Consider the system of Eq. (2.152).
(a) Demonstrate that pressure, p, can be expressed as a function of the the state variables ρ and e and the ratio of specific heats, γ by using (2.72) and (2.76).
(b) Show that the heat flow, q, can expressed in the state variable e. Assume that k is constant.
(c) Repeat the previous exercise, but now assume that k is variable and related to temperature according to (2.81) and (2.82). Is this a conservative differential equation?
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