A thermally insulated vessel contains an ideal gas of molecular mass M and ratio of specific heats `gamma`. It is moving with speed v and it's suddenly brought to rest. Assuming no heat is lost to the surroundings, Its temperature increases by:

A thermally insulated vessel containing diatomic gas of molar mass M is moving with velocity v. the temperature of gas is T. if it is suddenly stopped, then

A thermally insulated vessel containing a gas, whose molar mas is equal to M and specific heat capacity ratio gamma , moves with a velocity V . Find the temperature rise when the vessel is stopped suddenly.

A thermally insulated vessel containing monatomic gas is moving with a speed of 30 m/s. If the vessel suddenly stops, the increase in gas temperature is (Molar mass of gas = 83 g/mol and R = 8.3J/K mol)

A thermally insulated vessel containing diatomic gas of molar mass M is moving with velocity v. the temperature of gas is T. if it is suddenly stopped, then A. Internal energy of gas is equal to (5nRT)/(2) when vessel is moving B. There is no change in temperature if vessel is suddenly stopped C. There is rise in temperature if vessel is suddenly stopped D. Temperature increase is due to heat input

A box of negligible mass containing 2 moles of an ideal gas of molar mass M and adiabatic exponent gamma moves with constant speed v on a smooth horizontal surface. If the box suddenly stops, then change in temperature of gas will be :