Mean Value Theorem Intuition behind the Mean Value Theorem

Ladder rate-of-change problem The classic falling ladder problem

Rates-of-change (part 2) Another (simpler) example of using the chain rule to determine ...

Equation of a tangent line Finding the equation of the line tangent to f(x)=xe^x when x=1

Introduction to rate-of-change problems Using derivatives to solve rate-of-change problems

Optimization Example 4 Minimizing the cost of material for an open rectangular box.

Optimization with Calculus 3 A wire of length 100 centimeters is cut into two pieces; one is ...

Optimization with Calculus 2 Find the volume of the largest open box that can be made from a ...

Optimization with Calculus 1 Find two numbers whose products is -16 and the sum of whose ...

Graphing with Calculus More graphing with calculus.

Calculus Graphing with Derivatives Example Using the first and second derivatives to identify ...

Calculus: Graphing Using Derivatives Graphing functions using derivatives.

Calculus: Maximum and minimum values on an interval 2 examples of finding the maximum and ...

Monotonicity Theorem Using the monotonicity theorem to determine when a function is ...

Inflection Points and Concavity Intuition Understanding concave upwards and downwards ...

Maxima Minima Slope Intuition Intuition on what happens to the slope/derivative and second ...

L'Hopital's Rule Example 3 L'Hopital's Rule Example 3

L'Hopital's Rule Example 2 L'Hopital's Rule Example 2

L'Hopital's Rule Example 1 L'Hopital's Rule Example 1

Introduction to L'Hopital's Rule Introduction to L'Hopital's Rule