Exam 7: Rational Expressions
Exam 1: The Basics329 Questions
Exam 2: Linear Equations and Inequalities310 Questions
Exam 3: Linear Equations and Inequalities in Two Variables155 Questions
Exam 4: Systems of Linear Equations135 Questions
Exam 5: Exponents and Polynomials300 Questions
Exam 6: Factoring295 Questions
Exam 7: Rational Expressions302 Questions
Exam 8: Roots and Radicals215 Questions
Exam 9: Quadratic Equations212 Questions
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Simplify the expression. Work inside parentheses first, and then divide out common factors. 

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Solve the following equation. Be sure to check each answer in the original equation if you multiply both sides by an expression that contains the variable. 

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Solve the following equation. Be sure to check each answer in the original equation if you multiply both sides by an expression that contains the variable. 

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A jogger covers a distance of 2 miles in 24 minutes. Find the average speed of the jogger in miles per hour.
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Suppose
varies directly as the square of
. If
when
find
when
is 1.
= __________







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One plane can travel 30 miles per hour faster than another. One of them goes 300 miles in the same time it takes the other to go 255 miles. What are their speeds?
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Solve the following equation. If impossible, answer no solution . Be sure to check each answer in the original equation if you multiply both sides by an expression that contains the variable.
x = __________

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The following problem involves some factoring by grouping. Remember, before you can divide out factors common to the numerator and denominator of a product, you must factor completely. 

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Solve the following equation. Be sure to check each answer in the original equation if you multiply both sides by an expression that contains the variable.
x = __________

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One car travels 400 miles in the same amount of time it takes a second car traveling 10 miles per hour slower than the first to go 350 miles. What are the speeds of the cars?
(Multiple Choice)
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Perform the indicated operation. Reduce your answer to lowest terms. 

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One number is 3 times as large as another. The sum of their reciprocals is
. Find the two numbers.

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