MATH Advanced Math  - Unit 14: Solving Rational Expressions and Partial Fraction Decomposition
For the first three problems, use the following expression to find the degree of each polynomial.

1) What is the degree?

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2) What is the degree?

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3) What is the degree?

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For the next three problems, use the following expression to find the degree of each polynomial.

4) What is the degree?

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5) What is the degree?

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6) What is the degree?

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For the rational polynomial expressions in the next two problems, restrict all values of “x” that would result in division by zero. State the letter of the correct answer.

7) What are the restricted values for “x”?

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8) What are the restricted values for “x”?

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For the next three problems, use the following rational equation to solve for “x”. Find the common denominator (C.D.) and restrict the values of "x" that would result in division by zero.

9) What is the common denominator (C.D.)?

10) What is the restricted value(s) for “x”?

11) Solve for “x”. State the letter of the correct answer.

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For the next three problems, use the following rational equation to solve for “x”. Find the common denominator (C.D.) and restrict the values of "x" that would result in division by zero.

12) What is the common denominator (C.D.)? State the letter of the correct answer.

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13) What are the restricted values for “x”?

14) Solve for “x”. State the letter of the correct answer.

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For the next two problems, use partial fraction decomposition to resolve the rational expression into a sum or difference of fractions. Identify the numerator of each fraction (A, B values).

15) What is the numerator of each fraction that may be used to resolve the rational expression as a sum of fractions?

16) What is the numerator of each fraction that may be used to resolve the rational expression as a sum of fractions? State the letter of the correct answer.

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