The integrals of
and
may both be evaluated by substitution. Specifically, substitute![]()

If
then

and![]()
The integral becomes
The original substitution was
so
and

If
then

and
as before.
The integral becomes![]()
The original substitution was
so that![]()

Hence
The integrals of
and
may both be evaluated by substitution. Specifically, substitute![]()

If
then

and![]()
The integral becomes
The original substitution was
so
and

If
then

and
as before.
The integral becomes![]()
The original substitution was
so that![]()

Hence