An ideal gas undergoes a process in which its pressure P and volume V are related by , where n is a constant. If the gas expands adiabatically (, where ), which of the following statements is TRUE regarding the work done by the gas?
The work done depends on both the initial and final temperatures.
The work done is zero.
The work done depends only on the initial temperature.
The work done depends only on the final temperature.
Related Questions
10 g each of are kept in cylinders of same volume under same temperatures, give the pressure ratio of two gases
A sample of gas at 35\,^\circ C and 1 atmospheric pressure occupies a volume of . At what temperature should the gas be kept, if it is required to reduce the volume to litre at the same pressure?
- 26.6\,^\circ C
0\,^\circ C
3.98\,^\circ C
28\,^\circ C
A closed vessel contains equal number of nitrogen and oxygen molecules at a pressure of mm. If nitrogen is removed from the system, then the pressure will be:
each of the following gases at 87\,^\circ C and pressure are taken. Which of them will have the least volume?
At what temperature will the volume of a gas at 0\,^\circ C double itself, pressure remaining constant?
- 546\,^\circ C
546\,^\circ C
An ideal gas expands according to constant. On expansion, the temperature of gas:
Will rise
Will drop
Will remain constant
Cannot be determined because the external pressure is not known
If volume of a given mass of gas at constant , becomes three times, the pressure will be:
The equation of state corresponding to 8g of is
A mixture of 2 moles of He and 1 mole of is contained in a 10 L vessel at 27°C. What is the partial pressure of nitrogen?
1.23 atm
2.46 atm
4.92 atm
0.615 atm
Two identical flasks contain different gases at the same temperature and pressure. Flask A contains and Flask B contains . Which of the following statements is true regarding the average speed of the gas molecules?
The average speed of molecules is greater than that of molecules.
The average speed of molecules is greater than that of molecules.
The average speeds of both gases are equal.
The average speed cannot be determined without knowing the volume of the flasks.