The degrees of freedom of a triatomic gas is
1. 2
2. 4
3. 6
3. 8
The value of CV for one mole of neon gas is
1.
2.
3.
4.
At constant volume, for different diatomic gases the molar specific heat is
1. Same and 3 cal/mole/°C approximately
2. Exactly equal and its value is 4 cal/mole/°C
3. Will be totally different
4. Approximately equal and its value is 5 cal/mole/°C
At constant volume the specific heat of a gas is , then the value of will be
1.
2.
3.
4. None of the above
The relation between two specific heats (in cal/mol) of a gas is:
(where \(\text{(J)}\) represents \(1\) Joule)
1. \(C_P-C_V=\dfrac{R}{J}\)
2. \(C_V-C_P=\dfrac{R}{J}\)
3. \(C_P-C_V=R\)
4. \(C_V-C_P=R\)
The specific heat of an ideal gas is:
1. proportional to
2. proportional to T2.
3. proportional to T3.
4. independent of
The following sets of values for and of a gas has been reported by different students. The units are cal/gm-mole-K. Which of these sets is most reliable
1.
2.
3.
4.
The specific heats at constant pressure is greater than that of the same gas at constant volume because
1. At constant pressure work is done in expanding the gas
2. At constant volume work is done in expanding the gas
3. The molecular attraction increases more at constant pressure
4. The molecular vibration increases more at constant pressure
The specific heat of a gas:
1. | has only two values \(Cp\) and \(Cv\). |
2. | has a unique value at a given temperature. |
3. | can have any value between 0 and ∞. |
4. | depends upon the mass of the gas. |
For hydrogen gas, the difference between molar specific heats is given by; \(C_P-C_V=a,\) and for oxygen gas, \(C_P-C_V=b.\) Here, \(C_P\) and \(C_V\) are molar specific heats expressed in \(\text{J mol}^{-1}\text{K}^{-1}.\) What is the relationship between \(a\) and \(b?\)
1. \(a=16b\)
2. \(b=16a\)
3. \(a=4b\)
4. \(a=b\)