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A parallel plate capacitor was lowered i...

A parallel plate capacitor was lowered into water in a horizontal position, with water filling up the gap between the plates. The distance between the plates is `d`. Then a constant voltage `V` was applied to the capacitor. Find the water pressure increment in the gap. Dielectric constant of water is `k`.

A

`Delta p=(epsilon_(0)(k-1)V^(2))/(2d^(2))`

B

`Delta p=(epsilon_(0)k(k-1)V^(2))/(2d^(2))`

C

`Delta p=(epsilon_(0)(k-1)V^(2))/(4d^(2))`

D

`Delta p=(2epsilon_(0)(k-1)V^(2))/(d^(2))`

Text Solution

Verified by Experts

The correct Answer is:
B

`Delta P=(Delta F)/(A) F=(Q^(2))/(A epsilon_(0))`.
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