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(d)/(dx)(sec x)=...

(d)/(dx)(sec x)=

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The differentiation of tan x with respect to xissec^(2)x. i.e.(d)/(dx)(tan x)=sec^(2)x

(d)/(dx)(sec^(2)xcsc^(2)x)=

(d)/(dx)(sec^(2)x*csc^(2)x)=

Writing tan x as (sin x )/(cos x ) deduce that (d)/(dx)(tan x ) = sec^(2) x *

(d)/(dx)(sec^(-1)x)

(d)/(dx)[log(sec x+tan x)]=

(d)/(dx)[sec(2x^(2))]

(d)/(dx)sqrt(sec^(2)x+cosec^(2)x)=

(d)/(dx)(sec^(-1)x+"cosec"^(-1)x)=0

[(d)/(dx) sec^(-1)x]_(x = -3) =…….