Plz show work tysm 10. Use the graph to fill in the information:Intervals of(0.694, 1.26)Increase(0, 1)(2,0)Intervals of(-5, 0) (-1,0)DecreasePositiveIntervals(-3.361, -2.075)NegativeIntervalsDistinguished:11.11. The polynomial n(x) = x° – 9x* + 16x° +36x² – 80x has a factor of (x- 5).Part A: State the number of roots of the polynomial n(x).Part B: Determine the other factors of the polynomial n(x).Part C: Use the factors to sketch the polynomial n(x). Skefch the polynomial (() giyen the following information:/(x) has a degree of 5.AS x opproaches negative infinity, (x) approaches positive infinity.-4-22t(x)-128-5-10 -8 -6-4-24.9. Use the graph to fill in the information:(-3, 5)(1.719, 5.2)Max's:Min's:(0. 2.48)Domain:(-0.669, 2)(-4.2, 0)(2.93, 0)Range:-2

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Answered: 10. Use the graph to fill in the…

College Algebra (MindTap Course List)

12th Edition

ISBN:9781305652231

Author:R. David Gustafson, Jeff Hughes

Publisher:R. David Gustafson, Jeff Hughes

Chapter4: Polynomial And Rational Functions

Section4.3: The Remainder And Factor Theorems; Synthetic Division

Problem 101E

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Similar questions

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Which of the following statements couldn't possibly be true about the polynomial function P? (a) P has degree 3, two local maxima, and two local minima. (b) P has degree 3 and no local maxima or minima. (c) P has degree 4, one local maximum, and no local minima.
DISCOVER: Nested Form of a Polynomial Expand Q to prove that the polynomials P and Q are the same. P(x)=3x45x3+x23x+5 Q(x)=(((3x5)x+1)x3)x+5 Try to evaluate P(2) and Q(2) in your head, using the forms given. Which is easier? Now write the polynomial R(x)=x52x4+3x32x2+3x+4 in nested form, like the polynomial Q. Use the nested form to find R(3) in your head. Do you see how calculating with the nested form follows the same arithmetic steps as calculating the value of a polynomial using synthetic division?
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10. Use the graph to fill in the information: Intervals of (0.694, 1.26) Increase (0, 1) (2,0) Intervals of Decrease (-5, 0) (-1,0) Positive Intervals --2 (-3.361, -2.075) Negative Intervals