Exam 3: Quadratic Functions
Exam 1: Linear Functions and Change125 Questions
Exam 2: Functions107 Questions
Exam 3: Quadratic Functions41 Questions
Exam 4: Exponential Functions102 Questions
Exam 5: Logarithmic Functions79 Questions
Exam 6: Transformations of Functions and Their Graphs100 Questions
Exam 7: Trigonometry in Circles and Triangles120 Questions
Exam 8: Trigonometric Functions120 Questions
Exam 9: Trigonometric Identities and Their Applications60 Questions
Exam 10: Compositions, Inverses, and Combinations of Functions64 Questions
Exam 11: Polynomial and Rational Functions143 Questions
Exam 12: Vectors and Matrices102 Questions
Exam 13: Sequences and Series81 Questions
Exam 14: Parametric Equations and Conic Sections120 Questions
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Suppose a farmer has 135 feet of fence and he wants to enclose a pasture with a rectangular boundary. There is already fencing along one side of the field that he wants to enclose, so he will only need to fence 3 sides of the new field. What is the maximum area that he can fence?
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Correct Answer:
The maximum area of the field is 2278.125 square feet
Find a formula for the quadratic function which corresponds to the values in the following table and use it to find g(4). 

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Correct Answer:
12
Solve
by the quadratic formula. Round your answers to 2 decimal places. List the answers in the form "A, B", with A < B.

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Correct Answer:
-1.07, 2.02
Find the zeros of
by using the quadratic formula. List the answers in the form "A, B", with A < B. Write your answers correct to 3 decimal places

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Let
a) Graph the function.
b) Give the vertex.
c) Give the axis of symmetry.
d) Give the y-intercept.

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Convert the quadratic function
to vertex form. Identify the vertex and the axis of symmetry.

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A projectile's height
above ground is a quadratic function of time t in seconds since launched. Three values of the function are given in the table below.
How many seconds does it take for the projectile to hit the ground?


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Suppose a farmer has 100 feet of fence and he wants to enclose a pasture with a rectangular boundary. There is already fencing along one side of the field that he wants to enclose, so he will only need to fence 3 sides of the new field. What are the dimension of the field that will give maximum area.
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Let
be a quadratic function which has y-intercept 0 and has zeros at x = 0 and x = 6. Then
.


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Find the zeros of
. List the answers in the form "A, B", with A < B.

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Find a formula for the quadratic function whose graph has axis of symmetry
,
- intercept at
, and contains the point
.




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What is the equation of the parabola that is concave down, has vertex
and contains the origin.

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The formula for the following parabola is
, where a = _____ , h = _____, and k = _____.
Note: Figure is not necessarily drawn to scale.


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The height of a baseball in feet
seconds after it has been hit is given by
. What is the maximum height of the baseball? Give your answer correct to 3 decimal places.


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