Exam 8: Quadratics and the Mathematics of Motion
Exam 1: An Introduction to Data and Functions149 Questions
Exam 2: Rates of Change and Linear Functions215 Questions
Exam 3: When Lines Meet: Linear Systems81 Questions
Exam 4: The Laws of Exponents and Logarithms: Measuring the Universe201 Questions
Exam 5: Growth and Decay: An Introduction to Exponential Functions146 Questions
Exam 6: Logarithmic Links: Logarithmic and Exponential Functions108 Questions
Exam 7: Power Functions109 Questions
Exam 8: Quadratics and the Mathematics of Motion127 Questions
Exam 9: New Functions From Old137 Questions
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Find values for A and B using what you know about completing the square. 

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(Short Answer)
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Correct Answer:
A. 16
B. 4
Find the coordinates of the vertex of the parabola given by .
Round values to 2 decimal places, if necessary.

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Find the horizontal intercepts of the function
. Give exact answers. Write your answer as r1, r2, with r12.

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Specify whether the vertex of this parabola is a maximum or a minimum.


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Find the quadratic function with x-intercepts -5 and 7 such that
. Write your answer in standard form
.


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Find a formula for a parabola with vertex
that passes through the point
.Write your answer in standard form .



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Find the equation, in standard form, of the parabola with horizontal intercepts at -5 and 1.
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After 3 seconds, a falling object has a velocity of 3,138 cm/sec. Find the initial velocity of the object. Assume that g = 980 cm/sec2.
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In the height equation
, identify the initial velocity in cm/sec.

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Given the point (2, 20) on a parabola of the form
, find the equation of the parabola.

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Match the graph of the function to the graph of its average rate of change:


(Multiple Choice)
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After 3 seconds, a falling object has traveled a distance of 65.1 m. Find the equation to describe the distance traveled by the object in t seconds. Assume that g = 9.8 m/sec2.
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An object that is moving horizontally along the ground is observed to have an initial velocity of 10,370 cm/sec and to be accelerating at a constant rate of -661 cm/sec2. Determine the velocity after 2 seconds.
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After 4 seconds, a falling object has a velocity of 45.2 m/sec. Find the equation to describe the distance traveled by the object in t seconds. Assume that g = 9.8 m/sec2.
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