Web Reference: The vertex form of a quadratic function is given by f (x) = a(x - h)2 + k, where (h, k) is the parabola's vertex. For graphing quadratic functions using the standard form of the function, we can either convert the general form to the vertex form and then plot the graph of the quadratic function, or determine the axis of symmetry and y-intercept of the graph and plot it. Features of the graph of a quadratic function depend on the parameter values \ (a\), \ (b\), \ (c\) or \ (a\), \ (h\), \ (k\) used in its equation. How features of the parabola for a quadratic function can be obtained is summarized below. The vertex is located at \ ( (h,k)\).
YouTube Excerpt: This algebra video tutorial explains how to

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Graphing a parabola in vertex form | Quadratic equations | Algebra I | Khan Academy
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