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In an adiabatic expansion, the temperature of one mole of an ideal monatomic gas $(\gamma=5/3)$ decreases from 60 K to 50 K. The work done by the gas in the process is: (Take the universal gas constant as $R=8.3~J~mol^{-1}K^{-1})$
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Q: In an adiabatic expansion, the temperature of one mole of an ideal monatomic gas $(\gamma=5/3)$ decreases from 60 K to 50 K. The work done by the gas in the process is: (Take the universal gas constant as $R=8.3~J~mol^{-1}K^{-1})$

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Detailed Solution

Step 1: Identify the formula for work done in an adiabatic process

For an adiabatic process, the work done by an ideal gas is given by the change in internal energy with a negative sign, or specifically using the temperature change: $$W = \frac{nR(T_1 - T_2)}{\gamma - 1}$$

Step 2: List the given parameters

Given: $n = 1$ mole $T_1 = 60$ K $T_2 = 50$ K $\gamma = 5/3$ $R = 8.3$ J mol⁻¹ K⁻¹

Step 3: Calculate the denominator

The value of $(\gamma - 1)$ is: $$\gamma - 1 = \frac{5}{3} - 1 = \frac{2}{3}$$

Step 4: Substitute values into the work formula

Substitute the values into the equation: $$W = \frac{1 \times 8.3 \times (60 - 50)}{2/3}$$ $$W = \frac{8.3 \times 10}{2/3}$$ $$W = \frac{83 \times 3}{2}$$ $$W = \frac{249}{2} = 124.5 \text{ J}$$

Final Answer: 124.5 J

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