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The Concept of a Function

45m 53s

Common Functions

35m 17s

The Domain of Definition of a Function

4m 56s

The Domain of Basic Functions

10m 54s

The Domain of Logarithmic and Exponential Functions

18m 45s

The Domain of Trigonometric Functions

6m 4s

The Domain of Absolute Value Functions

3m 36s

The Domain of a Piecewise Function

4m 33s

Translation (Shifting) and Reflection of Functions

1h 43s

The Composition of Functions

35m 48s

Even and Odd Functions

37m 24s

One-to-One Functions

30m 12s

The Inverse of a Function

1h 24m 12s

Piecewise-Defined Functions

33m 7s

The Absolute Value Function

13m 57s

Introduction

23m 58s

Linear Equations- One Variable

44m 14s

Linear Equations- Zero or Infinite Solutions

9m 34s

Variable in the Denominator

1h 4m 28s

Systems of Two Linear Equations

1h 12m 17s

Linear Systems- Zero or Infinite Solutions

13m 52s

Applications of Linear Equations

51m 10s

Quadratic Equations

54m 5s

Jumbled Quadratics

22m 18s

Quadratics in Disguise

48m 7s

Nonlinear Equations

1h 40m 54s

Equations with Square Roots

1h 10m 2s

Equations with Absolute Value

1h 23m 41s

Basic Derivatives of Functions

1h 52m 42s

Derivative of Exponents and Logarithmic Functions

53m 36s

Trigonometric Derivatives

36m 58s

Derivative of Power Functions

1h 29m 38s

Implicit Differentiation

1h 31m 12s

Calculations Using The Definition of Derivative

49m 55s

The Derivative of an Inverse of a Function

11m 35s

Logarithmic Differentiation

31m 26s

Derivatives of Exponential and Inverse Trigonometric Functions

1h 48m 45s

Tangent and Normal Lines - Basic Exercises

2h 31m 26s

Tangent and Normal Lines – Exercises with a Constant

1h 29m 47s

Tangent and Normal Lines of Implicit Functions

27m 8s

Tangent and Normal lines - Parametric Functions

17m 20s

The Angle Between Two Curves

25m 47s

Vertical Tangents and Cusps

44m 29s

Linear Approximation

31m 10s

Summarizing Questions

12m 40s

Introduction

23m 8s

Separable Equations

46m 20s

Homogeneous Equations

1h 39s

Homogeneous after Substitution

34m 23s

Exact Equations

47m 21s

Integration Factor

1h 56m 45s

Linear Equations

33m 27s

Bernoulli Equations

28m 39s

Ricatti Equations

40m 23s

Existence and Uniqueness

1h 15m 47s

Word Problems

1h 14m 59s

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Lecturers

Amos Bahiri earned his undergraduate degree in Mathematics, and then went on to earn two Master’s Degrees (MS) in Mathematics and Computer & Information Science from Ohio State University. In addition to being an outstanding instructor of mathematics, Amos is known for his math jokes.

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