The variation of density (p) of gas with its absolute temperature (T) at constant pressure is best represented by the graph
2.
4.
An isolated system-
is a specified region where transfer of energy and mass takes place
is a region of constant mass and only energy is allowed through the closed boundaries
is one in which mass within the system is not necessarily constant.
cannot transfer neither energy nor mass to or from the surroundings.
If the mean free path of atoms is doubled then the pressure of the gas will become:
P/4
P/2
P/8
P
A diatomic molecule has how many degrees of freedom-
3
A thermally insulated piston divides a container into two compartments. Volume, temperature, and pressure in the right compartment are 2V, T and 2P, while in the left compartment the respective values are V, T and P. If the piston can slide freely, then in the final equilibrium position, the volume of the right-hand compartment will be :
The graph which represents the variation of mean kinetic energy of molecules with temperature t°C is ?
Vrms,Vav,Vmp are root mean square, average and most probable speeds of molecules of a gas obeying Maxwellian velocity distribution. Which of the following statements is correct?
Vrms<Vav<Vmp
Vrms>Vav>Vmp
Vrms < Vav>Vmp
Vavg>Vrms<Vmp
Gas is found to obey the law P2V = constant. The initial temperature and volume are T0 and V0. If the gas expands to a volume 3V0, its final temperature becomes:
T03
3T0
None of these
For a gas, the r.m.s speed at 800 K is:
Four times the value at 200 K
Half the value at 200 K
Twice the value at 200 K
Same as at 200 K
The average kinetic energy of a helium atom at 30°C is: [MP PMT 2004]
Less than 1 eV
A few KeV
50-60 eV
13.6 eV
Choose the correct option related to the specific heat at constant volume CV -
CV=12fR
CV=Rγ-1
CV=CPγ
All of these
The curve between absolute temperature and vrms2 is:
Five molecules of a gas have speeds, 1, 2, 3, 4 and 5 kms-1. The value of the root mean square speed of the gas molecules is:
3 kms-1
11 kms-1
12π kms-1
3.5 kms-1
The average velocity of an ideal gas molecule is: [OJEE 2010]
proportional to T
proportional to T2
proportional to T3
zero
For a gas, RCV=0.67. This gas is made up of molecules which are: [JIPMER 2001, 02]
Diatomic
Mixture of diatomic and polyatomic molecules
Monoatomic
Polyatomic
At constant temperature, on increasing the pressure of a gas by 5% , its volume will decrease by:
5%
5.26 %
4.26 %
4.76 %
At what temperature is the root mean square speed of molecules of hydrogen twice as that at STP?
273 K
546 K
819 K
1092 K
At what temperature, is the root mean square velocity of gaseous hydrogen molecules equal to that of oxygen molecules at 47°C:[MP PET 1997, 2000; RPET 1999; AIEEE 2002; J & K CET 2004; Kerala PET 2010]
20 K
80 K
- 73 K
3 K
The average kinetic energy of a gas molecule can be determined by knowing: [RPET 2000, MP PET 2010]
The number of molecules in the gas
The pressure of the gas only
The temperature of the gas only
None of the above is enough by itself
Volume, pressure, and temperature of an ideal gas are V, P, and T respectively. If the mass of its molecule is m, then its density is [k=Boltzmann's constant]
One liter of gas A and two liters of gas B, both having the same temperature 100°C and the same pressure 2.5 bar will have the ratio of average kinetic energies of their molecules as:
1:1
1:2
1:4
4:1
On 0°C, the pressure measured by the barometer is 760 mm. What will be pressure at 100°C? [AFMC 2002]
760 mm
730 mm
780 mm
By what percentage, should the pressure of a given mass of gas be increased, so as to decrease its volume by 10% at a constant temperature?
7.2 %
12.5%
11.1%
In the adjacent V-T diagram what is the relation between P1 and P2 ?
P2>P1
P2<P1
cannot be predicated
Which one of the following graph is correct at constant pressure?
The root-mean-square velocity of the molecules in a sample of helium is 57th of that of the molecules in a sample of hydrogen. If the temperature of the hydrogen gas is 0°C, that of the helium sample is about:
0°C
5.6°C
273°C
100°C
The kinetic energy of one gram molecule of a gas at standard temperature and pressure is: (R = 8.31 J/mol-K)
0.56 ×104 J
1.3×102 J
2.7×102 J
3.4×103 J
Gases exert pressure on the walls of containing vessel because the gas molecules:
Possess momentum
collide with each other
have finite volume
obey gas laws
The equation of state for 5 g of oxygen at a pressure P and temperature T, when occupying a volume V, will be: (where R is the constant)
PV = 5RT
PV = 52RT
PV = 516RT
PV = 532RT
The equation p+av2v-b=RT is known as:
Perfect gas equation
Joule Thomson's equation
Vander Waal's equation
Maxwell's equation
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