A spherical bubble inside water has radius $R$. Take the pressure inside the bubble and the water pressure to be $p_0$. The bubble now gets compressed radially in an adiabatic manner so that its radius becomes $(R-a)$. For $a \ll R$ the magnitude of the work done in the process is given by $\left(4 \pi p_0 R a^2\right) \mathrm{X}$, where $X$ is a constant and $\gamma=C_p / C_V=41 / 30$. The value of $X$ is $\_\_\_\_$ .
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