#### More Mathematics Courses

# Multivariable Calculus, with Michael Hutchings

### Course Description

In this course, UC Berkeley Professor Michael Hutchings gives 40 video lectures on Multivariable Calculus.

UC Berkeley Professor Michael Hutchings in **Lecture 23: Triple Integrals in Spherical Coordinates**.

**10**ratings

No

### Video Lectures & Study Materials

## Comments

Posting Comment...

**Disclaimer:**

CosmoLearning is promoting these materials solely for nonprofit educational purposes, and to recognize contributions made by University of California, Berkeley (UC Berkeley) to online education. We do not host or upload any copyrighted materials, including videos hosted on video websites like YouTube*, unless with explicit permission from the author(s).
All intellectual property rights are reserved to UC Berkeley and involved parties.
CosmoLearning is not endorsed by UC Berkeley, and we are not affiliated
with them, unless otherwise specified. Any questions, claims or concerns
regarding this content should be directed to their creator(s).

*If any embedded videos constitute copyright infringement, we strictly recommend contacting the website hosts directly to have such videos taken down. In such an event, these videos will no longer be playable on CosmoLearning or other websites.

*If any embedded videos constitute copyright infringement, we strictly recommend contacting the website hosts directly to have such videos taken down. In such an event, these videos will no longer be playable on CosmoLearning or other websites.

Paul Sprockel wrote 4 years ago. - DeleteSuggested description and title br>

Universal Mathematics

Habtamu wrote 7 years ago.It is a nice lecture

Zahid wrote 8 years ago.Beautiful í learn much from it

lilsergi wrote 9 years ago.So, in conclusion every time we take a vector field line

integral along a simply closed curve and we get a non-zero

value, then that implies that there is a hole inside the

region?

lilsergi wrote 9 years ago.So, in conclusion every time we take a vector field line

integral along a simply closed curve and we get a non-zero

value, then that implies that there is a hole inside the

region?

sergio wrote 9 years ago.So, in conclusion every time we take a vector field line

integral along a simply closed curve and we get a non-zero

value, then that implies that there is a hole inside the

region?

sergio wrote 9 years ago.So, in conclusion every time we take a vector field line

integral along a simply closed curve and we get a non-zero

value, then that implies that there is a hole inside the

region?

sergio wrote 9 years ago.So, in conclusion every time we take a vector field line

integral along a simply closed curve and we get a non-zero

value, then that implies that there is a hole inside the

region?

sergio wrote 9 years ago.So, in conclusion every time we take a vector field line

integral along a simply closed curve and we get a non-zero

value, then that implies that there is a hole inside the

region?

sergio wrote 9 years ago.So, in conclusion every time we take a vector field line

integral along a simply closed curve and we get a non-zero

value, then that implies that there is a hole inside the

region?