27 videos in "Derivatives / Rules of Derivatives"
-

Introduction to Derivatives
-

The Derivative
-

Calculation of Derivatives
-

Derivatives of Trigonometric Functions
-

Leibniz Notation and the Chain Rule
-

Rectilinear Motion
-

Higher-Order Derivatives
-

Critical Numbers and the First Derivative Test
-

Concavity and the Second Derivative Test
-

The Power Rule
-

Derivatives Part 1
-

Derivatives Part 2
-

Derivatives Part 3
-
![[C.2] Numerical Derivative preview image](http://pi.mathvids.com/thumbs/1286-1.jpg)
[C.2] Numerical Derivative
-
![[C.3] Elasticity preview image](http://pi.mathvids.com/thumbs/1287-1.jpg)
[C.3] Elasticity
-

Derivative of a Sum-Product-Quotient-Composition
-

Sign of Derivative and Increasing or Decreasing
-

Increasing or Decreasing Derviative from Function
-

Cartesian Graphs and the Second Derivative
-

Excel Project 1 - Acceleration of Sales
-

Notations and Power Rule
-

Chain Rule
-

Derivative of Exponential
-

Max and Min
-

Elasticity Part 1
-

Elasticity Part 2
-

Elasticity Part 3 - Calculator
Derivative of Exponential
- How do you take the derivative of an exponential function?
- Why is the derivative of e^x still e^x?
- Why is it a big deal when the derivative of a function is itself?
- What is the derivative of b^x?
- How does the chain rule work for exponential functions?
- What is the derivative of e^(nx)?
- What is a quick and easy way to find the derivative of e^x at a point?
- What is the derivative of e^(2x^2 + 2)?
- How do you find the derivative of e^(2x^2 + 2)^2?
- What is the derivative of x*e^(0.1x)?
This lesson explains the concept of taking the derivative of e^x, which is one of the simplest derivatives to take, and it is also one of the most interesting derivatives. This is a great introduction to taking derivatives of the exponential function and why it works the way it does. Many different examples are shown, solved, and explained in this lesson.


