The provided text includes an equation for determining the entropy $ S $ of a system:\[ S = \frac{5}{2}R + R \ln \left[ \left( \frac{2 \pi m k_B T}{h^2} \right)^{3/2} \frac{1}{V} \right] \]where:- $ R $ is the universal gas constant,- $ m $ is the mass of a gas particle,- $ k_B $ is the Boltzmann constant,- $ T $ is the temperature in Kelvin,- $ h $ is the Planck constant,- $ V $ is the volume.The task is to determine that the entropy content of one mole of argon gas at 300 K is 155 J/K. If the same system were raised to a temperature of 600 K, with all other parameters remaining the same, what would the entropy of the argon be?

Solution: The entropy of one mol of argon gas at a temperature of 300K is 155 J/K. Then the entropy…

Answered: S= R+R ln 2 ² h² 2лmk T 3/2 B V o…

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S= R+R ln 2 ² h² 2лmk T 3/2 B V o determine that the entropy content of one mole of argon gas at 300 K is 155 J/K. If the same system were raised to a temperature of 600 , and all other parameters remained the same, what would the entropy of the argon be?