The equation is . \ \
From problem number (21): ,
and
. \ \
Substitute and
in
. \ \
\ \
\ \
\ \
\ \
\ \
\ \
The rotational equation is . \ \
The rotational equation is . \ \
The general form of hyperbola is . \ \
Where the hyperbola is transverse about -axis and
is the center. \ \
is the distance between center and vertex. \ \
is the distance between center and focus and
. \ \
The vertices of the hyperbola is . \ \
Compare the equation with standard form. \ \
\Center is origin. \ \
\Transverse axis is the -axis. \ \
Vertices at .
Graph: \ \
\Graph the equation .
.
.
The rotational equation is . \ \
The equation represents Hyperbola.
\Transverse axis is the -axis. \ \
Vertices are at . \ \
Graph of the equation .
.