Let `y=(secx+tanx-1)/(tanx-secx+1)`.If `((dy)/(dx))_(x=(pi)/4)=a+sqrt(b)`, then value of `a+b` is equal to

If y=(sinx)^(tanx)+(cosx)^(secx) , find (dy)/(dx)

intsecx(secx+tanx)dx

If f(x) is the antidervative of (1+2 tanx(tanx+secx))^((1)/(2)) and f((pi)/(6))=log2 , then the value of f(0) is

If y=(tanx)^((tanx)^((tanx).... ∞) ,then find (dy)/(dx) at x=pi/4

If y=log_(sinx)(tanx), then (dy)/ (dx) at x=(1)/(4) is equal to

If y=|tanx-|sinx|| , then the value of (dy)/(dx) at x=(5pi)/(4) is

Write the value of intsecx\ (secx+tanx)\ dx

int secx / (secx+tanx)dx =

int sqrt(1+secx) dx is equal to:

Evaluate: int{1+2tanx(tanx+secx)}^(1/2)dx