Class 11PhysicsKinetic Theory of GasesMolar Specific Heat of gas and relation between them (Mayer's formula)
EasyThe total internal energy of $2$ mole monoatomic ideal gas at temperature $T=300\,K$ will be ...........$J$. (Given $R = 8.31\,J/mol\cdot K$)
- A$7567$
- B$7771$
- C$7479$
- D$8976$
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Similar Questions
What is the significance of the heat capacity ratio $\gamma = \frac{C_{P}}{C_{V}}$ for a gas?
Difficult
View SolutionIf $c_p$ and $c_v$ denote the specific heats (per unit mass) of an ideal gas of molecular weight $M$,then which of the following relations holds true,where $R$ is the molar gas constant?
If the molar specific heat at constant volume is $\frac{3R}{2}$,then the adiabatic index $\gamma$ is:
Easy
View SolutionMatch the List-$I$ with List-$II$:
List-$I$ List-$II$ $A$. Triatomic rigid gas $I$. $\frac{C_P}{C_V} = \frac{5}{3}$ $B$. Diatomic non-rigid gas $II$. $\frac{C_P}{C_V} = \frac{7}{5}$ $C$. Monoatomic gas $III$. $\frac{C_P}{C_V} = \frac{4}{3}$ $D$. Diatomic rigid gas $IV$. $\frac{C_P}{C_V} = \frac{9}{7}$
Choose the correct answer from the options given below:
| List-$I$ | List-$II$ |
| $A$. Triatomic rigid gas | $I$. $\frac{C_P}{C_V} = \frac{5}{3}$ |
| $B$. Diatomic non-rigid gas | $II$. $\frac{C_P}{C_V} = \frac{7}{5}$ |
| $C$. Monoatomic gas | $III$. $\frac{C_P}{C_V} = \frac{4}{3}$ |
| $D$. Diatomic rigid gas | $IV$. $\frac{C_P}{C_V} = \frac{9}{7}$ |
Choose the correct answer from the options given below:
The specific heat relation for an ideal gas is:
Easy
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