Exam 1: The Basics

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Multiply the following. 1325\frac{1}{3} \cdot \frac{2}{5}

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Perform the indicated operation. Perform the indicated operation.

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Use the rule for multiplying two real numbers to find the following product. -2(-1)

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Apply the distributive property. Simplify when possible. 4(y1)4(y-1)

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Perform the indicated operations. Simplify as much as possible. 15(6)30\frac{-15(-6)}{-30} Do not convert fractions to decimal form.

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Perform the indicated operations. Simplify as much as possible. 20242202+42\frac{20^{2}-4^{2}}{20^{2}+4^{2}}

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Perform the indicated operation and reduce to lowest terms. Assume the variable represents a nonzero number. Perform the indicated operation and reduce to lowest terms. Assume the variable represents a nonzero number.

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Work the problem using the rule for addition of real numbers. 5+(6)+(9)5+(-6)+(-9)

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Apply the distributive property. Simplify when possible. 7(3a2b)7(3 a-2 b)

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Find the quotient. 2211\frac{-22}{-11}

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Find the LCD for each of the following; then perform the indicated operation. Find the LCD for each of the following; then perform the indicated operation.   Enter a fraction as your answer, as necessary. Enter a fraction as your answer, as necessary.

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Expand and multiply. (23)2\left(\frac{2}{3}\right)^{2}

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Reduce the fraction to lowest terms. Reduce the fraction to lowest terms.

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Find the fourth term in the sequence. Find the fourth term in the sequence.

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Find the LCD for each of the following; then perform the indicated operation. Find the LCD for each of the following; then perform the indicated operation.   Enter a fraction as your answer, as necessary. Enter a fraction as your answer, as necessary.

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Use the rule for order of operations to simplify the expression as much as possible. (4+3)2(4+3)^{2}

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Work the following problem using the rule for addition of real numbers. [9+(1)]+[3+(5)][9+(-1)]+[3+(-5)]

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The following is a geometric sequence. Find the next number in the sequence. 6, -24, 96, . . .

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Factor Factor   into the product of prime factors. into the product of prime factors.

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State the property or properties that justify the following statement. (3+5)+7=3+(5+7)(3+5)+7=3+(5+7)

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