The problem: Two charges are a distance 2r apart. Determine an expression for the potential the three locations (I, II and III) that are a distance of r from each of the charges along the axis. * r The solution: -q 2r V₁ = Fix any mistakes in the solution. VII VIII = +q k(-q) p2 k(-q) r² + + r k(q) k(q) (2r)² k(q) (2r)² = III = 3k(q) 4r² 3k(q) 4r² k(-q) k(q) -3k(q) + (2r)² r2 4r²

College Physics
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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
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The problem: Two charges are a distance 2r apart. Determine an expression for the potential the
three locations (I, II and III) that are a distance of r from each of the charges along the axis.
*
r
The solution:
-q
2r
V₁
Fix any mistakes in the solution.
=
VII =
VIII =
+q
k(-q)
r2
r
k(-q), k(q) 3k(q)
+
72
(2r)² 4r²
+
k(q)
(2r)²
k(-q) k(q)
+
(2r)² r2
=
III
=
3k(q)
4r²
-3k(q)
4r²
Transcribed Image Text:The problem: Two charges are a distance 2r apart. Determine an expression for the potential the three locations (I, II and III) that are a distance of r from each of the charges along the axis. * r The solution: -q 2r V₁ Fix any mistakes in the solution. = VII = VIII = +q k(-q) r2 r k(-q), k(q) 3k(q) + 72 (2r)² 4r² + k(q) (2r)² k(-q) k(q) + (2r)² r2 = III = 3k(q) 4r² -3k(q) 4r²
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