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Thermal Physics

Haneen Al-Baghdadi Physics A-Level English 20 slides

Thermal Physics

Slides in this set (20)

  1. Thermal Physics

    • Thermodynamics:
    • Thermodynamics is the study of energy & its effects on a system.
    • Heat & Temperature:
    • Temperature is a measure of the K.E of its molecules. Temperature indicates in which direction heat will flow when 2 bodies are placed close together.
    • Heat is the thermal energy transferred from a body at a higher temperature to a body at lower temperature due solely to the temperature difference in Joules.
  2. Internal Energy

    • Internal Energy
    • Internal energy is defined as the sum of all the kinetic & potential energies of the molecules within a substance. It's represented by the Symbol U.
    • Potential Energy: changes as molecules gets squeezed closer together & move further apart.
    • The moving molecules in water, for example, have kinetic energy but their movement is disorganised-it changes all the time, randomly.
    • Equation for Internal Energy:
    • U= Kinetic energy of molecules + Potential energy of molecules (bonds)
  3. Absolute 0 & the Kelvin temperature

    • The Celsius scale starts at the freezing point of water- this isn't the fundamental temperature: it was chosen for convenience.
    • There's a more important & fundamental temperature at -273℃- this is the absolute 0 of temperature
    • Absolute 0 is the temperature at which the internal energy of any system at the lowest possible value. It can't cool a system that can't lose internal energy. It's the lowest possible value.
    • Absolute temperature doesn't rely on changes in the property of a substance due to temperature. It's measured in Kelvin (K).
  4. Specific heat capacity

    • For a substance being heated, the rise in temperature depends on the mass of the substance being heated & how much energy has been put in.
    • It also depends on what the substance is. In fact:
    • -change in internal energy, ΔU= mass*specific heat capacity *ΔT.
    • -Equation can also be written as ΔQ(E)=mc ΔT
    • Specific heat capacity depends on the substance
    • Specific heat capacity definition:
    • -The specific heat capacity is the energy needed to raise the temperature of 1kg by 1K (or 1 ℃).
    • Specific heat capacity
  5. Measuring Specific heat capacity

  6. Energy loss in measuring heat capacity

    • why is the result so large?
    • Not all the energy from the electrical heater go to increase the thermal energy of water, because some heat will have escaped to increase the internal energy of the room.
    • There's also the apparatus-their internal energies have all gone up
    • The increase in the internal energy must be less.
  7. Boyle's Law

    • What's the relationship between pressure & volume?
    • The volume changes as pressure changes for a sample of gas at a constant temperature. If you double the volume, the pressure halves.
    • This is Boyle's law
    • -For a fixed mass of gas, at a constant temperature
    • -Pressure p is inversely proportional to volume V
    • -P1V1=P2V2
    • https://www.youtube.com/watch?v=BxUS1K7xu30 (Embed)
  8. Boyle's law

    • Boyle's law
    • Boyle's law
  9. Pressure Law

    • Pressure Law
    • The graph shows that the pressure of a fixed mass of gas at a constant volume is directly proportional to temperature.
    • This is pressure law: p ∝ volume if the volume is constant.
    • Caption: Pressure Law Graph
  10. Pressure Law equation

    • Pressure Law equation
    • Caption: Pressure law equation
  11. Charles Law

    • What happens if you keep only pressure constant?
    • If you let a gas expand, so that the pressure stays constant, then the volume goes up in direct proportions to the absolute temperatures.
    • From this it follows that:
    • -Volume is directly proportional to temperature.
    • Charles Law
    • Caption: Charles Law
  12. Charles law graph

    • Charles law graph
    • Caption: Charles law graph
  13. Ideal gases:

    • An ideal gas is one that obeys Boyle's law under all conditions however, in reality, no real gas is an ideal gas under all conditions.
    • Under conditions of low pressure & high temperatures, real gases will obey Boyle's Law & are said to be behaving in an ideal manner.
  14. Ideal gas assumptions

    • When describing an ideal gas, the following assumptions are made:
    • The molecules have zero size
    • molecules are identical
    • molecules collide with each other and the walls of their containers without any loss of energy, in collisions which take zero time-elastic collision
    • The molecules exert no forces on each other except during collisions
    • there are enough molecules so that statistics can be applied.
    • Newton's law of motions apply
    • Molecules take up eligible volume
    • Motion of all molecules is random
    • All molecules travel in a straight line
    • Internal energy of gas is kinetic energy
    • Gravitational and electrostatic forces can be ignored
  15. Ideal gas equation

    • Ideal gas equation
    • What happens if you change the pressure & the volume & the temperature of a sample of gas?
    • If you increase the temperature of the gas that would make the volume increase but if you increase pressure then Boyle's law predicts that the volume would decrease.
    • To predict what happens when all 3 variables change, you need to use the ideal gas equation:
    • PressurexVolume=nXa constant Rx Temperature
    • PV=nRT
  16. Kinetic Theory

    • Kinetic theory
    • -Kinetic theory is about the movement of gas molecules
    • Moving particles & gas pressure:
    • -Kinetic theory of gases links the macroscopic behaviour of gas with its microscopic behaviour.
    • How does Kinetic theory accounts for pressure?
    • -For example, the molecule is heading for the wall & it has rebounded, going away from the wall.
    • -This is because the wall has decelerated the molecule to a stop & then accelerated in the opposite direction to the same speed. The walls of the box has pushed the particles to the right to produce the acceleration & so the molecules must have pushed the walls to the left with the same force (Newton's 3rd Law)
    • - The more massive a molecule is, the larger the force however the acceleration is the same.
    • -When a faster molecule collides & rebounds, the change in velocity is greater which means the molecule accelerates more when it rebounds & so needs a larger force.
    • - Pressure of a gas in a given volume depends on 3 factors: -mass of molecules
    • -speed of molecules (speed^2)
    • -how many molecules there are in the container.
  17. Root mean square speed

    • At constant temperature the speed of a particle won't remain the same as it'll change as it collides with other particles.
    • However, the distribution of speed will remain the same as will average speed. This is the sum of all the speeds divided by the total number of particles.
    • The root mean square of the molecules is different from the average speed.
    • Root mean square speed
  18. Kinetic theory equation

    • -For an ideal gas, the kinetic theory equation is:
    • pV=⅓NMC(rms)^2
    • Kinetic theory equation
  19. Kinetic theory model assumptions

    • -The kinetic theory equation requires certain assumptions to be made about gas particles:
    • -particles move in constant, random motion
    • -particles have eligible volume
    • -all collisions between particles and the walls of the containers are completely elastic
    • - Duration of each collision is much less than the time between collisions
    • -Gravitational & electrostatic forces are negligible.
  20. Kinetic Energy&Boltzman constant K

    • Kinetic Energy&Boltzman constant K
    • The theoretical equation for an ideal gas & the ideal gas equation both give you an equation with pV as its subject.
    • For 1 mole of gas, pV=⅓ Nmc(rms)^2 & pV=RT
    • You can combine to give the equations on the right.
    • K is the boltzsman constant
    • This is the gas constant R divided by Avogadro constant N. Boltzman Constant: K=R/N
    • But ½mc^2 is the mean kinetic energy of a gas molecule, so:
    • Mean K.E of a gas molecule(J)= 3/2 x Boltzman constant x temperature (measured in Kelvin)

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A-Level Physics (Unit 5) Slide Set on Thermal Physics, created by Haneen Al-Baghdadi on 05/04/2016.
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