The polar equation is .
Since the polar equation is a function of sine function, it is symmetric with respect to the line .
Graph the rectangular function on the interval
.
Observe the graph :
\ when
and
.
when
and
.
Since polar equation is symmetric with respect to the line , construct a table and calculate the values of
on
.
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
![]() | \
Graph :
\1. Draw a polarcoordinate plane.
\2. Plot the coordinate points.
\3. Then sketch the graph, connecting the points with a smooth curve.
\Graph of the polar equation :