Consider the arrangement of charges on the vertices of a square as shown in the figure. The net electrostatic potential at the centre of the square will be 1 mc 2 mc 2 m | -1 mc -2 mc
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Answer:
The net electrostatic potential at the centre of the square will be 2 mc.
Explanation:
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Answer:Thus total potential at the center V=4V1=ks4 q.
Explanation:
The equivalent electric potential at the centre will be the sum of electric potential due to each charge placed at vertices of the triangle. Distance of point from charge Q.For the electric potential at the centre Vcentre, x=0. Hence, the potential at the centre is greater than the potential at any other inside point. Now, for the electric potential at the surface Vsurface, x=R. Hence, the electric potential at the surface is lesser than that at any inside point.
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