`I=int tan^6x.dx`

int tan^(3)x*dx

Let I_n=int tan^n x dx, (n>1) . If I_4+I_6=a tan^5 x + bx^5 + C , Where C is a constant of integration, then the ordered pair (a,b) is equal to :

Evaluate int tan^(3)x dx

(i) int(sec x* cosec x)/(log cot x) dx (ii) int tan^(4) x\ dx

int (tan^(-1)x)dx

Evaluate int tan^(-1) x dx

int tan^(4)x dx = A tan^(3) x+ B tan x + f(x) , then

Evaluate int\tan^2x\dx

Evaluate int\tan5x\dx

int (1-tan^2x)/(1+tan^2x) dx