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An air bubble of volume V0 is released by a fish at a depth h in a lake. The bubble rises to the surface. Assume constant temperature and standard atmospheric pressure P above the lake. The volume of the bubble just before touching the surface will be (density of water is ρ)

(a) V0

(b) V0(ρ gh/p)

(c) V0/(1+ρgh/p) 

(d) V0(1+ρgh/p)

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Correct option  (d) V0(1+ ρgh/p)

Explanation:

According to Boyle’s law multiplication of pressure and volume will remains constant at the bottom and top. If P is the atmospheric pressure at the top of the lake and the volume of bubble is V then from

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