SOLUTION: P(x) is given both in standard form and factored form: P(x)= -x^4+16x^3+22x^2-88x+51=-(x+3)^2(x-17) a. use dominating term analysis and multiplicity of zeros to sketch by hand

Algebra ->  Graphs -> SOLUTION: P(x) is given both in standard form and factored form: P(x)= -x^4+16x^3+22x^2-88x+51=-(x+3)^2(x-17) a. use dominating term analysis and multiplicity of zeros to sketch by hand       Log On


   



Question 135096: P(x) is given both in standard form and factored form:
P(x)= -x^4+16x^3+22x^2-88x+51=-(x+3)^2(x-17)
a. use dominating term analysis and multiplicity of zeros to sketch by hand the graph P(x)
b. Use the graph obtained above to solve P(x)<0 Give your answer in interval notation.

Answer by solver91311(24713) About Me  (Show Source):
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P%28x%29=+-x%5E4%2B16x%5E3%2B22x%5E2-88x%2B51%3C%3E-%28x%2B3%29%5E2%28x-17%29

In fact neither x%2B3 nor x-17 is a factor of P%28x%29