164195 Which of the following graphs represent the behaviour of an ideal gas :

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2

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4

164196 A gas mixture consists of \(\mathbf{2}\) moles of oxygen and 4 moles of Argon at temperature T. Neglecting all vibrational modes, the total internal energy of the system is:

164197 A gaseous mixture enclosed in vessel contains \(\mathbf{1 g}\) mole of a gas A (with \(\gamma=5 / 3\) ) and another gas B (with \(\gamma=7 / 5\) ) at a temperature T. The gases A and \(B\) do not react with each other and assumed to be ideal. The number of gram moles of \(\mathrm{B}\), if \(\gamma\) for the gaseous mixture is \(19 / 13\) is :

164198 Internal energy of \(n_1\) moles of hydrogen gas at temperature \(T\) is equal to internal energy of \(n_2\) moles of helium gas at temperature \(3 T\). Then the ratio \(n_1 / n_2\) is :

164199 The root mean square velocity, \(\mathrm{v}_{\mathrm{rms}}\), the average velocity \(v_{a v}\), and the most probable velocity, \(v_{m p}\) of the molecules of the gas are in the ratio of (approx):

164195 Which of the following graphs represent the behaviour of an ideal gas :

1

2

3

4

164196 A gas mixture consists of \(\mathbf{2}\) moles of oxygen and 4 moles of Argon at temperature T. Neglecting all vibrational modes, the total internal energy of the system is:

164197 A gaseous mixture enclosed in vessel contains \(\mathbf{1 g}\) mole of a gas A (with \(\gamma=5 / 3\) ) and another gas B (with \(\gamma=7 / 5\) ) at a temperature T. The gases A and \(B\) do not react with each other and assumed to be ideal. The number of gram moles of \(\mathrm{B}\), if \(\gamma\) for the gaseous mixture is \(19 / 13\) is :

164198 Internal energy of \(n_1\) moles of hydrogen gas at temperature \(T\) is equal to internal energy of \(n_2\) moles of helium gas at temperature \(3 T\). Then the ratio \(n_1 / n_2\) is :

164199 The root mean square velocity, \(\mathrm{v}_{\mathrm{rms}}\), the average velocity \(v_{a v}\), and the most probable velocity, \(v_{m p}\) of the molecules of the gas are in the ratio of (approx):

164195 Which of the following graphs represent the behaviour of an ideal gas :

1

2

3

4

164196 A gas mixture consists of \(\mathbf{2}\) moles of oxygen and 4 moles of Argon at temperature T. Neglecting all vibrational modes, the total internal energy of the system is:

164197 A gaseous mixture enclosed in vessel contains \(\mathbf{1 g}\) mole of a gas A (with \(\gamma=5 / 3\) ) and another gas B (with \(\gamma=7 / 5\) ) at a temperature T. The gases A and \(B\) do not react with each other and assumed to be ideal. The number of gram moles of \(\mathrm{B}\), if \(\gamma\) for the gaseous mixture is \(19 / 13\) is :

164198 Internal energy of \(n_1\) moles of hydrogen gas at temperature \(T\) is equal to internal energy of \(n_2\) moles of helium gas at temperature \(3 T\). Then the ratio \(n_1 / n_2\) is :

164199 The root mean square velocity, \(\mathrm{v}_{\mathrm{rms}}\), the average velocity \(v_{a v}\), and the most probable velocity, \(v_{m p}\) of the molecules of the gas are in the ratio of (approx):

164195 Which of the following graphs represent the behaviour of an ideal gas :

1

2

3

4

164196 A gas mixture consists of \(\mathbf{2}\) moles of oxygen and 4 moles of Argon at temperature T. Neglecting all vibrational modes, the total internal energy of the system is:

164197 A gaseous mixture enclosed in vessel contains \(\mathbf{1 g}\) mole of a gas A (with \(\gamma=5 / 3\) ) and another gas B (with \(\gamma=7 / 5\) ) at a temperature T. The gases A and \(B\) do not react with each other and assumed to be ideal. The number of gram moles of \(\mathrm{B}\), if \(\gamma\) for the gaseous mixture is \(19 / 13\) is :

164198 Internal energy of \(n_1\) moles of hydrogen gas at temperature \(T\) is equal to internal energy of \(n_2\) moles of helium gas at temperature \(3 T\). Then the ratio \(n_1 / n_2\) is :

164199 The root mean square velocity, \(\mathrm{v}_{\mathrm{rms}}\), the average velocity \(v_{a v}\), and the most probable velocity, \(v_{m p}\) of the molecules of the gas are in the ratio of (approx):

164195 Which of the following graphs represent the behaviour of an ideal gas :

1

2

3

4

164196 A gas mixture consists of \(\mathbf{2}\) moles of oxygen and 4 moles of Argon at temperature T. Neglecting all vibrational modes, the total internal energy of the system is:

164197 A gaseous mixture enclosed in vessel contains \(\mathbf{1 g}\) mole of a gas A (with \(\gamma=5 / 3\) ) and another gas B (with \(\gamma=7 / 5\) ) at a temperature T. The gases A and \(B\) do not react with each other and assumed to be ideal. The number of gram moles of \(\mathrm{B}\), if \(\gamma\) for the gaseous mixture is \(19 / 13\) is :

164198 Internal energy of \(n_1\) moles of hydrogen gas at temperature \(T\) is equal to internal energy of \(n_2\) moles of helium gas at temperature \(3 T\). Then the ratio \(n_1 / n_2\) is :

164199 The root mean square velocity, \(\mathrm{v}_{\mathrm{rms}}\), the average velocity \(v_{a v}\), and the most probable velocity, \(v_{m p}\) of the molecules of the gas are in the ratio of (approx):