Question: As you learned in Chapter 4, the graphs of all quadratic functions have a line of symmetry that contains the vertex and divides the parabola

As you learned in Chapter 4, the graphs of all quadratic functions have a line of symmetry that contains the vertex and divides the parabola into mirror-image halves. Consider this table of values generated by a quadratic function.

As you learned in Chapter 4, the graphs of all

a. What is the line of symmetry for the graph of this quadratic function?
b. The vertex of a parabola represents either the maximum or minimum value of the quadratic function. Name the vertex of this function and determine whether it is a maximum or minimum.
c. Use the table of values to write the quadratic function in vertex form.

-s7 16 19 16 7-8

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a x 45 Notice that the values in the table have symmetry about 45 19 b 45 19 maximum The line ... View full answer

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