Use the images to determine the multiplicity (or power) for each root:Select the correct multiplicity for the corresponding binomial zeros and select anappropriate answer for the other questions related to the graph.(z + 1)Select an answer v(x – 1) Select an answer v(z – 2) Select an answer ♥Is f(x) positive or negative?Is y-intercept positive ornegative? Select an answerDegree of f(x)?Select an answer VSelect an answer v

Given graph . To find:- from graph find zeros with its multiplicity , Degree of f(x)…

Answered: Use the images to determine the…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.1: Polynomial Functions Of Degree Greater Than

Problem 49E

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Similar questions

Find all zeros of the following polynomial functions, noting multiplicities. f(x)=2x612x5+18x4
Find all zeros of ƒ(x) = x4 – 22x3 + 121x2. Then determine the multiplicity at each zero. State whether the graph will touch or cross the x-axis at the zero. a. x = 0, multiplicity = 2, crossx = 11, multiplicity = 2, cross b. x = 0, multiplicity = 2, touchx = 11, multiplicity = 2, touch c. x = 0, multiplicity = 2, touchx = 11, multiplicity = 1, crossx = –11, multiplicity 1, cross d. x = 0, multiplicity = 2, touchx = –11, multiplicity = 2, touch
Find the asymptotes of the functionf(x)=x2−3x+2 / x2+3x+2.
If f1x2 = 3x2 - 7 and g1x2 = 2x + a, find a so that thegraph of f ∘ g crosses the y-axis at 68.
The polynomial of degre3, P(x), has a root of multiplicity 2 at X=1 and a root of multiplicity 1 at x = -1. The y-intercept is y=-0.8. Find a formula for P(x)
The polynomial p(x)=(3−2x)(x2−5)p(x)=(3−2x)(x2−5) is graphed in the coordinate plane. Which statement about the graph is correct? Responses As x→∞x→∞, p(x)→∞p(x)→∞ and as x→−∞x→−∞, p(x)→∞p(x)→∞ As x rightarrow infinity, p times x rightarrow infinity and as x rightarrow negative infinity, p times x rightarrow infinity As x→∞x→∞, p(x)→∞p(x)→∞ and as x→−∞x→−∞, p(x)→−∞p(x)→−∞ , As x rightarrow infinity, p times x rightarrow infinity and as x rightarrow negative infinity, p times x rightarrow negative infinity As x→∞x→∞, p(x)→−∞p(x)→−∞ and as x→−∞x→−∞, p(x)→∞p(x)→∞ , As x rightarrow infinity, p times x rightarrow negative infinity and as x rightarrow negative infinity, p times x rightarrow infinity As x→∞x→∞, p(x)→−∞p(x)→−∞ and as x→−∞x→−∞, p(x)→−∞
p(x)= x^3-2x^2-4x+5 Select all intervals for which the above polynomial is negative.
What is the horizontal asymptote of q? q(x)= 4x cubed + 2 all divided by 7x cubed -3x
. Find all zeros of ƒ(x) = x3 + 2x2 – x – 2. Then determine the multiplicity at each zero. State whether the graph will touch or cross the x-axis at the zero. A.x = 1, multiplicity = 2, touchx = 2, multiplicity = 1, cross B. x = 1, multiplicity = 1, crossx = –1, multiplicity = 1, crossx = 2, multiplicity = 1, cross C.x = 1, multiplicity = 1, crossx = –1, multiplicity = 1, crossx = –2, multiplicity = 1, cross D.

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