Exam 1: Notation and Symbols
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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Factor the following number into the product of primes. List the prime factors from smallest to largest. If the number is not factorable, indicate so. 

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Use the rule for order of operations to simplify the expression as much as possible. 

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Work the following problem using the rule for addition of real numbers. 

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Perform the indicated operation and reduce the answer to lowest terms. 

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Find the quotient (divide).
Simplify the answer. Do not convert to decimal form.

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The following is a geometric sequence. Find the next number in the sequence. 

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Perform the indicated operations. Simplify as much as possible.
If the expression is undefined, answer undefined .

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Identify the following statements as either true or false. All integers are also rational numbers.
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Use the associative property to rewrite the expression. Simplify the result. 

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If 8 people invest $500 each in a stamp collection and after a year the collection is worth $3,800, how much did each person lose? $ __________
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Use the rule for order of operations to simplify the expression as much as possible. 

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Factor the following number into the product of primes. Write the prime factors from smallest to largest. If the number is not factorable, indicate this by writing prime . 3,485
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The sequence below is an arithmetic sequence. Find the next two numbers in the sequence. 2, 0, -2, __________, __________ . . .
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Find the next number in the sequence. 1, 4, 9, 16, 25, 36, . . . (The sequence of squares.)
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Use the rule for order of operations to simplify the expression as much as possible. 

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Reduce the fraction to lowest terms by first factoring the numerator and denominator into the product of prime factors and then dividing out any factors they have in common. 

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