Exam 4: Polynomials and Rational Functions
Exam 1: Review of Basic Concepts637 Questions
Exam 2: Equations and Inequalities498 Questions
Exam 3: Graphs and Functions531 Questions
Exam 4: Polynomials and Rational Functions517 Questions
Exam 5: Inverse, Exponential, and Logarithmic Functions472 Questions
Exam 6: Systems and Matrices505 Questions
Exam 7: Arithmetic Sequence: Common Difference and First n Terms570 Questions
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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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Tell whether a linear model or a quadratic model is appropriate for the data. If linear, tell whether the slope should be positive or negative. If quadratic, decide whether the leading coefficient a of should be positive or negative.
-The height of a bouncing ball during one bounce, as a function of time.
(Multiple Choice)
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If an object is thrown upward with an initial velocity of , its height after sec is given by . Find the maximum height attained by the object. (The object will attain maximum height exactly at the halfway point in terms of the time , where is at the beginning of the object's flight, and the final time is when the object hits the ground.)
(Multiple Choice)
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Determine which of the rational functions given below has the following feature(s).
-The horizontal asymptote is
(Multiple Choice)
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Give the domain and range for the rational function. Use interval notation.
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(Multiple Choice)
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Solve the inequality. Write the solution set in interval notation.
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Find the equation of the axis of symmetry of the parabola.
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(Multiple Choice)
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Given 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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Find all complex zeros of the polynomial function. Give exact values. List multiple zeros as necessary.
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(Multiple Choice)
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The number of mosquitoes M(x), in millions, in a certain area depends on the June rainfall x, in inches, according to the equation . What rainfall produces the maximum number of mosquitoes?
(Multiple Choice)
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Find a polynomial function f(x) of least possible degree having the graph shown.
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(Multiple Choice)
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If an object is propelled upward from a height of 48 feet at an initial velocity of 64 feet per second, then its height after t seconds is given by the equation , where height is in feet. After how many
Seconds will the object reach a height of 112 feet?
(Multiple Choice)
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Why is it not possible for a function defined by a polynomial of degree 4 with real coefficients to have zeros of 2,
(Essay)
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Find a polynomial function f(x) of least possible degree having the graph shown.
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