`(1-tanx)/(sec x)`

Find (dy)/(dx) , when If y = sqrt((sec x - tanx)/(sec x + tanx)) , show that (dy)/(dx) = sec x (tanx - sec x) .

Differentiate wrt x : (sec x-tanx)/(secx+tanx)

Differentiate wrt x : (sec x-tanx)/(secx+tanx)

int(cot x tanx)/(sec^2 x-1)dx =

(i) int(tanx)/((sec x +tanx))dx , (ii) int(1)/((1-sinx))dx

int_(0)^(pi)(x tanx)/(sec x +tan x)dx

Differentiate the followig w.r.t.x: sqrt((secx-tanx)/(sec x + tanx))

Differentiate wrt x : (xtanx)/(sec x+tanx)

Differentiate wrt x : (xtanx)/(sec x+tanx)

int_0^(pi/3) (secx tanx)/(1+sec^2x)dx