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27 similar drops of mercury are maintained at 10V each. All these spherical drops combine into a single big drop. The potential energy of the bigger drop is that of a smaller drop. times
Asked by pankajmahatopm2007 | 25 Jan, 2024, 09:28: AM
Expert Answer
If q is charge on the surface of mercury spherical drops of radius r , then potential on the surface of drop is
V = K × (q/r) = 10 Volt ( given ) ................................(1)
where K = 1/(4πεo) is Coulomb's constant .
If 27 drops are combined together to form a large drop radius R , then new potential Vnew is
Vnew = K × [ (27q) / R ] ...............................(2)
Volume of large drop is given as
Hence we get, R = 3r
If we substitute R = 3r in eqn.(2) , then we get
Vnew = (27/3) × K × ( q/R ) = 9 × K × ( q/R ) .........................(3)
From eqn.(1) and (3) , we conclude that potential of large drop is 9 times the potential of small drop
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