If `f: C->C` is defined by `f(x)=x^2` , write `f^(-1)(-4)` . Here, `C` denotes the set of all complex numbers.

If f: C->C is defined by f(x)=(x-2)^3 , write f^(-1)(-1) .

Let f: R->R be defined by f(x)=x^4 , write f^(-1)(1) .

If f:C→C is defined by f(x)=x^4 then find f^(-1){1}.

If f:R to R is defined by f(x) = x^(2)-3x+2, write f{f(x)} .

If f: R->R defined by f(x)=3x-4 is invertible then write f^(-1)(x) .

Let f: R->R be defined as f(x)=(2x-3)/4 . Write fof^(-1)(1) .

If a function f:CtoC is defined by f(x)=3x^(2)-1 , where C is the set of complex numbers, then the pre-images of -28 are

If the function f: C->C be defined by f(x)=x^2-1 , find f^(-1)(-5) and f^(-1)(8) .

If 'f' is an invertible function, defined as f(x)=(3x-4)/5, write f^(-1)(x)

Construct the composition table for the composition of functions (o) defined on the S={f_1,\ f_2,\ f_3,\ f_4} of four functions from C (the set of all complex numbers) to itself, defined by f_1(z)=z ,\ \ f_2(z)=-z ,\ \ f_3(z)=1/z ,\ \ f_4(z)=-1/z for all z in Cdot