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y=tan^(-1)(sec x+tan x)...

y=tan^(-1)(sec x+tan x)

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∫tan^(-1) (sec x + tan x) dx

Prove that (1)/(sec x-tan x)+(1)/(sec x+tan x)=(2)/(cos x)

Is (sec x + tan x + 1)(sec x - tan x - 1) - 2tan x = 0 an identity.

The simplidied value of (sec x secy +tan x tany)^2-(sec x tan y + tan x secy)^2 is

sqrt((sec x-tan x)/(sec x+tan x)) is equal to

differentiate (sec x-tan x)/(sec x+tan x)

Given f(x)=(1)/(secx - tan x) , prove that f'(x)= sec x (sec x +tan x)

(sec x sec y + tan x tan y) ^ (2) - (sec x tan y + tan x sec y) ^ (2) = 1 Prove it