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

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

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d/(dx){sec^(-1)""(1)/(sqrt(1-x^2))+cot^(-1)""(sqrt(1-x^2))/x} =

(d)/(dx)[sec(tan^(-1)x)]=

What is the value of d/(dx) (sec x ) ?

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

(d)/(dx)[sec{cos^(-1) ((x)/(8))}] is equal to

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

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

Prove that sec^-1x = cos^-1(1/x) and use this to find d/dx (sec^-1x)

(d)/(dx) (cos (sec^(-1) ((x)/(8)))=