Assertion: parabola's axis | /r/HasProperty | parallel
Facets:
value: to the x-axis
type: OTHER
value: to oy
type: OTHER
value: to the x- axix
type: OTHER
value: to ox’ i. e.
type: OTHER
value: to the \(y\)-axis
type: OTHER
value: to the
type: OTHER
value: always
type: DEGREE
Source sentences:
text: The presumption that the axis is parallel to the y axis allows one to consider a parabola as the graph of a polynomial of degree 2, and conversely: the graph of an arbitrary polynomial of degree 2 is a parabola (see next section).
text: It is not restricted to the situation where the axis of symmetry is parallel to the y axis.
text: Thus, the axis of symmetry is parallel to the x-axis.
text: Thus, the axis of symmetry is parallel to the y-axis.
text: The axis of symmetry of the vertical parabola will be parallel to the “y” axis always.
text: 2) Horizontal/sideways parabola: These parabolas earned their name as “Horizontal parabola” since the axis of symmetry is a horizontal line and is parallel to the “
text: Thus, the axis of symmetry is parallel to the x-axis.
text: Thus, the axis of symmetry is parallel to the y-axis.
text: The graph of a univariate quadratic function is a parabola whose axis of symmetry is parallel to the y-axis, as shown at right.
text: The standard form is (x - h)2 = 4p (y - k), where the focus is (h, k + p) and the directrix is y = k - p. If the parabola is rotated so that its vertex is (h,k) and its axis of symmetry is parallel to the x-axis, it has an equation of (y - k)2 = 4p (x - h), where the focus is (h
text: Thus, the axis of symmetry is parallel to the x-axis.
text: Thus, the axis of symmetry is parallel to the y-axis.
text: General equation of a parabola, the axis of which is parallel to the \(y\)-axis
text: x – h), its axis is parallel to OX’ i. e., parabola open leftward.
text: 4a (y – k), its axis is parallel to OY i.e., parabola open upward.
text: 4a (y – k), its axis is parallel to OY ‘ i.e., parabola open downward.
text: The general equation of a parabola whose axis is parallel to X – axis is x = ay2 + by
text: c and the general equation of a parabola whose axis is parallel to Y-axis is y = ax2 + bx + c.
text: The standard form is (x - h)2 = 4p (y - k), where the focus is (h, k + p) and the directrix is y = k - p. If the parabola is rotated so that its vertex is (h,k) and its axis of symmetry is parallel to the x-axis, it has an equation of (y - k)2 = 4p (x - h), where the focus is (h
text: Let the vetex be (c,d) and axis be parallel to the X- Axix