Exam 10: Completing the Square
Exam 1: Notation and Symbols329 Questions
Exam 2: Simplifying Expressions285 Questions
Exam 3: Paired Data and Graphing Ordered Pairs217 Questions
Exam 4: Multiplication With Exponents300 Questions
Exam 5: The Greatest Common Factor and Factoring by Grouping295 Questions
Exam 6: Reducing Rational Expressions to Lowest Terms263 Questions
Exam 7: Review of Solving Equations262 Questions
Exam 8: The Slope of a Line190 Questions
Exam 9: Rational Exponents264 Questions
Exam 10: Completing the Square187 Questions
Exam 11: Exponential Functions226 Questions
Exam 12: The Circle95 Questions
Exam 13: Sequences190 Questions
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Multiply both sides of the equation by their LCD. Then solve the resulting equation.
y = __________

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Correct Answer:
Find an equation that has the given solutions.
, 


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Justin wants to fence 3 sides of a rectangular exercise yard for his dog. The fourth side of the exercise yard will be a side of the house. He has 40 feet of fencing available. Find the dimensions of the exercise yard that will enclose the maximum area. 

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(Multiple Choice)
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Correct Answer:
E
Solve the following quadratic equation by completing the square.
a = __________

(Short Answer)
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For the equation, find the coordinates of the vertex, and indicate whether the vertex is the highest point on the graph or the lowest point on the graph. (Do not graph.)
Vertex = __________ The vertex is the __________ point on the graph.

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Fill in the blanks so that the left side is a perfect square trinomial; that is, complete the square.
_____
_____ 



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Use the discriminant to find the number and kind of solutions for the following equation.
Discriminant
__________ How many solutions does the equation have? __________ What kind of solutions are they? __________


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Solve the equation. Use factoring or the quadratic formula, whichever is appropriate. (Try factoring first. If you have any difficulty factoring, then go right to the quadratic formula.) 

(Multiple Choice)
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The graph of
is shown below.
Use the graph to find the solution set for the following inequality. 



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Determine
so that the following quadratic equation has exactly one real solution.
k = __________


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Look for the greatest common factor, then use the quadratic formula to find all solutions.
t = __________

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Find the vertex and any two convenient points to choose the graph of the following equation. 

(Multiple Choice)
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Determine
so that the following equation has exactly one real solution. 


(Multiple Choice)
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Use the discriminant to find the number and kind of solutions for the following equation.
Discriminant
__________ How many solutions does the equation have? __________ What kind of solutions are they? __________


(Short Answer)
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