Proof : Integral of sec(x) = ln |sec(x)+tan(x)| + c

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Integral of sec(x)csc(x) / ln(tanx) #maths #calculus #integration Integral of sec(x)csc(x) / ln(tanx) #maths #calculus #integration
Proof of integration of tan x is ln sec x + c Proof of integration of tan x is ln sec x + c
Show integral of sec x dx = ln |sec x + tan x| + C Show integral of sec x dx = ln |sec x + tan x| + C
Proof: Integral of tanx = ln|secx| + C Proof: Integral of tanx = ln|secx| + C
Integral of sec(x) Integral of sec(x)
integration of tan x = ln |sec x| + C | proof formula integration of tan x = ln |sec x| + C | proof formula
∫ sec x dx = ln |sec x + tan x| + C or ∫ sec x dx = ln | tan [ (x/2) + (π/4) ] | + C. ∫ sec x dx = ln |sec x + tan x| + C or ∫ sec x dx = ln | tan [ (x/2) + (π/4) ] | + C.
PROOF: ∫ tan x dx = ln | sec x | +c PROOF: ∫ tan x dx = ln | sec x | +c