Exam 4: Polynomial and Rational Functions
Exam 1: Equations and Inequalities169 Questions
Exam 2: Graphs102 Questions
Exam 3: Functions and Their Graphs162 Questions
Exam 4: Polynomial and Rational Functions115 Questions
Exam 5: Exponential and Logarithmic Functions133 Questions
Exam 6: Systems of Linear Equations and Inequalities87 Questions
Exam 7: Matrices109 Questions
Exam 8: Conics and Systems of Nonlinear Equations and Inequalities174 Questions
Exam 9: Sequences, Series, and Probability155 Questions
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For the given graph of the rational function determine: (a) all intercepts, (b) all asymptotes, and (c) equation of the rational function.


Free
(Short Answer)
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Correct Answer:
Find a polynomial of minimum degree with zeros 0, 10 +
, and 10 -
.


Free
(Multiple Choice)
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Correct Answer:
C
Rewrite the quadratic equation in standard form by completing the square.


Free
(Multiple Choice)
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Correct Answer:
C
Use Descartes' rule of signs along with the rational root theorem to sketch a graph of the polynomial. 

(Short Answer)
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Rewrite the quadratic equation in standard form by completing the square.


(Multiple Choice)
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Find a polynomial of minimum degree that has zeros -9, 0 (multiplicity 2) and 7.
(Multiple Choice)
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Use long division to divide the polynomials. Express the answers in the form of
and




(Multiple Choice)
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Use the graphing strategy to graph the rational function.
f (x) =



(Short Answer)
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Given that 4 is a zero of the polynomial P(x) =
- 11
+ 34x - 24, determine all other zeros.


(Multiple Choice)
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For the rational function f (x) =
, find the equation of the slant asymptote.

(Short Answer)
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Find a polynomial of minimum degree that has the zeros
(with multiplicity 2) and -
(with multiplicity 2).


(Multiple Choice)
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Use the rational zero theorem to list the possible rational zeros. 

(Short Answer)
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Use Descartes' rule of signs to determine the possible number of positive real zeros and negative real zeros. 

(Multiple Choice)
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Use Descartes' rule of signs to determine the possible number of positive real zeros and negative real zeros. 

(Multiple Choice)
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Find a polynomial of minimum degree that has the zeros
(with multiplicity 2) and -
(with multiplicity 2).


(Short Answer)
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Divide the polynomials by either long division or synthetic division. 

(Short Answer)
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