In this 10-minute video lesson (part 6 of the Polynomial approximation of functions series) a pattern emerges!
This 10-minute video lesson examines the most amazing conclusion in mathematics!
This 9-minute video lesson looks at the MacLaurin representation of sin x.
This 8-minute video lecture demonstrates how to use a position vector valued function to describe a curve or path. [Calculus playlist: Lesson 133 of 156]
This 8-minute video lecture demonstrates how to use a position vector valued function to describe a curve or path. [Calculus playlist: Lesson 133 of 156]
Calculus is about to seem strangely straight forward. You've spent some time using the definition of a derivative to find the slope at a point. In this tutorial, we'll derive and apply the derivative for any term in a polynomial. By the end of this tutorial, you'll have the power to take the derivative of any polynomial like it's second nature!
This 10-minute video lesson looks at how to determine the derivatives of simple polynomials.
This 9-minute video lecuture looks at the product rule. It provides examples using the Product and Chain rules.
This video looks at the Product rule for more than two functions.
This video looks at the Proof of the Lagrange error bound (the bound of the error).
This 5-minute video looks at the proof that the derivative of e^x is e^x.
This 10-minute video lecture covers taking the derivative of ln x.
This 5-minute video lesson looks at the proof that d/dx (x^.5) = .5x^(-.5).
This 7-minute video lesson looks at the proof that d/dx(x^n) = n*x^(n-1).
This 18-minute video lesson uses the squeeze theorem to prove that the limit as x approaches 0 of (sin x)/x =1.
This video looks at the Proof of Fundamental Theorem of calculus.
This video looks at the Proof of special case of L'Hopital's Rule.
This 12-minute video lesson does both proofs in the same video to clarify any misconceptions that the original proof was \circular\.
This video covers Proving a limit using epsilon-delta definition.
This 10-minute video lesson considers why the quotient rule is the same thing as the product rule. As well as an introduction to the derivative of e^x, ln x, sin x, cos x, and tan x.