Все публикации

0:49:25

Thm 16 - second derivatives are symmetric

0:26:29

Statement and Proof of Theorem 14 (Interchanging limits)

0:45:45

If Partials exist and are continuous then the function is differentiable

0:21:18

Product Spaces

0:22:21

Proof of Thm 12.2 (more on limsups and liminfs)

0:24:46

Conclusion to Monotone Sequences Lecture

0:37:04

Intro to Cauchy Sequences

0:45:14

Intro to Subsequences

1:03:19

Intro to Limits

0:05:51

Venn Diagram Example

0:10:12

Proof that f(x)=1/x^2 is uniformly continuous on [a, \infty)

0:11:38

Proof that uniformly continuous functions preserve cauchyness

0:12:00

Proof that a continuous function on a closed interval is uniformly continuous

0:38:05

More Properties of Riemann Integration

1:33:18

Differentiation: Taylor’s Theorem

0:56:15

Differentiation: Mean Value Theorem and More

0:09:09

Example: Solving trig equations

0:52:46

Conclusion to Intro to Integration Lecture

1:07:27

Basic Properties of the Derivative

0:52:59

More On Integration and Differentiation of Power Series

0:25:41

An Example: Power Series that is not uniformly convergent on a set

0:22:35

Determining Limits (involving absolute values)

0:28:49

104: Uniform Convergence and Differentiability

0:17:47

Math 13: Practice Determining Null and Alternative Hypotheses