.
The function is
.
Let
represented the more complicated part of the function,
.
Therefore, we have
, where
is some expression that will convert
to
.
Focusing strictly on the
, simplify
to
.
Convert
to
.
To do this, solve for
.

Square on both sides.
\


.

Finally, replace
with
.

.
The two functions are
and
.
Find
.

Replace
with
.

Substitute
for
in
.




.
The two functions are
and
.