2. 2x - 7x2 – 16= 0 a. Good guesses: b. # of positive roots: c. # of negative roots: d. # of imaginary roots: e. upper bound f. lower bound g. answers:
2. 2x - 7x2 – 16= 0 a. Good guesses: b. # of positive roots: c. # of negative roots: d. # of imaginary roots: e. upper bound f. lower bound g. answers:
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
Section4.5: Zeros Of Polynomial Functions
Problem 79E
Related questions
Question
( Number 2)
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![Find the zeros of the following polynomials by using the following aids.
Use the rational zero theorem, Descartes's rule of signs, and the theorem on bounds as aids in finding
all real and imaginary roots to each equation.
1. x + 9x2 + 26x + 24 0
a. Good guesses:
b. # of positive roots:
c. # of negative roots:
d. # of imaginary roots:
e. upper bound
f. lower bound
g. answers:
2. 2x³-7x2 - 16 =0
a. Good guesses:
b. # of positive roots:
c. # of negative roots:
d. # of imaginary roots:
e. upper bound
f. lower bound
g. answers:
3. x + 3x3 + 2x = 0
a. Good guesses:
b. # of positive roots:
c. # of negative roots:
d. # of imaginary roots:
e. upper bound
f. lower bound
g. answers:](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F43d4a767-5483-42c3-9dc5-e4c132be755c%2Fab0196d4-be6d-426f-8746-c843e78b3ae3%2F1lcm32j.jpeg&w=3840&q=75)
Transcribed Image Text:Find the zeros of the following polynomials by using the following aids.
Use the rational zero theorem, Descartes's rule of signs, and the theorem on bounds as aids in finding
all real and imaginary roots to each equation.
1. x + 9x2 + 26x + 24 0
a. Good guesses:
b. # of positive roots:
c. # of negative roots:
d. # of imaginary roots:
e. upper bound
f. lower bound
g. answers:
2. 2x³-7x2 - 16 =0
a. Good guesses:
b. # of positive roots:
c. # of negative roots:
d. # of imaginary roots:
e. upper bound
f. lower bound
g. answers:
3. x + 3x3 + 2x = 0
a. Good guesses:
b. # of positive roots:
c. # of negative roots:
d. # of imaginary roots:
e. upper bound
f. lower bound
g. answers:
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