Unit 1: Limits and Continuity

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Limits Overview

Limit Notation (Left-Hand, Right-Hand, Overall)

Limit Notation 3 Topics

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Left Hand Limit (LHL)

Right Hand Limit (RHL)

Overall Limit

Finding Limits Using a Graph

Finding Limits Using a Graph 5 Topics

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Method: Finding Limits of a Graph

Example 1: Left Hand Limit

Example 2: Right Hand Limit

Example 3: Overall Limit Exists

Example 4: Overall Limit Does Not Exist

Finding a Limit Using Equations

Finding Limits Using an Equation

Option 1: Plug it in! 3 Topics

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Identifier: Limit Option 1

Method: Limit Option 1

Example 1: Option 1 (Plug it in)

Option 2: Factor and Cancel 4 Topics

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Identifier: Factor and Cancel

Method: Factor and Cancel

Example 1: Factor and Cancel

Example 2: Factor and Cancel

Option 3: Complex Fractions 3 Topics

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Identifier: Complex Fraction Limits

Method: Complex Fraction Limits

Example 1: Complex Fraction Limit

Option 4: Square Roots 3 Topics

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Identifier: Square Root Limits

Method: Square Root Limits

Example 1: Square Root Limits

Option 5: Absolute Value 3 Topics

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Identifier: Absolute Value Limits

Method: Absolute Value Limits

Example 1: Absolute Value Limit

Option 6
Trig Functions Category 1: Simplify then Plug it in 4 Topics

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Identifier: Trig Function Limits Category 1

Method: Trig Function Limits Category 1

Example 1: Trig Function Limit Category 1

Example 2: Trig Function Limit Category 1

Option 7
Trig Functions Category 2: Sine Limit Identity 3 Topics

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Identifier: Trig Function Category 2

Method: Trig Function Limits Category 2

Example 1: Trig Function Limit Category 2

Option 8
Trig Functions Category 3: Cosine Limit Identity 3 Topics

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Identifier: Trig Function Category 3

Method: Trig Function Category 3

Example 1: Trig Function Limit Category 3

Option 9: Vertical Asymptotes (Limits that equal infinity) 6 Topics

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Identifier: Vertical Asymptotes

Method: Vertical Asymptotes

Example 1: Vertical Asymptotes

Example 2: Vertical Asymptotes

Example 3: Vertical Asymptotes

Example 4: Vertical Asymptotes

Option 10: Horizontal Asymptotes (Limits whose x-value is heading towards infinity) 10 Topics

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Identifier: Horizontal Asymptotes

Method 1: Leading Behavior

Method 2: Dividing by the Highest Power of x

Example 1: Leading Behavior (Top-Heavy)

Example 2: Leading Behavior (Bottom-Heavy)

Example 3: Leading Behavior (Balanced)

Example 4: Dividing by the Highest Power of x (Top-Heavy)

Example 5: Dividing by the Highest Power of x (Bottom-Heavy)

Example 6: Dividing by the Highest Power of x (Balanced)

Example 7: 2 Different Horizontal Asymptotes (Pro Level)

Option 11: Squeeze Theorem (Sandwich Theorem) 3 Topics

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Identifier: Squeeze Theorem

Method: Squeeze Theorem

Example 1: Squeeze Theorem

Continuity

Definition of Continuous Function

Determining Continuity: Given a Graph 3 Topics

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Identifier: Continuity Using a Graph

Method: Continuity Using a Graph

Example 1: Continuity Using a Graph

Determining Continuity: Given an Equation 3 Topics

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Identifier: Continuity Using an Equation

Method: Continuity Using an Equation

Example 1: Continuity Using an Equation

Intermediate Value Theorem 3 Topics

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Identifier: Intermediate Value Theorem

Method: Intermediate Value Theorem

Example 1: Intermediate Value Theorem

Unit 1: Limits and Continuity

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