Ten moles of `(O_2)` gas are kept at temperature `T`. At some higher temperature `2T`, fourty percent of molecular oxygen breaks into atomic oxygen. Find change in internal energy of the gas.

Temperature of two moles of a monoatomic gas is increased by 600 K in a given process. Find change in internal energy of the gas.

The r.m.s speed of oxygen molecule (O_(2)) at a certain temperature T is V. If on increasing the temperature of the oxygen gas to 2T, the oxygen molecules dissociate into atomic oxygen, find the speed of the oxygen atom.

Statement I: The rms speed of oxygen molecules (O_2) at an absolute temperature T is c. IF the temperature is doubled and oxygen gas dissociates into atomic oxygen, the rms speed remains unchanged. Statement II: The rms speed of the molecules of a gas is directly proportional to sqrt(T//M)

The root-mean-square (rms) speed of oxygen molecules (O_(2)) at a certain absolute temperature is v.If the temperature is double and the oxygen gas dissociated into atomic oxygen, the rms speed would be

The root-mean-square (rms) speed of oxygen molecules (O_(2)) at a certain absolute temperature is v.If the temperature is double and the oxygen gas dissociated into atomic oxygen, the rms speed would be

A sample contains N moles of a diatomic gas at temperature T. Molecules of gas get dissociated into atoms temperature remaining constant, find change in internal energy of gas

A sample contains N moles of a diatomic gas at temperature T. Molecules of gas get dissociated into atoms temperature remaining constant, find change in internal energy of gas

The rms speed of oxygen molecules at a certain temperature T is v . If the temperature is doubled and oxygen gas dissociates into atomic oxygen, then the rms speed

A monoatomic gas of n -moles is heated from temperature T to T under two different conditions (i) at constant volume and (ii) at constant pressure. The change in internal energy of the gas is