If ` tan x` = `5/(12)` thenfind the value of `sec x`, hence obtain the value of `sqrt((secx +1)/(secx -1))`

If cosecx = 13/12 , find the value of tanx/secx .

If tan^(-1)x-cot^(-1)x=tan^(-1)(1/sqrt3) , x > 0 find the value of x and hence find the value of sec^(-1)(2/x)

Evaluate: int(secx)/(sec2x)dx

Differentiate the following w.r.t.x (sqrt((secx-1)/(secx+1))

If secx = "cosec"y , then the value of "cosec"(x+y) is:

If cot x= -( 5)/( 12) , x lies in the second quadrant,find the values of secx and cosecx

If y = sqrt((secx-1)/(sec x +1) ) then (dy)/(dx) =

Evaluate: int sqrt(secx-1)dx , 0

find the value of x: 2 tan^-1(sinx) = tan^-1(2 secx), 0 < x < pi/2

int(secx- tan x)/(sec x+ tan x) dx