Exam 4: Polynomial and Rational Functions
Exam 1: Review of Basic Concepts639 Questions
Exam 2: Equations and Inequalities496 Questions
Exam 3: Graphs and Functions522 Questions
Exam 4: Polynomial and Rational Functions508 Questions
Exam 5: Inverse, Exponential, and Logarithmic Functions472 Questions
Exam 6: Trigonometric Functions297 Questions
Exam 7: The Circular Functions and Their Graphs286 Questions
Exam 8: Trigonometric Identities and Equations492 Questions
Exam 9: Applications of Trigonometry447 Questions
Exam 10: Systems and Matrices507 Questions
Exam 11: Analytic Geometry217 Questions
Exam 12: Further Topics in Algebra348 Questions
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Use the equation and the corresponding graph for the quadratic function to find what is requested.
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Find the x-intercepts.

(Multiple Choice)
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Factor f(x) into linear factors given that k is a zero of f(x).
- (multiplicity 2
(Multiple Choice)
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Round your answer to two decimal places.
-The time it takes to complete a certain job varies inversely to the number of people working on that job. If it takes 20 hours for 13 carpenters to frame a house, then how long will it take 25 carpenters
To do the same job?
(Multiple Choice)
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Solve the problem
- gives the alcohol level in an average person's blood after drinking of 100-proof whiskey. If the level exceeds units, a person is legally drunk. Would a person be drunk after 5 hours?
(Multiple Choice)
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Translate the given formula to an English phrase using the word "varies".
-What type of variation is suggested by the graph? 

(Multiple Choice)
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Use a graphing calculator to find the coordinates of the turning points of the graph of the polynomial function in the
indicated domain interval. Give answers to the nearest hundredth.
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(Multiple Choice)
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2Given the equation or other information for a parabola, find the matching description or graph.
- f(x)=a+bx+c a<0;-4ac<0
(Multiple Choice)
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Identify any vertical, horizontal, or oblique asymptotes in the graph of y = f(x). State the domain of f.
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(Multiple Choice)
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Solve the problem
-A coin is tossed upward from a balcony 176 feet high with an initial velocity of 16 feet per second, then its height after seconds is given by the equation . During what interval of time will the coin be at a height of at least ?
(Multiple Choice)
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Determine whether the statement is true or false.
-If f(x) is a polynomial having only real coefficients and 1 - 4i is a zero of f(x), then -1 + 4i is also a
zero.
(True/False)
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Find the correct end behavior diagram for the given polynomial function.
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(Multiple Choice)
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Graph the polynomial function. Factor first if the expression is not in factored form.
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(Multiple Choice)
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Use a graphing calculator to approximate the real zeros. Give each zero as a decimal to the nearest tenth.
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(Multiple Choice)
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Find the zeros of the polynomial function and state the multiplicity of each.
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(Multiple Choice)
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Round to the nearest tenth unless indicated otherwise.
-The cost of stainless steel tubing varies jointly as the length and the diameter of the tubing. If a 5 foot length with diameter 2 inches costs , how much will a 19 foot length with diameter 4 inches cost? Round to the nearest cent.
(Multiple Choice)
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Solve the problem
-If a rocket is propelled upward from ground level, its height in meters after seconds is given by . During what interval of time will the rocket be higher than
(Multiple Choice)
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Solve.
-The concentration of a certain gas molecule in the atmosphere serves as an indicator of industrial air pollution. The data in the following table show the relationship of the estimated concentration
Of the molecule in the atmosphere, in parts per billion (ppb), to the year. Year Concentration (ppb) 0 2.4 10 3.4 25 4.0 49 3.6 Determine the linear, quadratic, cubic, or quartic function that best fits the data.
(Multiple Choice)
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Round your answer to two decimal places.
-The time T necessary to make an enlargement of a photo negative varies directly as the area A of the enlargement. If 105 seconds are required to make a 3-by-5 enlargement, find the time required
For a 5-by-10 enlargement.
(Multiple Choice)
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Use synthetic division to divide f(x) by x - k for the given value of k. Then express f(x) in the form f(x) = (x - k)q(x) + r for
the given value of k.
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(Multiple Choice)
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