The integral is
.
Rewrite the above equation as
.

Comparison theorem:
\Suppose that
and
are continuous functions with
for
,
1. If
is convergent, then
is convergent.
2.If
is divergent, then
is also divergent.
Here
and
.


Since
is a infinite value, it is divergent.
Thus,
is divergent.
is divergent.