Use the dynamic points to graph the polynomial p(x) = x (x² – 1)*. Since p(-x) = -p(1) for all real r, we know %3D %3D that p(x) is an odd function. The fixed points represent points of interest: x-intercepts, relative extrema, and inflection points. NOTE: Do not try to position a dynamic point at (9,0), as that point has already be ommbad for uou

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 50E
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Use the dynamic points to graph the polynomial
(22 – 1)*. Since p(-x) = -p(x) for all real r, we know
p(x) =
that p(x) is an odd function. The fixed points represent points
of interest: x-intercepts, relative extrema, and inflection points.
NOTE: Do not try to position a dynamic point at (9,0), as that point has already been
graphed for you.
(-1.3, 1.2)
1
(-0.9,0.7)
(0.8,0.6)
(-1.9,0.3)
-1
2
(1.3, –0.3)
-1
Transcribed Image Text:Use the dynamic points to graph the polynomial (22 – 1)*. Since p(-x) = -p(x) for all real r, we know p(x) = that p(x) is an odd function. The fixed points represent points of interest: x-intercepts, relative extrema, and inflection points. NOTE: Do not try to position a dynamic point at (9,0), as that point has already been graphed for you. (-1.3, 1.2) 1 (-0.9,0.7) (0.8,0.6) (-1.9,0.3) -1 2 (1.3, –0.3) -1
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