Assertion: ellipse's center | /r/AtLocation | the origin
Facets:
Source sentences:
text: When the center of the ellipse is at the origin (0,0): where
text: When the center of the ellipse is at the origin (0,0): where a is the horizontal semi-axis and b the vertical semi-axis (x,y) are the coordinates of any point on the ellipse.
text: Example #4: If the horizontal distance from the center to the vertices is 6 and the vertical distance to the vertices is 2 and the center is at the origin, we have .
text: When the center of the ellipse is at the origin and the foci are on the x-axis or y-axis, then the equation of the ellipse is the simplest.
text: If the center is (0,0): It is easy to draw an ellipse if its center is at the origin.
text: The equation of an ellipse assumes its simplest form (i.e. its reduced canonical form) when its center is at the origin and its principal axis coincides with one of the coordinate axes.
text: When the center is at the origin and the principal axis is the x axis, the equation of the ellipse is
text: When the center is at the origin and the principal axis is the y axis, the equation of the ellipse is
text: When the center is at the origin and the principal axis is the x axis, the equation of the hyperbola is
text: When the center is at the origin and the principal axis is the y axis, the equation of the hyperbola is