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x sec x tan x...

x sec x tan x

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If x in [0,2pi] and |sec x+ tan x|=|sec x|+|tan x| , then x lies in the interval

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

int sec x log (sec x+ tan x)dx=

int (sec x)/( sqrt(sec x+ tan x))dx=

int sec x log (sec x+tan x) dx.

If sec x=x+(1)/(4x) then sec x+tan x

Expression (tan x)/(1 + sec x)- (tan x)/(1 -sec x) is equal to: