`int tan xdx`

Evaluate: int (tan x-x)tan^(2)xdx

Prove that: inttan^n xdx=1/(n-1)tan^(n-1)x-inttan^(n-2)xdx

Evaluate : int tan^(2) xdx

solve int e^(tan x)sec^(2)xdx

int x sec x*tan xdx

Let A_(n) = int tan^(n) xdx, AA n in N . If A_(10) + A_(12) = (tan^(m)x)/(m) + lambda (where lambda is an arbitrary constant), then the value of m is equal to

int_0^(pi/4) tan^3xdx

int tanx.tan2x.tan3xdx =

Evaluate int tan^(2)x sin^(2)xdx

Evaluate: (i) int sin^2xdx (ii) int cos^2xdx (iii) int sin^2x. cos^2xdx