Question
A gas is heated at constant pressure. The fraction of heat energy used to increase the internal energy of the gas molecules is(a) $\gamma$(b) $1 / \gamma$(c) $C_{p}-C_{v}$(d) $C_{p}+C_{v}$
Step 1
The heat supplied to the gas at constant pressure is given by $Q = nC_{p}\Delta T$, where $n$ is the number of moles, $C_{p}$ is the heat capacity at constant pressure, and $\Delta T$ is the change in temperature. Show more…
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If the ratio of specific heat of gas at constant pressure to that at constant volume is $\gamma$. The change in internal energy of a mass of gas when the volume changes from $V$ to $2 V$ at constant pressure $p$ is (a) $\frac{R}{(\gamma-1)}$ (b) $p V$ (c) $\frac{p V}{(\gamma-1)}$ (d) $\frac{\gamma p V}{(\gamma-1)}$
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Round 2
The ratio of specific heat of a gas at constant pressure to that at constant volume is $\gamma$. The change in internal energy of one mole of gas when volume change from $\mathrm{V}$ to $2 \mathrm{~V}$ at constant pressure $p$ is (a) $R /(\gamma-1)$ (b) $p V$ (c) $p V /(\gamma-1)$ (d) $\frac{\gamma p V}{\gamma-1}$
If the ratio of specific heat of a gas at Constant pressure to that at constant volume is $\gamma$, the Change in internal energy of the mass of gas, when the volume changes from $\mathrm{V}$ to $2 \mathrm{~V}$ at Constant Pressure p, is (A) $\{(\mathrm{PV}) /(\gamma-1)\}$ (B) $\{\mathrm{R} /(\gamma-1)\}$ (C) PV (D) $\{(\gamma \mathrm{PV}) /(\gamma-1)\}$
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