Welcome! My name is John Fuhrmann, and I teach math at Glendale Community College in Glendale, CA. These videos are for my hybrid/online math courses.

Inverse Hyperbolic Functions Applied to Integration
6:37
Inverse Hyperbolic Functions Applied to Integration
Derivatives and Integrals of Hyperbolic Functions
12:22
Derivatives and Integrals of Hyperbolic Functions
Proving Identities with Hyperbolic Functions
7:00
Proving Identities with Hyperbolic Functions
Introduction to Hyperbolic Functions
12:03
Introduction to Hyperbolic Functions
Try It! Epic U-Substitution Integral
5:27
Try It! Epic U-Substitution Integral
Try It! Pro-Level U-Substitution
5:53
Try It! Pro-Level U-Substitution
U-Substitution at its Finest: Natural Log and e^x
6:07
U-Substitution at its Finest: Natural Log and e^x
Logarithmic Differentiation: Two Mildly Challenging Examples
6:21
Logarithmic Differentiation: Two Mildly Challenging Examples
Finding the Derivative of x^(2x) by Logarithmic Differentiation AND Stacking
4:57
Finding the Derivative of x^(2x) by Logarithmic Differentiation AND Stacking
Calculus 1 Review of Exponential and Logarithmic Derivatives and Integrals
5:29
Calculus 1 Review of Exponential and Logarithmic Derivatives and Integrals
Five Examples Using Part I of the Fundamental Theorem of Calculus
9:44
Five Examples Using Part I of the Fundamental Theorem of Calculus
Two Examples of Part II of the Fundamental Theorem of Calculus (F.T.C. II)
5:35
Two Examples of Part II of the Fundamental Theorem of Calculus (F.T.C. II)
The Fundamental Theorem of Calculus, Part II
4:42
The Fundamental Theorem of Calculus, Part II
The Fundamental Theorem of Calculus, Part I
6:48
The Fundamental Theorem of Calculus, Part I
The Area Function Defined Using Integrals
6:30
The Area Function Defined Using Integrals
Displacement from a Velocity Graph
8:05
Displacement from a Velocity Graph
Useful Facts Involving Riemann Sums
8:13
Useful Facts Involving Riemann Sums
Introduction to Sigma (Summation) Notation
6:55
Introduction to Sigma (Summation) Notation
Right and Left Riemann Sums (n=4) for Area Under a Parabola
7:56
Right and Left Riemann Sums (n=4) for Area Under a Parabola
Using Riemann Sums (Right, Left, and Midpoint) to Approximate Area Under the Curve
8:41
Using Riemann Sums (Right, Left, and Midpoint) to Approximate Area Under the Curve
Using Rectangles to Approximate the Area Under a Curve: An Introduction
13:15
Using Rectangles to Approximate the Area Under a Curve: An Introduction
Finding the Position When Given Acceleration and Initial Conditions
5:42
Finding the Position When Given Acceleration and Initial Conditions
An Introductory Initial Value Problem
4:18
An Introductory Initial Value Problem
More Introductory Integrals
10:02
More Introductory Integrals
A First Introduction to Antiderivatives, Integration, and the Power Rule for Integrals
14:59
A First Introduction to Antiderivatives, Integration, and the Power Rule for Integrals
Using L’Hopital’s Rule to Explore the Number “e”
7:19
Using L’Hopital’s Rule to Explore the Number “e”
L’Hopital’s Rule: Indeterminate of the Form 0^0, Infinity^0, 1^Infinity
12:55
L’Hopital’s Rule: Indeterminate of the Form 0^0, Infinity^0, 1^Infinity
L’Hopital’s Rule: Infinity Minus Infinity Indeterminate Form
10:42
L’Hopital’s Rule: Infinity Minus Infinity Indeterminate Form
L’Hopital’s Rule: Indeterminate of the Form 0 x Infinity
8:37
L’Hopital’s Rule: Indeterminate of the Form 0 x Infinity
Try It! L’Hopital’s Rule: Two Nontrivial Examples
5:36
Try It! L’Hopital’s Rule: Two Nontrivial Examples