The graph of a polynomial function f is shown below.4 y32H↓x-4-3 -2-12 B 4-1-2-3-4LAnswer the following questions and use them to help write an equation for ƒ. If there is more than one answer, separate your answers with acomma. Assume the coefficient on the leading term has absolute value of 0.25 and that ƒ only has real roots.a. The root(s) of f with odd multiplicity is (are)b. The root(s) of f with even multiplicity is (are)c. The coefficient on the leading term isPreviewd. Assume roots with odd or even multiplicity have multiplicity 1 or 2, respectively. Write an equation for f.f(x) =PreviewPreviewPreview

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The graph of a polynomial function f is shown below. -4 -3 a. The root(s) off with odd multiplicity is (are) b. The root(s) off with even multiplicity is (are) -1 4 y 3 2 H Preview -1 | | | -2 -3 -4 2 Answer the following questions and use them to help write an equation for f. If there is more than one answer, separate your answers with a comma. Assume the coefficient on the leading term has absolute value of 0.25 and that f only has real roots. x Preview Preview 4 c. The coefficient on the leading term is Preview d. Assume roots with odd or even multiplicity have multiplicity 1 or 2, respectively. Write an equation for f. f(x) =

The graph of a polynomial function f is shown below. -4 -3 a. The root(s) off with odd multiplicity is (are) b. The root(s) off with even multiplicity is (are) -1 4 y 3 2 H Preview -1 | | | -2 -3 -4 2 Answer the following questions and use them to help write an equation for f. If there is more than one answer, separate your answers with a comma. Assume the coefficient on the leading term has absolute value of 0.25 and that f only has real roots. x Preview Preview 4 c. The coefficient on the leading term is Preview d. Assume roots with odd or even multiplicity have multiplicity 1 or 2, respectively. Write an equation for f. f(x) =

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter4: Calculating The Derivative

Section4.1: Techniques For Finding Derivatives

Problem 64E: Dogs Human Age From the data printed in the following table from the Minneapolis Star Tribune on...

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Dogs Human Age From the data printed in the following table from the Minneapolis Star Tribune on September 20, 1998, a dogs age when compared to a humans age can be modeled using either a linear formula or a quadratic formula as follows: y1=4.13x+14.63 y2=-0.033x2+4.647x+13.347, where y1 and y2 represent a dogs human age for each formula and x represents the dogs actual age. Source: Mathematics Teacher. Dog Age Human Age 1 16 2 24 3 28 5 36 7 44 9 52 11 60 13 68 15 76 a. Find y1 and y2 when x=5. b. Find dy1/dx and dy2/dx when x=5 and interpret your answers. c. If the first two points are eliminated from the table, find the equation of a line that perfectly fits the reduced set of data. Interpret your findings. d. Of the three formulas, which do you prefer?
What can we conclude if, in general, the graph of apolynomial function exhibits the following endbehavior? As x,f(x) and as x,f(x).