Write `cot^(-1)(1/(sqrt(x^2-1))),|x|>1`in the simplest form.

cot^(-1)sqrt(x)

sqrt(cot^(-1)sqrt(x))

Write the following function in the simplest form: tan^(-1)(1/(sqrt(x^2-1))),|x|>1

Simplify : cot^(-1) ((1)/(sqrt(x^(2) -1))) for x lt -1

Let f(x) = cos(tan^(-1) ( sin ( cot^(-1)x))) . The simplest form of f(x) can be written as ((x^(2) +A)/(x^(2) +B))^(1//2) . Then the value of (A + B) is ………………

Write the simplest form : tan^(-1)(1/sqrt(x^2 -1)) , |x|gt1

Find the domain of: y=cot^(-1)(sqrt(x^(2)-1))

The expression (1)/(sqrt(x+2sqrt(x-1)))+(1)/(sqrt(x-2sqrt(x-1))) simplifies to:

Find cot^(-1) ( sqrt((1-x^(2))/(1 + x^(2)))) in terms of cos

Express sin^(-1)((sin x+ cos x)/(sqrt2)) , where -(pi)/(4) lt x lt (pi)/(4) , in the simplest form.