Instructional Video10:21
Math Fortress

Differential Equations: Solutions (Level 1 of 4)

12th - Higher Ed
This video introduces the basic concepts associated with solutions of ordinary differential equations. Topics covered include: Solution to an ODE, Interval of definition, and solution curves.
Instructional Video2:12
Brian McLogan

Learn how to use the chain rule in calculus

12th - Higher Ed
👉 Learn how to find the derivative of a function using the chain rule. The derivative of a function, y = f(x), is the measure of the rate of change of the function, y, with respect to the variable x. The process of finding the derivative...
Instructional Video7:25
Professor Dave Explains

Derivatives of Trigonometric Functions

12th - Higher Ed
How to take the derivatives of trigonometric functions.
Instructional Video5:47
Flipping Physics

Simple Harmonic Motion - Velocity and Acceleration Equation Derivations

12th - Higher Ed
Deriving the velocity and acceleration equations for an object in simple harmonic motion. Uses calculus.
Instructional Video8:29
Catalyst University

Limits | L'Hospital's Rule: Examples 2 & 3

Higher Ed
Limits | L'Hospital's Rule: Examples 2 & 3
Instructional Video10:27
Catalyst University

Partial Derivatives: Total Differentials

Higher Ed
Partial Derivatives: Total Differentials
Instructional Video10:12
Catalyst University

Titration Curves: A Conceptual Math-based Approach

Higher Ed
Titration Curves: A Conceptual Math-based Approach
Instructional Video2:21
Brian McLogan

Use the chain rule with sine to take the derivative

12th - Higher Ed
👉 Learn how to find the derivative of a function using the chain rule. The derivative of a function, y = f(x), is the measure of the rate of change of the function, y, with respect to the variable x. The process of finding the derivative...
Instructional Video0:58
Brian McLogan

Calc Unit 4 Learn how to take the integral with a fraction power

12th - Higher Ed
Calc Unit 4 Learn how to take the integral with a fraction power
Instructional Video1:28
Brian McLogan

Calculus Unit 4 Sum and Difference of definite integrals

12th - Higher Ed
Calculus Unit 4 Sum and Difference of definite integrals
Instructional Video5:41
Catalyst University

Series | Limit Comparison Test: Example 1

Higher Ed
Series | Limit Comparison Test: Example 1
Instructional Video10:41
Catalyst University

Limits | L'Hospital's Rule: Proof and 2 Examples

Higher Ed
Limits | L'Hospital's Rule: Proof and 2 Examples
Instructional Video5:44
Professor Dave Explains

Finding Local Maxima and Minima by Differentiation

12th - Higher Ed
How to find the local maxima and minima of a function using differentiation.
Instructional Video6:52
Professor Dave Explains

The Mean Value Theorem For Integrals: Average Value of a Function

12th - Higher Ed
Defining the mean value theorem for integrals.
Instructional Video12:45
Professor Dave Explains

Integration by Parts

12th - Higher Ed
An introduction to integration by parts.
Instructional Video15:05
Professor Dave Explains

Vector Fields, Divergence, and Curl

12th - Higher Ed
An introduction to vector fields.
Instructional Video8:09
Professor Dave Explains

Derivatives of Logarithmic and Exponential Functions

12th - Higher Ed
How to take the derivatives of logarithmic and exponential functions.
Instructional Video8:40
Professor Dave Explains

Understanding Limits and L'Hospital's Rule

12th - Higher Ed
An introduction to L'Hospital's rule.
Instructional Video10:08
Professor Dave Explains

Integration Using The Substitution Rule

12th - Higher Ed
An introduction to the substitution rule for integration.
Instructional Video11:13
Professor Dave Explains

Implicit Differentiation

12th - Higher Ed
An introduction to implicit differentiation.
Instructional Video10:26
Professor Dave Explains

Partial Derivatives and the Gradient of a Function

12th - Higher Ed
An introduction to partial derivatives and defining the concept of gradient.
Instructional Video10:26
Flipping Physics

Power using Derivative and Unit Vectors - Example

12th - Higher Ed
Example: A 0.280 kg object has a position described by the function, position as a function of time equals 5.00 t^3 - 8.00 t^2 - 30.0 t meters. What is the net power being delivered to the object at 2.00 seconds? Want Lecture Notes?...
Instructional Video9:02
Professor Dave Explains

Taylor and Maclaurin Series

12th - Higher Ed
An introduction to taylor and maclaurin series.
Instructional Video9:06
Professor Dave Explains

The Fundamental Theorem of Calculus: Redefining Integration

12th - Higher Ed
Defining the fundamental theorem of calculus.