Ellipse
Definition :- An ellipse is the set of all points in
a plane, the sum of whose distances from two
fixed points in the plane is a constant.
The two fixed points are called the foci (plural
of ‘focus’) of the ellipse (Fig11.20).
$Note The constant which is the sum of
the distances of a point on the ellipse from the
two fixed points is always greater than the
distance between the two fixed points.
The mid point of the line segment joining the foci is called the centre of the
ellipse. The line segment through the foci of the ellipse is called the major axis and the
line segment through the centre and perpendicular to the major axis is called the minor
axis. The end points of the major axis are called the vertices of the ellipse
We denote the length of the major axis by 2a, the length of the minor axis by 2b
and the distance between the foci by 2c. Thus, the length of the semi major axis is a
and semi-minor axis is b
MATHS
Definition :- An ellipse is the set of all points in
a plane, the sum of whose distances from two
fixed points in the plane is a constant.
The two fixed points are called the foci (plural
of ‘focus’) of the ellipse (Fig11.20).
$Note The constant which is the sum of
the distances of a point on the ellipse from the
two fixed points is always greater than the
distance between the two fixed points.
The mid point of the line segment joining the foci is called the centre of the
ellipse. The line segment through the foci of the ellipse is called the major axis and the
line segment through the centre and perpendicular to the major axis is called the minor
axis. The end points of the major axis are called the vertices of the ellipse
We denote the length of the major axis by 2a, the length of the minor axis by 2b
and the distance between the foci by 2c. Thus, the length of the semi major axis is a
and semi-minor axis is b
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