Mathematics, 24.06.2020 21:01 math1325
Nick wrote the function p(x) = 17 + 42x β 7x2 in vertex form. His work is below. p(x) = β7x2 + 42x + 17 p(x) = β7(x2 β 6x) + 17 (StartFraction negative 6 Over 2 EndFraction) squared = 9; p(x) = β7(x2 β 6x + 9) + 17 p(x) = β7(x β 3)2 + 17 When Nick checked his work it did not match the standard form function. Analyze Nickβs work. What was his mistake? In step 1, he did not put the function in standard form correctly. In step 2, he should have also factored β7 from the constant term, 17. In step 3, he did not subtract β7(9) to keep the function equivalent. In step 4, he did not write the perfect square trinomial correctly as a binomial squared.
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Nick wrote the function p(x) = 17 + 42x β 7x2 in vertex form. His work is below. p(x) = β7x2 + 42x +...
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