Potential Due to a Group of Point Charges

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SUMMARY

The discussion focuses on calculating the potential due to a group of point charges, specifically addressing the charges q1 and q2. The initial attempts yielded incorrect results of -1.468e-19 and -6.407e-19. The correct approach involves determining q1 based on the potential at the origin when q2 is at infinity, using the relationship between the charges and their distances from the origin. A key point of reference is the zero crossing at x = 8, which simplifies the calculation of q2.

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Homework Statement



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Homework Equations



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The Attempt at a Solution



First time: I got -1.468e-19 which is wrong.
Second time: I got -6.407e-19 which is wrong.

q1 = 3.337e-19 ?
 
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can't quite follow your working, here's how I would look at it:

q1 is located at distance d from the origin

The graph gives the potential at the origin, as q2 charge is moved a distance x away from the origin.

Unknowns:
q1
q2

when the 2nd charge is at infinity, the potential at the origin, V, will be only due to q1, use this to calculate q1 in terms of V & d.

Then pick a suitable point from you graph, the zero crossing, x = 8, seems the easiest to me,

you know q1 is d from the origin & q2 is x from the origin, and the net potential is zero, us these facts to calculate q2.
 

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