Evalute: int_(0)^((pi)/(4)) log(1+tantheta)d theta .

Evaluate: int_(0)^((pi)/(4))log(1+tantheta)d theta