Can electric flux be negative?
\[\Phi = E * A \cos120 = -2.025 \frac{ nm^2 }{ c }\]
That's what I get.
I don't know, I feel like I'm not fully understanding the concept hehe
yes that looks good
ohh right I'm using magnitudes...
and cos(theta>90) = - negative
yes
Maxwell did this all on fluid-flow. so it's in or out. same with divergence, or convergence. they're scalars but still numbers with signs.
ohhh
oH I'm getting it. Electric fields in this scenario are pointing inside which means the charge is negative?
so a sink!!
What about: a 2.0 cm x 3.0 cm rectangle lies in the xy-plane. What is the electric flux if E= (100 i + 50 k) N/C? --> I used the same process, I only calculated theta by arctan(50/100) = 27 ?
and magnitude of E = 112 n/c for the flux= 0.06 nm^2/c ????
look for \(\vec E \bullet \hat z\)
what's z?
\(\hat k\)
ohhh I just realized lol I thought it was j
\(\Phi = \int \vec E \bullet \hat n \, da\) that's the simplest formulation I know off hand
zero then
\(\vec E \bullet \hat n = <100,0,50>\bullet <0,0,1> = 50\)
So as you were doing originally, you then have \(\Phi = E * A\)
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