Let `y=sqrt(((x+1)(x-3))/((x-2)))` . Find all the real values of `x` for which `y` takes real values.

Let sqrt(((x+1)(x-3))/((x-2))) . Find all the real values of x for which y takes real values.

Let sqrt(((x+1)(x-3))/((x-2))) . Find all the real values of x for which y takes real values.

Given that y=sqrt(((x+1)(x-3))/(x-2)) and all the real values of x for which y takes real values is [alpha, beta)uu[gamma, oo) then gamma + beta- alpha

Let y=sqrt(2/(x^(2)-x+1)-1/(x+1)-(2x+1)/(x^(3)+1)) , find all the real values of x for which y takes real values.

Let y^(2) = ((x+5)(x-3))/(x-1) , then all the real values of x, for which y has non-zero real values , are :

Let f(x) = sqrt(log_(10)x^(2)) .Find the set of all values of x for which f (x) is real.

Let f(x) = sqrt(log_(10)x^(2)) .Find the set of all values of x for which f (x) is real.

Let f(x) = sqrt(log_(10)x^(2)) .Find the set of all values of x for which f (x) is real.

Let f(x) = sqrt(log_(10)x^(2)) .Find the set of all values of x for which f (x) is real.

The real values of a for which y=sqrt(((x+1)(x-3))/(x-2)) takes real values are