The curves are
and
.
Graph the curves
and
.
Observe the graph:
\The curves intersect on interval
.
Find the intersection points by equating the two curves.
\




.
The general solution of
is
, where
is an integer.
Substitute
.

.
on
.
Substitute
in
.


.
Substitute
in
.


.
The points of intersection is
and
.
Both curves passes thriugh the pole, so pole is also a point of intersection.
\At the pole:
.

.


.
The pole is
where
.
The points of intersection is
and
and the pole.
The points of intersection is
and
and the pole.