Graphing a quadratic function in vertex form with horizontal translation

The video tutorial explains how to graph the equation y = (x - 4)^2 using transformations from the vertex form. It covers the roles of parameters a, h, and k in shifting and shaping the graph. The tutorial demonstrates shifting the graph right by 4 units, identifying the new vertex, and determining the axis of symmetry. It also explains how to plot additional points and find the X and Y intercepts, concluding with a summary of the graph's characteristics.

How does the value of 'a' affect the graph of a quadratic function?

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Explain the significance of 'H' and 'K' in the vertex form of a quadratic equation.

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What is the vertex of the graph for the equation y = X - 4 squared?

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What is the axis of symmetry for the graph of the equation y = X - 4 squared?

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How do you find the Y intercept of the graph for the equation y = X - 4 squared?

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