Lesson 3.6.2.3
3.6.2.3 Molecular kinetic theory model Quiz: AQA Physics, Unit 6
20 questions
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Lesson 3.6.2.3, Molecular kinetic theory model: 20 multiple choice questions for the AQA Physics (7408), Unit 6: Further mechanics and thermal physics (A-level only), written with Revision Ninja.
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The 20 questions
-
Brownian motion of smoke particles is evidence for atoms because:
- the particles move erratically due to unbalanced collisions with much smaller air molecules
- the particles are stationary when observed microscopically
- the particles move only because of gravity
- the particles move in straight lines because of convection
-
In the kinetic theory model of an ideal gas, collisions of molecules with the container walls are:
- absent
- perfectly elastic
- inelastic, losing kinetic energy each time
- perfectly inelastic
-
A gas exerts pressure on its container because:
- gas molecules are at rest
- molecules attract the walls strongly
- molecules repel only each other
- molecules change momentum when they collide with the walls, giving a force per unit area
-
The kinetic theory equation for an ideal gas of N molecules of mass m in volume V is:
- pV = (1/2) N m c_rms
- pV = 3 N m c_rms^2
- pV = (1/3) N m c_rms^2
- pV = N m c_rms
-
The average kinetic energy of a molecule of an ideal gas is related to temperature by:
- (3/2) kT
- 2 kT
- kT
- (1/2) kT
-
For an ideal gas the internal energy is:
- zero at all temperatures
- the sum of chemical bond energies
- the potential energy of the molecules only
- the kinetic energy of the atoms
-
Which assumption is NOT made in the kinetic theory model of an ideal gas?
- molecules attract each other strongly
- collisions are elastic
- the volume of molecules is negligible compared with the container
- molecules move in random directions
-
Take an ideal gas (N2, molar mass 0.028 kg mol^-1) at 300 K. Estimate its rms speed (R = 8.31 J K^-1 mol^-1).
- about 1040 m s^-1
- about 2700 m s^-1
- about 520 m s^-1
- about 260 m s^-1
-
A gas has N = 1.0 x 10^23 molecules, each of mass 4.0 x 10^-26 kg, and rms speed 500 m s^-1. Its volume is 0.050 m^3. What is its pressure?
- 6.7 x 10^3 Pa
- 6.7 x 10^4 Pa
- 3.3 x 10^3 Pa
- 1.7 x 10^2 Pa
-
If the absolute temperature of an ideal gas doubles, the mean kinetic energy of its molecules:
- doubles
- is unchanged
- halves
- quadruples
-
Find c_rms for a molecule of mass 4.8 x 10^-26 kg at 300 K (k = 1.38 x 10^-23 J K^-1).
- about 250 m s^-1
- about 1000 m s^-1
- about 130 m s^-1
- about 510 m s^-1
-
Which observation provides evidence for atoms through Brownian motion?
- pollen grains settling steadily under gravity
- erratic motion of pollen grains in water caused by unequal bombardment by water molecules
- pollen grains stopping when water is cooled to zero
- pollen grains moving only in straight lines
-
At constant volume and temperature, doubling the number of molecules in a gas:
- doubles the pressure
- quadruples the pressure
- leaves the pressure unchanged
- halves the pressure
-
A gas has 2.0 x 10^24 molecules at 300 K in a volume of 0.020 m^3 (k = 1.38 x 10^-23 J K^-1). What is its pressure?
- about 8.3 x 10^3 Pa
- about 4.1 x 10^5 Pa
- about 1.0 x 10^5 Pa
- about 4.1 x 10^3 Pa
-
The rms speed of gas molecules at a fixed temperature, when the absolute temperature is quadrupled, becomes:
- unchanged
- double
- quadruple
- halve
-
At the same temperature, compared with molecules of mass m, molecules of mass m/4 have a mean square speed that is:
- the same
- four times greater
- four times smaller
- twice as great
-
Helium-like molecules of mass 6.6 x 10^-27 kg, number 2.0 x 10^23, rms speed 1200 m s^-1, fill 0.010 m^3. Estimate the pressure.
- about 1.9 x 10^5 Pa
- about 2.1 x 10^4 Pa
- about 6.3 x 10^3 Pa
- about 6.3 x 10^4 Pa
-
A gas of 3.0 x 10^23 molecules at 300 K has total translational kinetic energy of about:
- 3.7 kJ
- 0.62 kJ
- 620 J
- 1.9 kJ
-
A student says the gas laws prove kinetic theory. Which response is best?
- Correct: the kinetic model was tested only after the gas laws were derived from it.
- The gas laws are empirical; the kinetic model is a theory that explains them, and the laws alone do not prove the model.
- Correct: the gas laws are derived directly from the kinetic model, so they prove it.
- Incorrect: the gas laws are unrelated to molecular behaviour.
-
Why does the kinetic model predict that gas pressure increases with temperature at constant volume?
- higher temperature means greater molecular kinetic energy and faster wall collisions, so more force per unit area
- molecules stick to the walls more strongly at higher temperature
- higher temperature increases the number of molecules, raising pressure
- molecules expand as temperature rises, pushing harder on the walls
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