Exam 10: Conic Sections and More Graphing
Exam 1: A Review of Basic Algebra101 Questions
Exam 2: Graphs, Equations of Lines, and Functions86 Questions
Exam 3: Systems of Linear Equations56 Questions
Exam 4: Inequalities48 Questions
Exam 5: Polynomials, Polynomial Functions, and Equations90 Questions
Exam 6: Rational Expressions90 Questions
Exam 7: Radical Expressions and Equations89 Questions
Exam 8: Quadratic Equations and Functions; Inequalities; and Algebra, Composition, and Inverses of Functions78 Questions
Exam 9: Exponential and Logarithmic Functions72 Questions
Exam 10: Conic Sections and More Graphing57 Questions
Exam 11: Miscellaneous Topics77 Questions
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Graph the function and give the intervals on which F ( x ) is increasing, decreasing, or constant. 

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Find the center and radius of a circle given an equation in standard form. 

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A marina charges $20 to rent a jet ski for 1 hour, plus $10 for every extra hour (or portion of an hour). In the illustration, h represents the number of hours and c represents the cost. Find the cost if the ski is used for 2.5 hours. 

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The arch of the underpass in the picture is a part of an ellipse. Find the equation of the arch. 

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Find the center and the length of a radius of the circle. x 2 + y 2 - 2 x - 6 y + 1 = 0
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Find the center and the length of a radius of the circle. x 2 + y 2 - 8 x + 2 y = 0
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Find the center and radius of a circle given an equation in standard form. 

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Computer access to international data network A costs $10 per day plus $8 per hour or fraction of an hour. Network B charges $15 per day, but only $6 per hour or fraction of an hour. In the illustration, t represents the connect time and C represents the total cost for each network. Find the minimal daily usage (in hours) after which it would be more economical to use network B. 

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Solve the system of equations algebraically for real values of
and
. 



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Two similarly charged particles are shot together for an almost head-on collision, as in the illustration. They repel each other and travel the branches of the hyperbola given by
How close do they get? 


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