Exam 6: Rational Expressions

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Perform the operations and simplify. Perform the operations and simplify.

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Find f ( c ) by evaluating directly and by using synthetic division and the remainder theorem. f ( x ) = x 2 + 2 x + 4 and c = 9

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Two denominators are given. Find the LCD. t 2 Two denominators are given. Find the LCD. t <sup>2 </sup>   7 t   8, t <sup>2 </sup>   64 7 t Two denominators are given. Find the LCD. t <sup>2 </sup>   7 t   8, t <sup>2 </sup>   64 8, t 2 Two denominators are given. Find the LCD. t <sup>2 </sup>   7 t   8, t <sup>2 </sup>   64 64

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Simplify the complex fraction. Simplify the complex fraction.

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The volume of a rectangular solid varies jointly with its length, width, and height. If the length is doubled, the width is tripled, and the height is quadrupled, by what factor is the volume multiplied?

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Write the expression in lowest terms. If the expression is already in lowest terms, so indicate. Assume that the denominator does not equal zero. Write the expression in lowest terms. If the expression is already in lowest terms, so indicate. Assume that the denominator does not equal zero.

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Perform the division. Write the answer without using negative exponents. Perform the division. Write the answer without using negative exponents.

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Express the sentence as a formula. Use Express the sentence as a formula. Use   as a constant of variation.   varies inversely with the cube of   , and jointly with   and the cube of   . as a constant of variation. Express the sentence as a formula. Use   as a constant of variation.   varies inversely with the cube of   , and jointly with   and the cube of   . varies inversely with the cube of Express the sentence as a formula. Use   as a constant of variation.   varies inversely with the cube of   , and jointly with   and the cube of   . , and jointly with Express the sentence as a formula. Use   as a constant of variation.   varies inversely with the cube of   , and jointly with   and the cube of   . and the cube of Express the sentence as a formula. Use   as a constant of variation.   varies inversely with the cube of   , and jointly with   and the cube of   . .

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Use synthetic division to perform the division. Use synthetic division to perform the division.

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Simplify. Simplify.

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Assume that all variables represent positive numbers. Assume that Assume that all variables represent positive numbers. Assume that   varies directly with   . If   when   , find   when   . varies directly with Assume that all variables represent positive numbers. Assume that   varies directly with   . If   when   , find   when   . . If Assume that all variables represent positive numbers. Assume that   varies directly with   . If   when   , find   when   . when Assume that all variables represent positive numbers. Assume that   varies directly with   . If   when   , find   when   . , find Assume that all variables represent positive numbers. Assume that   varies directly with   . If   when   , find   when   . when Assume that all variables represent positive numbers. Assume that   varies directly with   . If   when   , find   when   . .

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Use a calculator and synthetic division to perform the division. Use a calculator and synthetic division to perform the division.

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Solve the formula for t : Solve the formula for t :

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Simplify the rational expression. Simplify the rational expression.

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Determine the domain of the given function. Determine the domain of the given function.

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Solve for the variable in the proportion. Solve for the variable in the proportion.

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Use the factor theorem and tell whether the first expression is a factor of P ( x ). x + 1; P ( x ) = x 3 + 3 x 2 - 3 x - 5 . (Hint: Write x + 1 as x - (-1).)

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The equation The equation   indicates __________ variation. indicates __________ variation.

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Perform the division: Perform the division:   by   . by Perform the division:   by   . .

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Perform the division: Perform the division:   by   . by Perform the division:   by   . .

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