• ### H.1. Inverse Variation

3. #### H.1.1. Identifying Inverse Variation Equations

1. H.1.1.1. Identifying Inverse Variations Equations Given a Set of Literal Equations
4. #### H.1.2. Writing Inverse Variation Equations

1. H.1.2.1. Writing Inverse Variation Equations Given One Point
2. H.1.2.2. Writing Inverse Variation Equations Given a Word Problems
5. #### H.1.3. Checking for Inverse Variation Equations

1. H.1.3.1. Checking for Inverse Variation Given a Table of Values
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• ### H.2. Joint Variation

3. #### H.2.1. Identifying Joint Variation Equations

1. H.2.1.1. Identifying Joint Variations Equations Given a Set of Literal Equations
4. #### H.2.2. Writing Joint Variation Equations

1. H.2.2.1. Writing Joint Variation Equations Given Three Variables with Values
2. H.2.2.2. Writing Joint Variation Equations Given Three Variables without Values
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• ### H.3. Graph Simple Rational Functions

3. #### H.3.1. Graphing the Parent Rational Function

1. H.3.1.1. Graphing a Rational Function of the Form y = a/x
4. #### H.3.2. Translating the Parent Rational Function

1. H.3.2.1. Identifying the Asymptotes of Rational Functions of the Form y = {a/(x-h)} + k
2. H.3.2.2. Graphing Rational Functions of the Form y = {a/(x-h)} + k
5. #### H.3.3. Rational Functions of the Form y = (ax + b)/(cx + d)

1. H.3.3.1. Identifying the Asymptotes of Rational Functions of the Form y = (ax + b) / (cx + d)
2. H.3.3.2. Graphing Rational Functions of the Form y = (ax + b)/(cx + d)
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• ### H.4. Graph General Rational Functions

3. #### H.4.1. Graphing General Rational Functions (m < n)

1. H.4.1.1. Identifying the Asymptotes of General Rational Functions (m < n)
2. H.4.1.2. Stating the Domain and Range of General Rational Functions (m < n)
3. H.4.1.3. Graphing General Rational Functions (m < n)
4. #### H.4.2. Graphing General Rational Functions (m = n)

1. H.4.2.1. Identifying the Asymptotes of General Rational Functions (m = n)
2. H.4.2.2. Stating the Domain and Range of General Rational Functions (m = n)
3. H.4.2.3. Graphing General Rational Functions (m = n)
5. #### H.4.3. Graphing General Rational Functions (m > n)

1. H.4.3.1. Identifying the Asymptotes of General Rational Functions (m > n)
2. H.4.3.2. Stating the Domain and Range of General Rational Functions (m > n)
3. H.4.3.3. Graphing General Rational Functions (m > n)
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• ### H.5. Multiply and Divide Rational Expressions

3. #### H.5.1. Simplifying Rational Expressions

1. H.5.1.1. Simplifying Rational Expressions by Dividing Out Common Factors
2. H.5.1.2. Solving Word Problems Involving Simplifying Rational Expressions
4. #### H.5.2. Multiplying Rational Expressions

1. H.5.2.1. Multiplying Two Rational Expressions
2. H.5.2.2. Multiplying a Rational Expression by a Polynomial
5. #### H.5.3. Dividing Rational Expressions

1. H.5.3.1. Dividing Two Rational Expressions
2. H.5.3.2. Dividing a Rational Expression by a Polynomial
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• ### H.6. Add and Subtract Rational Expressions

3. #### H.6.1. Adding Rational Expressions

1. H.6.1.1. Adding Rational Expressions with Like Denominators
2. H.6.1.2. Finding Least Common Multiples of Two Polynomials
3. H.6.1.3. Adding Rational Expressions with Unlike Denominators
4. #### H.6.2. Subtracting Rational Expressions

1. H.6.2.1. Subtracting Rational Expressions with Like Denominators
2. H.6.2.2. Subtracting Rational Expressions with Unlike Denominators
5. #### H.6.3. Simplifying Complex Fractions

1. H.6.3.1. Simplifying Complex Fractions by Writing the Denominator as a Single Fraction
2. H.6.3.2. Simplifying Complex Fractions by Multiplying the Numerator and Denominator by the LCD
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• ### H.7. Solve Rational Equations

3. #### H.7.1. Solving Rational Equations by Cross Multiplying

1. H.7.1.1. Solving Rational Equations by Cross Multiplying Given the Proportion
2. H.7.1.2. Solving Rational Equations by Cross Multiplying Given a Word Problem
4. #### H.7.2. Solving Rational Equations by Using LCDs

1. H.7.2.1. Solving Rational Equations with One Solution by Using LCDs
2. H.7.2.2. Solving Rational Equations with Two Solutions by Using LCDs
3. H.7.2.3. Solving Rational Equations with Extraneous Solutions by Using LCDs
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