The equation is
.
Since the
-term is squared, the parabola is horizontal.
Standard form of the horizontal parabola is
.
Where
\Vertex :
,
Focus :
,
Axis of symmetry :
,
Directrix :
.
The parabola equation is
.
Write the equation in standard form.
\
Compare the above eqation with
.
Since
, the parabola opens left.
Vertex :
,
Focus :
,
Axis of symmetry : 
Directrix :
.
Graph the vertx, focus, axis of symmetry and directrix.
\Construct a table values to graph the curve.
\The equation is
.
Solve for
.

\
![]() | \
\
| \
![]() | \
![]() | \
\
| \
\
| \
![]() | \
\
| \
\
| \
Plot the points in the above table.
\And connect those points with a smooth curve.
\Graph :
\Graph of
:
.gif\")
Vertex :
,
Focus :
,
Axis of symmetry : 
Directrix :
.
Graph of
:
.