Adiabatic Equation of State Derive the adiabatic equation of state (2.3.19) using particle conservation (2.3.7) and energy conservation (2.3.21), by assuming that the heat flow vector q and all collision terms in these equations are zero. p=Cn^{\gamma } Equation 19 \frac{\partial n}{\partial t}+\bigtriangledown (nu)=G-L Equation 7 \bigtriangledown (\frac{3}{2}pu)=\frac{\partial }{\partial t}(\frac{3}{2}p)\mid c Equation 22
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