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point a is at 3r point b is at 2r from q determine elecric potential Vab in term of kq/r?
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|dw:1349841912381:dw|
Vab=Va-Vb We know potential is given by this relation at a distance r from a charge Q \[V=\frac{KQ}{r}\] \[V_a=\frac{KQ}{3r}\] \[V_b=\frac{KQ}{2r}\] \[Va< Vb\] so \[V_{ab}<0\] Could you do it now?
i have solved but its -kq/6.where answer is required in r form
Vab=kq(1/2r-1/3r) Vab=kq(3r-2r)/6r =kqr/6r =kq/6 I have solved like this
\[V_{ab}=kq(\frac{1}{3r}-\frac{1}{2r})\] LCM of 2r and 3r is 6r \[V_{ab}=kq\frac{2-3}{6r}\] \[V_{ab}=-\frac{kq}{6r}\]
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thanks you I was wrong in solving.
:D Welcome
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