1. Discuss the possibilities for the roots to : 2x-5x -6x+4 = 0

Algebra and Trigonometry (MindTap Course List)
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Chapter3: Polynomial And Rational Functions
Section3.CR: Chapter Review
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PLAD= rootS: 2,2,0
(てメセー)(2-X) -K)d
Descartes's Rule of Signs - Suppose P(x)=0 is a polynomial equation with real coefficients and
with terms written in descending order.
The number of positive real roots of the equation is either equal to the number of
variations of sign of P(x) or less than that by an even number.
The number of negative real roots of the equation is either equal to the number of
variations of sign of P(-x) or less than that by an even number
1. Discuss the possibilities for the roots to :
2x' -5x -6x+4 = 0
12.3x*-5x - x² - 8x+4 =0
Pl-x) = 3(-x)4 - 5(-x)³-(-x)² 8(
htX8tzメ-gxgtnXE-メ-))
P(x):negative roots210,2
Transcribed Image Text:PLAD= rootS: 2,2,0 (てメセー)(2-X) -K)d Descartes's Rule of Signs - Suppose P(x)=0 is a polynomial equation with real coefficients and with terms written in descending order. The number of positive real roots of the equation is either equal to the number of variations of sign of P(x) or less than that by an even number. The number of negative real roots of the equation is either equal to the number of variations of sign of P(-x) or less than that by an even number 1. Discuss the possibilities for the roots to : 2x' -5x -6x+4 = 0 12.3x*-5x - x² - 8x+4 =0 Pl-x) = 3(-x)4 - 5(-x)³-(-x)² 8( htX8tzメ-gxgtnXE-メ-)) P(x):negative roots210,2
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