cos(sec^(-1)x+cosec^(-1)x)

Evaluate: cos(sec^(-1)x+csc^(-1)x)|x|>=1

Find the value of the following cos (sec^-1x + cosec^-1x),|x| >1

sin(sec^(-1)x+"cosec"^(-1)x)

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

Evaluate int (cosec^(-1)x + sec^(-1)x) dx

Let f(x)=(sin^(-1)x)/(cos^(-1)x)+(cos^(-1)x)/(tan^(-1)x)+(tan^(-1)x)/(sec^(-1)x)+(sec^(-1)x)/(cosec^(-1)x)+(cosec^(-1)x)/(cot^(-1)x)+(cot^(-1)x)/(sin^(-1)x) . Then which of the following statements holds good?

Is sec^(-1)x= cosec^(-1)y , then the value of cos^(-1)(1/x)+cos^(-1)(1/y) will be

The value of sec^(-1)x+cosec^(-1)x is

Sove sec^(-1) x gt cosec^(-1) x