Estimate Electric Potential of Soap Bubble Drop

AI Thread Summary
To estimate the electric potential of a soap bubble drop after it bursts, the initial parameters include a radius of 10 cm and a wall thickness of 3.3x10^-6 cm, with a potential of 100V. The volume of the soap is calculated, leading to a value of 4.1469x10^-9 m³. The next steps involve determining the charge (Q) from the given potential and using it to find charge density. The potential for the collapsed sphere can be calculated using the equation V=kq/r, as the spherical symmetry allows for this simplification. The density of the soap/water solution will also need to be estimated to accurately determine the radius of the resulting drop.
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Homework Statement


A soap bubble 10cm in radius with a wall thickness of 3.3x10-6cm is charged to a 100V potential. The bubble bursts and falls as a spherical drop. Estimate the potential of the drop.


Homework Equations



V=kq/r

U=qV

-dV= E

r=10cm
a=3.3x10-6


The Attempt at a Solution



solved for the volume of the soap

(4pi(r+a)3)/3 - (4pi(r)3)/3 = 4.1469x10-9

Now I'm not sure what to do. Do i need to calculate Q from the potential given and then divide the Q with the volume to find charge density and solve for potential?

If so do i need to integrate the electric field thick shell equation to get the potential to solve for q, then use the equation for charged sphere?
 
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I think you just use V=kq/r again for the collapsed sphere.
You'll have to estimate the density of the soap/water solution to get the radius of the drop.
 
Delphi51 said:
I think you just use V=kq/r again for the collapsed sphere.
You'll have to estimate the density of the soap/water solution to get the radius of the drop.

it doesn't matter that ones a shell and ones a sphere? I did calculate the volume which i can get a new radius from
 
No, doesn't matter that it is solid. As long as it is spherically symmetrical.
 
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