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Conic section
is the intersection of a plane and a cone. and particular class of curves obtained from the intersection of a plane and a cone.
Circle
When the plane is horizontal
Ellipse
when the plane intersects only one cone to form a bounded curve.
Parabola
when the plane intersects only one cone to form an unbounded curve.
Hyperbola
when the plane intersects both cones to form two unbounded curves.
Circle
set of all points that are equidistant from a fixed point on a plane.
Radius
The fixed distance from the center to any point on a circle.
Circle
named by it's center
Center
A fixed point that is denoted by (h,k).
Standard Form Of a Circle
(x-h)² + (y-k)² = r²
Standard Form of a Circle at origin
x²+y²=r²
Center and Midpoint Formula
Xm = x1+ x2 / 2 Ym = y1 + y2 / 2
Center and Midpoint Formula
It is used to find the center when the endpoints of a diameter of the circle are identified.
Ellipse
is a conic section formed by the intersection of a plane with a cone,where the plane is not parallel to the base of the cone.
Horizontal Ellipse
Ellipse having the major axis on the x-axis.
Vertical Ellipse
Ellipse having the major axis on the y-axis.
Lactus rectums
it is a segment containing the focus, with endpoints on the parabola and perpendicular to the axis of symmetry.
Focal Distance
the distance from vertex to the focus (or directrix) is called the.
Vertex
Is the point that lies on the axis of symmetry and turning point of the curve.
Minor axis
the line segment through the center perpendicular to the principal axis and with endpoints on the ellipse
Co-vertices
the endpoints of the minor axis.
Axis of symmetry
Divides the parabola into two parts.
Focus
part of the parabola that is the fixed point.
Major axis
the line segment joining the vertices
Vertices
it is two points on the principal axis
Principal Axis
The vertices line through the foci of an ellipse
Center
it is midpoint of major axis