`d/dxsqrt[(secx -1)/(secx + 1)`

secx=2

intsqrt(secx+1)dx

Prove that sqrt((cosecx-1)/(cosecx+1))=1/(secx+tanx)

int 1/secx dx

Differentiate : (i) ((sinx + cosx)/(sinx - cos x)) , (ii) ((sec x - 1)/(secx + 1))

d/(dx)(secx) is :

Find the derivative of the following functions (it is to be understood that a, b, c, d, p, q, r and s are fixed non-zero constants and m and n are integers) : (secx-1)/(secx+1)

(e^(x) sinx)/(secx)

secx dy+secydx=0