Gauss's Law and Concentric Spherical Shells
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All Comments (19)
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I think in the outer thick shell, E=0 because if you enclose a Gaussian surface over the entire thing, we have +Q in the middle, and the small negative charges must add to -Q, hence total enclosed field, E=0. For the middle sphere, I think he is wrong, but he may have a point with the outer thick shell.
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I think he assumed the inner sphere is a shell, hence not solid. But as the previous video shows, a solid sphere with charge DOES have E>0
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No I meant that in the following video after this you explain that the E outside the concentric sphere isn't 0 but in this video you say that E=0 on the outside of the concentric sphere.
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@stephenxluo Yes i agree i was well confused did he make a mistake in this one with that then.
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I wish i could borrow your brain for my exam
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@tipps1080 q enclosed doesn't equal 0. E is 0 because of your second statement.
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@chihuahuabebi Why is that so?
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thanks so much! this helped me understand the base concepts for another problem i was having difficulty with. Your help is truly appreciated!
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Electric Field Inside a Charged Solid Sphere is NOT zero!!!! You are wrong!!!
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If C is a conductor there should be charge at both B<R<C AND C<R!
You are my last hope to pass my physics midterm.
JustinLuysMom 1 month ago 6