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Evaluate both sides of divergence theorem
Took a while but got it right :approve: Thanks for the help mate!- acsol
- Post #5
- Forum: Calculus and Beyond Homework Help
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Evaluate both sides of divergence theorem
Hmm. I thought about that but my answer didn't really change and here's why: The cylinder has 4 sides, right? Rounded, opposite of rounded (flat), top, and bottom. However, from the given equation for D, we only have a rho and phi component. That automatically makes the top and bottom zero...- acsol
- Post #3
- Forum: Calculus and Beyond Homework Help
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Evaluate both sides of divergence theorem
Homework Statement NOTE: don't know see the phi symbol so I used theta. this is cylindrical coordinates not spherical. Given the field D = 6ρsin(θ/2)ap + 1.5ρcos(θ/2)aθ C/m^2 , evaluate both sides of the divergence theorem for the region bounded by ρ=2, θ=0 to ∏, and z = 0 to 5...- acsol
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- Divergence Divergence theorem Theorem
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- Forum: Calculus and Beyond Homework Help