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| Subject: | Mathematics |
| Topic: | Multivariable Calculus |
| Views: | 94,066 |
Educator
| Name: | University of California, Berkeley (UC Berkeley) |
| Type: | University |
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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.
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Universal Mathematics
It is a nice lecture
Beautiful í learn much from it
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?
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?
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?
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?
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?
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?
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?