Heat Capacity at Constant Volume
Trending Questions
Q. For a gas (R/Cv)=0.67 the gas is made up of molecules which are
(R = gas constant and Cv = heat capacity at constant volume)
(R = gas constant and Cv = heat capacity at constant volume)
- monoatomic
- diatomic
- polyatomic
- mixture of gases
Q.
In adiabatic irreversible expansion of an ideal gas against a constant external pressure P2, the P - V work is given by ?
−Wirr=nR(T2−T1P2P1)
- −Wirr=nR(T2+T1P2P1)
−Wirr=nRT1(1−P2P1)
−Wirr=nRT2(1−P2P1)
Q. At constant volume, the specific heat of a gas is 0.075 cal K−1 g−1 and its molecular weight is 40 g mol−1. The atomicity of the gas is:
Given: R = 2 cal K−1mol−1
Given: R = 2 cal K−1mol−1
- Monoatomic
- Diatomic
- Triatomic
- None of the above
Q. For a gas (R/Cv)=0.67 the gas is made up of molecules which are
(R = gas constant and Cv = heat capacity at constant volume)
(R = gas constant and Cv = heat capacity at constant volume)
- monoatomic
- diatomic
- polyatomic
- mixture of gases
Q. If Cv=4.96 cal/mol.K then increase in internal energy when temperature of 2 moles of this gas is increased from 340 K to 342 K
- 27.80 cal
- 19.84 cal
- 13.90 cal
- 9.92 cal
Q. At constant volume, the specific heat of a gas is 0.075 cal K−1 g−1 and its molecular weight is 40 g mol−1. The atomicity of the gas is:
Given: R = 2 cal K−1mol−1
Given: R = 2 cal K−1mol−1
- Monoatomic
- Diatomic
- Triatomic
- None of the above
Q. If Cv=4.96 cal/mol.K then increase in internal energy when temperature of 2 moles of this gas is increased from 340 K to 342 K
- 27.80 cal
- 19.84 cal
- 13.90 cal
- 9.92 cal
Q. Determine the heat energy needed to increase the temperature of 10.0 mol of mercury by 7.5 K. The value of heat capacity for given amount of mercury is 27.8 kJK−1
- 208.5 J
- 2085 J
- 208.5 kJ
- 2805 J
Q. Two moles of an ideal gas is heated at constant pressure of one atmosphere from 27oC to 127oC. If Cv, m=20+10−2T JK−1 mol−1, then q and △U for the process are respectively:
- 6362.8 J, 4700 J
- 3037.2 J, 4700 J
- 7062.8, 5400 J
- 3181.4 J, 2350 J