Specific Heat Capacity
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PHXI13:KINETIC THEORY

360355 One mole of ideal monoatomic gas \((\gamma=5 / 3)\) is mixed with one mole of diatomic gas \((\gamma=7 / 5)\). What is \(\gamma\) for the mixture? \(\gamma\) denotes the ratio of specific heat at constant pressure, to that at constant volume

1 \(3 / 2\)
2 \(35 / 23\)
3 \(23 / 15\)
4 \(4 / 3\)
PHXI13:KINETIC THEORY

360356 A diatomic gas molecule has translational, rotational and vibrational degrees of freedom.
Then \(\dfrac{C_{P}}{C_{V}}\) is

1 1.67
2 1.4
3 1.33
4 1.29
PHXI13:KINETIC THEORY

360357 The molar specific heat relation for ideal gas is

1 \(C_{P}+C_{V}=R\)
2 \(C_{P}-C_{V}=R\)
3 \(C_{P} / C_{V}=R\)
4 \(C_{V} / C_{P}=R\)
PHXI13:KINETIC THEORY

360358 If \(C_{P}\) and \(C_{V}\) denote the specific heats of oxygen per unit mass at constant pressure and constant volume respectively. then

1 \(C_{P}-C_{V}=R / 16\)
2 \(C_{P}-C_{V}=R / 32\)
3 \(C_{P}-C_{V}=R\)
4 \(C_{P}-C_{V}=32 R\)
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PHXI13:KINETIC THEORY

360355 One mole of ideal monoatomic gas \((\gamma=5 / 3)\) is mixed with one mole of diatomic gas \((\gamma=7 / 5)\). What is \(\gamma\) for the mixture? \(\gamma\) denotes the ratio of specific heat at constant pressure, to that at constant volume

1 \(3 / 2\)
2 \(35 / 23\)
3 \(23 / 15\)
4 \(4 / 3\)
PHXI13:KINETIC THEORY

360356 A diatomic gas molecule has translational, rotational and vibrational degrees of freedom.
Then \(\dfrac{C_{P}}{C_{V}}\) is

1 1.67
2 1.4
3 1.33
4 1.29
PHXI13:KINETIC THEORY

360357 The molar specific heat relation for ideal gas is

1 \(C_{P}+C_{V}=R\)
2 \(C_{P}-C_{V}=R\)
3 \(C_{P} / C_{V}=R\)
4 \(C_{V} / C_{P}=R\)
PHXI13:KINETIC THEORY

360358 If \(C_{P}\) and \(C_{V}\) denote the specific heats of oxygen per unit mass at constant pressure and constant volume respectively. then

1 \(C_{P}-C_{V}=R / 16\)
2 \(C_{P}-C_{V}=R / 32\)
3 \(C_{P}-C_{V}=R\)
4 \(C_{P}-C_{V}=32 R\)
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PHXI13:KINETIC THEORY

360355 One mole of ideal monoatomic gas \((\gamma=5 / 3)\) is mixed with one mole of diatomic gas \((\gamma=7 / 5)\). What is \(\gamma\) for the mixture? \(\gamma\) denotes the ratio of specific heat at constant pressure, to that at constant volume

1 \(3 / 2\)
2 \(35 / 23\)
3 \(23 / 15\)
4 \(4 / 3\)
PHXI13:KINETIC THEORY

360356 A diatomic gas molecule has translational, rotational and vibrational degrees of freedom.
Then \(\dfrac{C_{P}}{C_{V}}\) is

1 1.67
2 1.4
3 1.33
4 1.29
PHXI13:KINETIC THEORY

360357 The molar specific heat relation for ideal gas is

1 \(C_{P}+C_{V}=R\)
2 \(C_{P}-C_{V}=R\)
3 \(C_{P} / C_{V}=R\)
4 \(C_{V} / C_{P}=R\)
PHXI13:KINETIC THEORY

360358 If \(C_{P}\) and \(C_{V}\) denote the specific heats of oxygen per unit mass at constant pressure and constant volume respectively. then

1 \(C_{P}-C_{V}=R / 16\)
2 \(C_{P}-C_{V}=R / 32\)
3 \(C_{P}-C_{V}=R\)
4 \(C_{P}-C_{V}=32 R\)
For More Updates join with Us
NEET Test Series from KOTA - 10 Papers In MS WORD WhatsApp Here
PHXI13:KINETIC THEORY

360355 One mole of ideal monoatomic gas \((\gamma=5 / 3)\) is mixed with one mole of diatomic gas \((\gamma=7 / 5)\). What is \(\gamma\) for the mixture? \(\gamma\) denotes the ratio of specific heat at constant pressure, to that at constant volume

1 \(3 / 2\)
2 \(35 / 23\)
3 \(23 / 15\)
4 \(4 / 3\)
PHXI13:KINETIC THEORY

360356 A diatomic gas molecule has translational, rotational and vibrational degrees of freedom.
Then \(\dfrac{C_{P}}{C_{V}}\) is

1 1.67
2 1.4
3 1.33
4 1.29
PHXI13:KINETIC THEORY

360357 The molar specific heat relation for ideal gas is

1 \(C_{P}+C_{V}=R\)
2 \(C_{P}-C_{V}=R\)
3 \(C_{P} / C_{V}=R\)
4 \(C_{V} / C_{P}=R\)
PHXI13:KINETIC THEORY

360358 If \(C_{P}\) and \(C_{V}\) denote the specific heats of oxygen per unit mass at constant pressure and constant volume respectively. then

1 \(C_{P}-C_{V}=R / 16\)
2 \(C_{P}-C_{V}=R / 32\)
3 \(C_{P}-C_{V}=R\)
4 \(C_{P}-C_{V}=32 R\)