[" 0.The real and imaginary parts of logel "],[" 1) "((1)/(2),(pi)/(4))quad " 2) "(log2,(pi)/(4))]

The real and imaginary parts of log(1+i)=

The real and imaginary parts of log (1 + i) =

The real and imaginary part of log _(e)(1+sqrt(3) i) are

Find the real and imaginary part of (4 + 5i)/(2 - 3i)

int_(0)^((pi)/(4))2tan^(3)xdx=1-log2

The domain of the function f(x)=log_((3)/(2))log_((1)/(2))log_(pi)log_((pi)/(4))x is

The function f(x)=tan^(-1)(sin x+cos x) is an increasing function in (1)((pi)/(4),(pi)/(2))(2)(-(pi)/(2),(pi)/(4))(3)(0,(pi)/(2))(4)(-(pi)/(2),(pi)/(2))^(((pi)/(4)),(pi)/(2))^(((pi)/(4)))(2)

Given int_(0)^((pi)/(2))(dx)/(1+sin x+cos x)=log2. Then the value of integral int_(0)^((pi)/(2))(sin x)/(1+sin x+cos x)dx is equal to (1)/(2)log2(b) is (pi)/(2)-log2(pi)/(4)-(1)/(2)log2(d)(pi)/(2)+log2

The range of f(x)=cot^(-1)(log_(1/2)(x^(4)-2x^(2)+3)) is ( (pi)/(2) (3 pi)/(4) (1) (1) (3 pi)/(4) pi) (0 (3 pi)/(4) 0 (0 pi)

If the polar form of a complex number is sqrt(2)(cos(-(3 pi)/(4))+i sin(-(3 pi)/(4)) the real and imaginary parts in the cartesian form respectively,are a).-1 and -1 b)-1 and 0 c).0 and -1 d)-1 and 1