Assertion: parabola's vertex | /r/AtLocation | the origin
Facets:
value: axis of symmetry
type: OTHER
Source sentences:
text: Suppose a system of Cartesian coordinates is used such that the vertex of the parabola is at the origin, and the axis of symmetry is the y axis.
text: If the vertex is at origin: It is easy to draw parabola if its vertex is at the origin.
text: How to derive the standard equation of a parabola when its vertex is at the origin
text: Furthermore, the vertex of the parabola was at the origin.
text: , so the vertex is at the origin.
text: If the vertex is at the origin and the axis of symmetry lies on x-axis
text: There will be two situations possible if the vertex is at the origin and the axis of symmetry lies on the x-axis, the parabola is either on the positive side of x- axis or on the negative side of the x-axis.
text: If the vertex is at the origin and the axis of symmetry lies on y-axis
text: There will be two situations possible if the vertex is at the origin and the axis of symmetry lies on the y-axis that the parabola is either on the positive side of y- axis or on the negative side of the y-axis.
text: If the vertex is at origin: It is easy to draw parabola if its vertex is at the origin.
text: Let us suppose that we are given a focus of (-6, 0) and the vertex is at the origin.
text: The equation of a parabola with vertical axis at whose vertex is at the origin is given by
text: The vertex of the original parabola is at the origin (0, 0).
text: When the vertex of a parabola is at the ‘origin’ and the axis of symmetry is along the x or y-axis, then the equation of the parabola is the simplest.