" 17."sqrt(tan(tan x))-

y=sqrt(tan(tan x)) Find dy/dx

sqrt((1-tan x)/(1+tan x))

If y = sqrt((1 + tan x)/(1 - tan x)) " then " (dy)/(dx)= ?

Prove that :int(sqrt(tan x))/(sqrt(tan+sqrt(cot x)))=(pi)/(4)

The function f(x)=sqrt(|tan x|+tan x)/(sqrt3x) is defined for:

If int (sqrttanx + sqrtcotx) dx = a tan^-1 ((tan x - 1)/sqrt(b tan x)) + c , then the value of sqrt(a^4 + b^5) must be

Solve underset( pi rarr ( pi )/( 2)) ("lim") sqrt(( tan x - sin { tan ^(-1) ( tan x )})/( tan x + cos ^(2)( tan x )))

Evaluate : int (sec^2x)/(sqrt(tan^2 x+2tan x +17))dx .