Assertion: ellipse | /r/HasProperty | conic section
Facets:
value: really
type: DEGREE
Source sentences:
text: The ellipse is a conic section and a Lissajous curve.
text: Both hyperbola and ellipse are conic sections, and their differences are easily compared in this context.
text: Ellipse is a part of conic sections, that is, it can be obtained as a cross-section of a cone.
text: The ellipse is one of the conic sections, the intersection of a right circular cone with a cutting plane, as shown in the diagram at the right.
text: Nor did we discuss the fact that the ellipse is one of the four conic sections.
text: In fact the ellipse is a conic section (a section of a cone) with an eccentricity between 0 and 1.
text: An ellipse is a conic section that is described as:Figure 1 shows a picture of an ellipse:
text: In cartesian coordinates with the x-axis horizontal, the ellipse equation is The ellipse may be seen to be a conic section, a curve obtained by slicing a circular cone.
text: This is an unusual example of an ellipse that is really a conic section.
text: The Ellipse is the conic section that is closed and formed by the intersection of a cone by plane.