Assertion: ellipse's ax | /r/HasProperty | parallel
Facets:
value: to the coordinate system
type: OTHER
value: to the coordinate axes
type: OTHER
value: to \(y\)-axes
type: OTHER
value: to the \(x\)-
type: OTHER
Source sentences:
text: The axes are still parallel to the x- and y-axes.
text: An ellipse whose axes are parallel to the coordinate axes is uniquely determined by any four non-concyclic points on it, and the ellipse passing through the four points , , , and has equation
text: Note that the equations on this page are true only for ellipses that are aligned with the coordinate plane, that is, where the major and minor axes are parallel to the coordinate system.
text: Note that the equations on this page are true only for ellipses that are aligned with the coordinate plane, that is, where the major and minor axes are parallel to the coordinate system.
text: That is, the axes will either lie on or be parallel to the x- and y-axes.
text: That is, the axes will either lie on or be parallel to the x- and y-axes.
text: That is, the axes will either lie on or be parallel to the \(x\)- and \(y\)-axes.
text: An ellipse in a Cartesian coordinate system with center whose axes are parallel to the coordinate axes, with the horizontal semi-axis of length and the vertical semi-axis of length is given by the equation .