If `f(x)=(1)/(2)-tan((pix)/(2)),-1 lt xlt1` and `g(x)=sqrt(3+4x-4x^(2))`, then domain `(f+g)` is given by

f(x)=(1)/(2)-tan((pi x)/(2)), -1 lt x lt 1 and g(x)=sqrt(3+4x-4x^(2)) then domain of (f+g) is

f(x)= (1)/(2)- tan ((pi x)/(2)) -1 lt x lt 1 and g(x)= sqrt((3+4x-4x^(2))) . Find domain of (f + g)

Let f(x) =1/2-tan((pix)/2) , -1

f(x) = 1/2 - tan((pix)/2), - 1 lt x lt 1 and g(x) = sqrt((3+4x-4x^(2))) . Find the domain of (f+g)

If f(x)=1+1//x, g(x)=sqrt(1-x^(2)) , then the domain of f(x)-g(x) is

If f(x)=sqrt(2-x) and g(x)=sqrt(1-2x) ,then the domain of f[g(x)] is:

If f(x) = (3)/(x-2) and g(x) = sqrt(x + 1) , find the domain of f @ g .

If f(x)=sqrt(|3^(x)-3^(1)|-2) and g(x)=tan pi x, then domain of fog(x) , is

If (f(x))/(g(x))=h(x) where g(x)=sqrt(1-|(x^(2))/(x-1)|) and h(x)=(1)/(sqrt(|x-1|-[x])) then the domain of f(x)