Assertion: parabola's graph | /r/HasProperty | parabola
Facets:
value: conversely:
type: DEGREE
Source sentences:
text: Graphing a Parabola with Vertex (0, 0) and the x-axis as the Axis of Symmetry Graph [latex]{y}^{2}=24x[/latex]. Identify and label the focus, directrix, and endpoints of the focal diameter.
text: The graph of a quadratic equation in two variables (y = ax2 + bx + c ) is called a parabola.
text: The red graph below is the parabola, and the green graph is the directrix of the parabola.
text: The graph of a quadratic function is called as a parabola.
text: Graphing a Parabola with Vertex (0, 0) and the y-axis as the Axis of Symmetry Graph
text: Graphing a Parabola with Vertex (h, k) and Axis of Symmetry Parallel to the x-axis Graph [latex]{\left(y - 1\right)}^{2}=-16\left(x+3\right)[/latex]. Identify and label the vertex, axis of symmetry, focus, directrix, and endpoints of the focal diameter.
text: Graphing a Parabola from an Equation Given in General Form Graph
text: Example 1: Graphing a Parabola with Vertex (0, 0) and the x-axis as the Axis of Symmetry Graph [latex]{y}^{2}=24x[/latex]. Identify and label the focus, directrix, and endpoints of the latus rectum.
text: Example 2: Graphing a Parabola with Vertex (0, 0) and the y-axis as the Axis of Symmetry Graph
text: Example 5: Graphing a Parabola with Vertex (h, k) and Axis of Symmetry Parallel to the x-axis Graph [latex]{\left(y - 1\right)}^{2}=-16\left(x+3\right)[/latex]. Identify and label the vertex, axis of symmetry, focus, directrix, and endpoints of the latus rectum.
text: Example 6: Graphing a Parabola from an Equation Given in General Form Graph
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: The graph of any quadratic equation is a parabola.
text: The graph that models the path of a baseball hit by a player is a parabola.
text: As shown below, the graph of a quadratic equation is a parabola.
text: The graph of a quadratic function is a parabola.
text: Regardless of the values of a b and c, the graph is a parabola.
text: The graph of a quadratic function is a parabola, a line-symmetric curve whose shape is like the graph of y = x2 shown in figure.
text: The graph of a quadratic function is a parabola.
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 graph this creates is a parabola -- a u-shaped figure.
text: The graph of the equation y=x^2 is also a parabola.
text: In "real math" one shows that from a quadratic equation, one can find a focus point and directrix and hence the graph is a parabola.
text: The graph of a quadratic function is a parabola.
text: The graphs of quadratic functions are parabolas; they tend to look like a smile or a frown.
text: The graphs of quadratic functions are parabolas; they tend to look like a smile or a frown.
text: The graphs of quadratic functions are parabolas; they tend to look like a smile or a frown.
text: The graphs of quadratic functions are called parabolas.
text: The graphs of quadratic functions are called parabolas.
text: The red graph below is the parabola.