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mawgs
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Homework Statement
2. Equations
v=q/4πrε
3. Attempt at solution
Can I find the total charge by integrating the charge density equation from 0 to 2π and then plug that into the above equation?
No, you can't treat the entiremawgs said:Can I find the total charge by integrating the charge density equation from 0 to 2π and then plug that into the above equation?
A non-uniformly charged disk is a circular flat object that has an uneven distribution of electric charge on its surface. This means that different portions of the disk have different amounts of charge.
The potential due to a non-uniformly charged disk can be calculated using the formula V = kQ/r, where V is the potential, k is the Coulomb's constant, Q is the total charge on the disk, and r is the distance from the center of the disk. This formula takes into account the uneven distribution of charge on the disk.
The potential due to a non-uniformly charged disk is affected by the total charge on the disk, the distance from the center of the disk, and the distribution of charge on the disk. As the distance increases, the potential decreases, and as the charge and non-uniform distribution of charge increases, the potential increases.
Yes, the potential due to a non-uniformly charged disk can be negative. This occurs when the disk has an excess of negative charge, resulting in an overall negative potential.
The potential due to a non-uniformly charged disk takes into account the uneven distribution of charge on the disk, while the potential due to a uniformly charged disk assumes a uniform distribution of charge. This means that the potential due to the non-uniformly charged disk will vary at different points, while the potential due to the uniformly charged disk will be constant throughout.