The function is
, where
is a constant.
Corollary :
\If
for all values of
in the interval
, then
is a constant on
.
, where
is a constant.
Consider the function is
.
Differentiate
on each side with respect to
.
.
Therefore
.
Apply the theorem.
\Then
is a constant.
Consider
is a constant.

Substitute
in above expression.
.
.