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Q. No.A monoatomic gas performs a work of \(\dfrac{ Q} {4}\) where \(Q\) is the heat supplied to it. During this transformation, the molar heat capacity of the gas will be: (\(R\) is the gas constant.)
| 1. | \(R\) | 2. | \(2R\) |
| 3. | \(3R\) | 4. | \(4R\) |
Subtopic: Â Molar Specific Heat |
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The \((P\text-V)\) graph of an ideal monoatomic gas is as shown. The molar heat capacity of gas will be:
1. \(2R\)
2. \(3R\)
3. \(5R\)
4. \(7R\)
Subtopic: Â Molar Specific Heat |
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A thermally insulated vessel contains an ideal gas of molecular mass \(M\) and a specific heat ratio of \(1.4.\) The vessel is moving with speed \(v\) and is suddenly brought to rest. Assuming no heat is lost to the surroundings, then the vessel temperature of the gas increases by:
(\(R=\) universal gas constant)
1. \(\dfrac{M v^2}{7 R} \)
2. \(\dfrac{M v^2}{5 R} \)
3. \(\dfrac{2M v^2}{7 R} \)
4. \(\dfrac{7M v^2}{5 R} \)
(\(R=\) universal gas constant)
1. \(\dfrac{M v^2}{7 R} \)
2. \(\dfrac{M v^2}{5 R} \)
3. \(\dfrac{2M v^2}{7 R} \)
4. \(\dfrac{7M v^2}{5 R} \)
Subtopic: Â Molar Specific Heat |
 56%
From NCERT
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