Step 1:
\The functions are
.
Find inverse function of
.
.
Change
to
.
.
Interchange
and
.
.
Solve for
.

Squaring on each side.
\
Change
to
.
.
Step 2 :
\Find the domain and range of inverse function.
\
.
.
The domain of a function is all values of
, those makes the function mathematically correct.
As the inverse function is a polynomial, domain of a function is all real numbers.
\Range of the function is
is
.
Domain of
is
.
Range of function is corresponding values of the function for different values of
.
.
Outcome results of the above function is always positive since it contains squaring term.
\
Thus, the range of the inverse function is
.
Solution:
\Inverse of the function is
.
Domain of
is
.
Range of the inverse function is
.
\
\
\
\
\
\
\
\
\
\
\
\