Ideal Gas Equation
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During an experiment, an ideal gas is found to obey an additional law pV2 = constant. The gas is initially at a temperature T and volume V. Find the temperature when it expands to a volume 2V.
- increase in its mass.
- increase in its kinetic energy.
- decrease in its pressure.
- decrease in intermolecular distance.
- 5:2
- 2:5
- 3:2
- 2:3
- L−2T2
- ML4T−2
- ML2T−1
- L−3T2
- 4P
- 3P
- 2P
- P
How do you find density in ideal gas law?
What is the value of molar volume of a gas at ?
- 3.22×1012
- 1.61×1010
- 3.22×108
- 3.29×106
- 5 atm
- 6 atm
- 7 atm
- 8 atm
What are the three principles of kinetic theory?
What is the kinetic theory of Ideal gas?
Find the number of molecules of an ideal gas in a volume of 1000 cm3 at STP.
- 2 g
- 1 g
- 4 g
- 3 g
- R2(T2−T1)
- 2R(T2−T1)
- R(T2−T1)
- 2R3(T2−T1)
- more in the He filled balloon.
- more in the air filled balloon.
- same in both the balloons.
- in the ratio of 1:4.
- Zero
- 7.5 kg
- 5 kg
- 2.5 kg
- The difference in elevation between the water surface in the high level reservoir and the water level in the sump
- The height to which water is lifted by the pump measured above the pump centreline
- The difference in Piezometric heads between the points on the delivery and suction pipes as close to the pump as possible
- The head developed by the pump
- mpme
- √mpme
- √memp
- [memp]32
- a straight line parallel to P− axis
- a straight line parallel to ρ− axis
- an inclined straight line passing through the origin
- a parabola
- 1 atm
- 3 atm
- 2 atm
- 4 atm
Two thermally insulated vessels 1 and 2 are filled with air at temperatures (T1, T2), volume (V1, V2) and pressure (P1, P2) respectively. If the valve joining the two vessels is opened, the temperature inside the vessel at equilibrium will be
T1+T2
T1T2(P1V1+P2V2)/(P1V1T2+P2V2T1)
T1T2(P1V1+P2V2)/(P1V1T1+P2V2T2)
(T1+T2)/2
- 760 mm
- 730 mm
- 780 mm
- None of these
Find the number of molecules in 1 cm3 of an ideal gas at 00'C' and at a pressure of 10−5 mm of mercury.
A solid sphere and a hollow sphere of the same mass have the same M.I. about their respective diameters the ratio of their radii will be.