Find the value of `x` for which function are identical. `f(x)=(sqrt(9-x^2))/(sqrt(x-2))a n dg(x)=sqrt((9-x^2)/(x-2))`

Find the value of x for which function are identical. f(x)=(sqrt(9-x^2))/(sqrt(x-2)) and g(x)=sqrt((9-x^2)/(x-2))

Find the value of x for which function are identical.f(x)=(sqrt(9-x^(2)))/(sqrt(x-2)) and g(x)=sqrt((9-x^(2))/(x-2))

Find the value of x for which function are identical. f(x)=(sqrt(9-x^2))/(sqrt(x-2)) and g(x)=sqrt((9-x^2)/(x-2))

Find the values of x of which the following functions are identical. f(X)=(sqrt(9-x^2))/(sqrt(x-2))and g(x) = sqrt((9-x^2)/(x-2))

Find the value of x for which function are identical. f(x)=cosxa n dg(x)=1/(sqrt(1+tan^2x))

Find the value of x for which function are identical. f(x)=cosxa n dg(x)=1/(sqrt(1+tan^2x))

Find the value of x for which function are identical. f(x)=cosxa n dg(x)=1/(sqrt(1+tan^2x))

Find the value of x for which function are identical.f(x)=cos x and g(x)=(1)/(sqrt(1+tan^(2)x))

Find the values of x for which the follwing function is defined: f(x)=sqrt(1)/(|x-2|-(x-2))

Find the values of x for which the following function is defined: f(x)=sqrt((1)/(|x-2|-(x-2)))