5.1: Thermal Physics, F Flashcards

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1
Q

Define: Absolute zero

A

The temperature in which a substance has minimal internal energy

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2
Q

What is the kinetic theory

A

The idea that solids, liquids and gases are made up of tiny moving/vibrating particles

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3
Q

Give an example of how brownian motion can be observed in a lab

A

Place smoke within a brightly illuminated glass jar, then observe particles using a microscope

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4
Q

Define: Brownian motion

A

Random movement of small visible particles suspended in a fluid due to collisions with much smaller randomly moving molecules

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5
Q

Define: Internal energy

A

Sum of randomly distributed kinetic and potential energies of all atoms or molecules within a system

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6
Q

Explain what and why an absolute scale of temperature was created

A

It is independent of the properties of any specific substance, measured in Kelvins(K)

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7
Q

What is thermal equilibrium

A

Thermal energy is always transferred from regions of higher to lower regions of temperature, until there is no net flow between them

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8
Q

Define: Specific heat capacity

A

Spc of a substance is the amount of energy required to raise the temperature of 1kg of the substance by 1K

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9
Q

Define: Latent heat of vaporisation

A

Amount of energy required to change the phase of 1kg of a substance from a liquid to a gas

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10
Q

Define: Latent heat of fusion

A

Amount of energy required to change the phase of 1kg of a substance from a solid to a liquid

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11
Q

State Boyle’s law

A

At a constant temperature, the pressure(p) and the volume(V) of a fixed mass of gas are inversely proportional
-pV = constant

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12
Q

State Charle’s law

A

At constant pressure, the volume(V) of a gas is directly proportional to it absolute temperature(T)
-V/T = constant

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13
Q

State the pressure-temperature law

A

At constant volume, the pressure(p) of a gas is directly proportionals to its absolute temperature(T)
-P/T = constant

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14
Q

Given an equation you can use to find the number of particles in a substance

A
-N = n Na
N = no. of particles
n = no. of moles
Na = Avogadros constant
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15
Q

What is the boltzmann constant(k)

A

Gas constant for one particle of gas, k = R/Na

R = Gas constant for 1mol of gas

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16
Q

How are Newton’s law used in the explanation of the pressure of an ideal gas

A

1st - No forces of attraction ∴ inertia until collision
3rd - Collision with wall, exerts equal n opposite force
2nd - Opposite force is equal to rate of change of momentum
∴ change in momentum = 2mu as mu - -mu

17
Q

What happens to the pressure(p) of an ideal gas, if you increase the volume(V)

A

The frequency of collisions decreases bc particles have to travel further in between collisions ∴ decreasing the pressure

18
Q

What happens to the pressure(p) of an ideal gas, if you increase the number of particles(N)

A

Frequency of collisions increases between the particles and the container ∴ increases total force exerted by all collisions meaning pressure increases

19
Q

What happens to the pressure(p) of an ideal gas, if you increase the mass(m) of the particles

A

Following newton’s second law, Force is proportional to mass ∴ heavier particles will exert a greater force meaning pressure increases

20
Q

What happens to the pressure(p) of an ideal gas, if you increase the speed(c) of the particles

A

The faster the particles are moving when they collide with the walls, the greater the change in momentum and force exerted ∴ pressure increases

21
Q

List any 3 of the 6 assumptions involved when trying to model the behaviour of ideal gases

A
  • Gas contains a large number of particles
  • Particles move randomly and rapidly
  • Volume of particles is negligible, compared to the volume of the gas
  • All collisions are perfectly elastic(Ek is conserved)
  • Duration of collisions is negligible compared to the time between collisions
  • Negligible attractive forces between particles except during collisions
22
Q

List another 3 different assumptions involved when trying to model the behaviour of ideal gases

A
  • Gas contains a large number of particles
  • Particles move randomly and rapidly
  • Volume of particles is negligible, compared to the volume of the gas
  • All collisions are perfectly elastic(Ek is conserved)
  • Duration of collisions is negligible compared to the time between collisions
  • Negligible attractive forces between particles except during collisions
23
Q

What is mean square speed and what are its units

A

Its the average of the squared speeds of all the particles (m^2/s^2) ∴ square root gives the typical speed(r.m.s.speed)

24
Q

Show how you can derive an equation for average kinetic energy of particles in an ideal gas

A

-We know pV=NkT and pressure of ideal gas given by kinetic theory is pV=1/3NmC^2
- ∴ NkT=1/3NmC^2
- cancel N and rearrange
- 3kT = mC^2, we know 1/2mC^2 is Ek of an individual particle ∴
- E = 1/2mC^2 = 3/2kT ∴
-Average kinetic energy, E of one gas particle is given by
E = 3/2kT

25
Q

What happens to the average kinetic energy of a particle if the temperature of a gas doubles

A

As Ek and internal energy is directly proportional to absolute temperature. The avg Ek will also double.