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Baylor BU Paul L. Foster Success Center Programs Tutoring Tutoring YouTube Videos Calculus (MTH 1321)
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Calculus (MTH 1321)

Chapter 2

2.1 Limits, Rates of Change and Tangent Lines: Estimating Slope at an Indicated Point (#13)

2.1-2.2 Section Review (Rates of Change & Limits that do not exist)

2.2 Limits, a Numerical and Graphical Approach: Estimating Limits (#19)

2.2 Limits, a Numerical and Graphical Approach: Graphing Limits (similar to #51-54)

2.2 Limits, a Numerical and Graphical Approach: Limits that Equal Infinity (#25)

2.3 Basic Limit Laws

2.3 Basic Limit Laws: Substituting Limit Values into Composite Functions (similar to #27-30)

2.4 Limits and Continuities: Determining Points of Discontinuity (#23)

2.4 Review: Definition of Continuity, Three Types of Discontinuity

2.4 Systems of Equations Continuous

2.5 Evaluating Limits Algebraically: Example with Complex Algebraic Expressions (#9)

2.5 Evaluating Limits Algebraically: Example with Radicals (#23)

2.5-2.6: Roadmap of Solving Limits

2.6 Trigonometric Limits: An Example with Tangent (similar to #40)

2.6 Trigonometric Limits: An Example with Cos (similar to #44)

2.6 Trigonometric Limits: An Example with Sin (#43)

2.6 Trigonometric Limits: Squeeze Theorem (#11)

2.7 Limits at Infinity: Three Ways to Approach These Limits (#9)

2.7 Limits at Infinity: Horizontal Asymptotes (similar to #17)

2.8: Intermediate Value Theorem (similar to #5)

Chapter 2 Review: Limits

Chapter 3

3.1 Definition of the Derivative: Finding the Equation of the Tangent Line (#31)

3.2 The Derivative as a Function (#25)

3.3 Product and Quotient Rules: Product Rule (#17)

3.3 Product and Quotient Rule: Quotient Rule (#27)

3.4 Rates of Change (similar to #27)

3.5 Higher Derivatives (#25)

3.6 Trigonometric Derivatives (#17)

3.7 Chain Rule (#57)

3.7 Chain Rule: Undefined Functions (similar to #84)

3.8 Implicit Differentiation (#19)

3.8 Implicit Differentiation (#55)

3.9 Derivations of General Exponential and Logarithmic Functions (#9)

3.9  Derivations of General Exponential and Logarithmic Functions: Finding the Tangent Line (#27)

3.10 Related Rates (#17)

3.10 Related Rates Example similar to (#4)

3.10 Related Rates Example similar to (#13)

Chapter 3 Review: Derivatives

Chapter 4

4.2 Extreme Values (similar to #70)

4.3 Mean Value Theorem (#29)

4.3 Mean Value Theorem (similar to #45)

4.4 Shape of a Graph (similar to #29)

4.4 The Shape of a Graph (#41)

4.6 Graph Sketching: Asymptotes

4.6 Graph Sketching: Asymptotes (similar to #15)

4.7 Applied Optimization (similar to #14)

4.7 Applied Optimization (similar to #29)

Chapter 4 Review: Applications of the Derivative

Chapter 5

5.1 Approximating Area (similar to #9)

5.1 Approximating Area Example (similar to #37)

5.1 Approximating Area (similar to #55)

5.2 The Definite Integral (#19)

5.2 The Definite Integral (#37)

5.2 The Definite Integral (#71)

5.3 Indefinite Integrals (similar to #25)

5.3 Indefinite Integral (similar to #26)

5.3 Indefinite Integral (similar to #36)

5.3 Indefinite Integrals (#49)

5.3 Indefinite Integrals (#73)

5.4 FTC, Pt 1 (#21)

5.4 FTC Pt I (#27)

5.4 FTC Pt I (#35)

5.5 FTC, Pt II (#5)

5.5 FTC Pt II (#15)

5.5 FTC Pt II (#21)

5.6 Net Change (similar to #4)

5.6 Net Change (#11)

5.7 Substitution Method (#45)

5.7 Substitution Method (#61)

5.7 Substitution Method (#71)

5.8 Further Transcendental Functions (#21)

5.8 Further Transcendental Functions (#63)

Chapter 5 Review: Integrals

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Baylor BU Paul L. Foster Success Center Programs Tutoring Tutoring YouTube Videos Calculus (MTH 1321)
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