cer/viewtest.htmlSa202020 of 36Text-to-Speech20. A quadratic function g(x) passes through the points (-8, 33), (2, 1), and(8, 1).Which statement correctly describes g(x)?A. The line X = 5 is an axis of symmetry, and the vertex is amaximum because the y-values increase as the graph movesaway from that function.B. The line x = 5 is an axis of symmetry, and the vertex is aminimum because the y-values increase as the graph movesaway from that function.C. The line x = -5 is an axis of symmetry, and the vertex is aminimum because the y-values increase as the graph movesaway from that function.Scroll down to see moreD. The linex =the vertex is aPowered by Linklt!100% 2020. A quadratitTuntion g(x) passEs through the points (-ö, 35), (2, 1), and(8, 1).Which statement correctly describes g(x)?A. The line X = 5 is an axis of symmetry, and the vertex is amaximum because the y-values increase as the graph movesaway from that function.B. The line X = 5 is an axis of symmetry, and the vertex is aminimum because the y-values increase as the graph movesaway from that function.C. The line x = -5 is an axis of symmetry, and the vertex is aminimum because the yvalues increase as the graph movesaway from that function.D. The line x = -5 is an axis of symmetry, and the vertex is amaximum because the y-values increase as the graph movesaway from that function.Powered by Linklt!10

Name: cer/viewtest.htmlSa202020 of 36Text-to-Speech20. A quadratic function
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Description: cer/viewtest.htmlSa202020 of 36Text-to-Speech20. A quadratic function g(x) passes through the points (-8, 33), (2, 1), and(8, 1).Which statement correctly describes g(x)?A. The line X = 5 is an axis of symmetry, and the vertex is amaximum because th

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. A quadratic function g(x) passes through the points (-8, 33), (2, 1), and (8, 1). Which statement correctly describes g(x)? A. The line x = 5 is an axis of symmetry, and the vertex is a %3D maximum because the y-values increase as the graph moves away from that function. B. The line x = 5 is an axis of symmetry, and the vertex is a minimum because the y-values increase as the graph moves away from that function.