Why can't we just say that having the line integral along a closed curve of a conservative vector field is the same as going from the starting point to the starting point, where there is not curve (it's just a point) and since there is no curve the line integral is 0.
that's not always true, though... there are conservative fields, whose closed curve line integrals aren't equal zero at some regions!
gorthaur3 2 months ago
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bebefore3 2 months ago
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bebefore3 2 months ago
i reread this chapter like 2 times and read 3 different proofs on this but they failed to explain it as simple as this
A+
will be takin the P actuary exam this fall so ill be watchin those stat vids soon =]
DeFoaBuSe 10 months ago
Why can't we just say that having the line integral along a closed curve of a conservative vector field is the same as going from the starting point to the starting point, where there is not curve (it's just a point) and since there is no curve the line integral is 0.
dalcde 1 year ago
Sal, what do you do with all the image files that are left at the end of the explanation. can they be available?
yp06407012 1 year ago 2