system consisting of 0.0816 moles of a diatomic ideal gas is taken from state A to state C along the path in the figure below. (b) What is the lowest temperature of the gas during this process? In kelvin. (c) Find the change in internal energy of the gas in going from A to C. Hint: Adapt the equation (for the change in internal energy of a monatomic ideal gas) ΔU=3/2nRΔT=3/2Δ(PV)=3/2(PcVc-PaVa) to a diatomic ideal gas. In joules. (d) Find the energy delivered to the gas in going from A to C. In joules.
system consisting of 0.0816 moles of a diatomic ideal gas is taken from state A to state C along the path in the figure below. (b) What is the lowest temperature of the gas during this process? In kelvin. (c) Find the change in internal energy of the gas in going from A to C. Hint: Adapt the equation (for the change in internal energy of a monatomic ideal gas) ΔU=3/2nRΔT=3/2Δ(PV)=3/2(PcVc-PaVa) to a diatomic ideal gas. In joules. (d) Find the energy delivered to the gas in going from A to C. In joules.
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A system consisting of 0.0816 moles of a diatomic ideal gas is taken from state A to state C along the path in the figure below.
(b) What is the lowest temperature of the gas during this process? In kelvin.
(c) Find the change in internal energy of the gas in going from A to C. Hint: Adapt the equation (for the change in internal energy of a monatomic ideal gas) ΔU=3/2nRΔT=3/2Δ(PV)=3/2(PcVc-PaVa) to a diatomic ideal gas. In joules.
(d) Find the energy delivered to the gas in going from A to C. In joules.
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