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When is deviation more in the behaviour ...

When is deviation more in the behaviour of a gas from the ideal gas equation `PV=nRT`?

A

At high temperature and low pressure

B

At low temperature and high pressure

C

At high temperature and high pressure

D

At low temperature and low pressure

Text Solution

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The correct Answer is:
To determine when the deviation of a gas from the ideal gas equation \(PV = nRT\) is more pronounced, we can analyze the conditions under which real gases behave differently from ideal gases. ### Step-by-Step Solution: 1. **Understanding the Ideal Gas Law**: The ideal gas law is represented by the equation \(PV = nRT\), where: - \(P\) = pressure of the gas - \(V\) = volume of the gas - \(n\) = number of moles of the gas - \(R\) = universal gas constant - \(T\) = temperature of the gas in Kelvin 2. **Conditions for Ideal Behavior**: - Real gases behave like ideal gases under certain conditions, specifically at **high temperatures** and **low pressures**. - At high temperatures, the kinetic energy of gas molecules increases, which helps overcome intermolecular forces. - At low pressures, the volume of the gas increases, reducing the effect of intermolecular forces as the molecules are further apart. 3. **Conditions for Deviation**: - Deviation from ideal behavior is more significant at **low temperatures** and **high pressures**. - At low temperatures, the kinetic energy of gas molecules decreases, allowing intermolecular forces to have a more significant effect. - At high pressures, the volume of the gas decreases, causing the molecules to be closer together, which increases the impact of intermolecular attractions and repulsions. 4. **Conclusion**: - Therefore, the maximum deviation from the ideal gas behavior occurs at **low temperatures and high pressures**. ### Final Answer: The deviation is more pronounced in the behavior of a gas from the ideal gas equation \(PV = nRT\ at low temperature and high pressure. ---

To determine when the deviation of a gas from the ideal gas equation \(PV = nRT\) is more pronounced, we can analyze the conditions under which real gases behave differently from ideal gases. ### Step-by-Step Solution: 1. **Understanding the Ideal Gas Law**: The ideal gas law is represented by the equation \(PV = nRT\), where: - \(P\) = pressure of the gas - \(V\) = volume of the gas ...
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