Absolute zero (0, K) is that temperature at w | vedclass

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(C) We know that the pressure $P$ and volume $V$ of an ideal gas are given by the relations $P = P_0(1 + \gamma t)$ and $V = V_0(1 + \gamma t)$,where

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Volume and pressure of a gas becomes zero

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(C) We know that the pressure $P$ and volume $V$ of an ideal gas are given by the relations $P = P_0(1 + \gamma t)$ and $V = V_0(1 + \gamma t)$,where $\gamma = 1/273.15\, ^\circ C^{-1}$.For $t = -273.15\, ^\circ C$,we get $P = P_0(1 + (1/273.15) 	imes (-273.15)) = P_0(1 - 1) = 0$.Similarly,$V = V_0(1 + (1/273.15) 	imes (-273.15)) = V_0(1 - 1) = 0$.Therefore,at absolute zero $(0\, K)$,the volume and pressure of an ideal gas theoretically become zero.

Absolute zero $(0\, K)$ is that temperature at which

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