Where Is the Zero Potential Point Between Two Unequal Charges?

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The discussion centers on finding the zero potential point between two unequal charges, -2.350 uC and 1.670 uC, located at specified coordinates. Participants express confusion about setting up the problem and the relevant equations, specifically whether to use Coulomb's law. Suggestions include using Coulomb's equations for both charges and determining the point where the net electric field is zero. The correct answer is noted as (-0.433, 1.867 m), but the original poster struggles to understand how to arrive at this solution. Clarifications emphasize focusing on potential rather than force for this specific problem.
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A charge of -2.350 uC is located at (2.620 m, 4.495 m). and a charge of 1.670 uC is located at (-2.602 m, 0 m). There is one point on the line connecting these two charges where the potential is zero. Find this point.

V=U/q and U=qV

V=kq/rGreetings Physics adorers,

I was wondering if someone could please help me set up this problem. I am not sure where to begin. Here is my attempt (I honestly don't think I am at all on the right path)

Ua-Ub=Kqoq/ra - kqoq/rb

k(-2.350 uC)(1.67)/2.602 - k(-2.350 uC)(1.670)/5.203

*Yes I know that uC needs to be in C. I just wrote that for short hand.Could someone please help me set up this problem? That is where I am struggling the most. I have the answers (-0.433, 1.867 m) but I do not know how to arrive at them

Thank you for any help, comments, suggestions, etc
 
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phunphysics2 said:
A charge of -2.350 uC is located at (2.620 m, 4.495 m). and a charge of 1.670 uC is located at (-2.602 m, 0 m). There is one point on the line connecting these two charges where the potential is zero. Find this point.

V=U/q and U=qV

V=kq/r


Greetings Physics adorers,

I was wondering if someone could please help me set up this problem. I am not sure where to begin. Here is my attempt (I honestly don't think I am at all on the right path)

Ua-Ub=Kqoq/ra - kqoq/rb

k(-2.350 uC)(1.67)/2.602 - k(-2.350 uC)(1.670)/5.203

*Yes I know that uC needs to be in C. I just wrote that for short hand.


Could someone please help me set up this problem? That is where I am struggling the most. I have the answers (-0.433, 1.867 m) but I do not know how to arrive at them

Thank you for any help, comments, suggestions, etc

I would like to help you, but the equations that you wrote do not make sense to me.

Can you list the Relevant Equation for solving this type of problem? Can you also post a sketch of the problem, showing the line between the charges?
 
Greetings Berkeman,

Unfortunately there is no drawing to the problem. There are only words.

In addition, I am not exactly sure what equations need to be used for this problem.
 
I am not sure if Coulumbs law should be used or not...
 
phunphysics2 said:
I am not sure if Coulumbs law should be used or not...

Yes it should. Find the point where the net force is zero, and that will be the point where the E-field is zero...

http://en.wikipedia.org/wiki/Coulombs_Law

.
 
BTW, the point on the line may not be between the two charges...
 
thanks.

I am still not exactly sure on how to set up the rest of the problem though...
 
I do not know where the net force is 0, nor do I know how to begin to set up a situation where I can find the net force...
 
phunphysics2 said:
I do not know where the net force is 0, nor do I know how to begin to set up a situation where I can find the net force...

Write Coulomb's equation for each of the two charges. One equation for the force from the first charge as a function of distance, and the second equation for the force from the second charge as a function of distance. You probably should choose an origin somewhere that makes the problem eaiser. Either choose the origin at one of the charges, or choose it half-way between the charges.

Add the two forces and find the distance from the origin where the forces add to zero...
 
  • #10
Thank you!
Let me work on that and post back in a while with my work...
 
  • #11
berkeman said:
Write Coulomb's equation for each of the two charges. One equation for the force from the first charge as a function of distance, and the second equation for the force from the second charge as a function of distance. You probably should choose an origin somewhere that makes the problem eaiser. Either choose the origin at one of the charges, or choose it half-way between the charges.

Add the two forces and find the distance from the origin where the forces add to zero...

Berkeman: the problem asks the point where the potential is zero.

ehild
 
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