sec(2x+3)tan(2x+3)

int((3tan^(2)x+2)sec^(2)x)/(tan^(3)x+2tan x+5)dx

General solution of 3(sec^(2)x+tan^(2)x)=5 is

Compute the following integrals: int2x sec^3(x^2+3)tan(x^2+3)dx

Integrate the following: sqrt x sec(x^(3/2)) tan(x^(3/2))

What is the simplified value of [ ((sec^(3)x - tan^(3)x ))/((sec x - tan x ))]-2 tan^(2)x - sec x tan x ?

Prove that :sec^(6)x-tan^(6)x-3sec^(2)x" ."tan^(2)x=1

Evaluate int sec^2x/(3+tan^2x)dx

Evaluate int sec^2x/(3+tan^2x)dx

int sec^(3)x tan^(2) xdx