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Thermodynamics

   Chapter 10
0th Law of Thermodynamics
If system A is in thermal equilibrium with system B, and
system B is in thermal equilibrium with system C, then
system A must be in thermal equilibrium with system C.
1 Law of Thermodynamics
      st


Conservation of Energy for Heat!
Involves three energies:
  Work, Heat, Internal Energy
  Internal energy = heat added to the
     system + the work done on the system.
      ∆U = Q + W Sign Conventions:
      Heat added +        Work on system +
      Heat lost –         Work by system –
U, Q, and W
U = Internal energy
      depends on change in temperature

Q = Heat
     depends on transfer of heat energy

W = Work
     W = F•d = P A d = P ∆V
           (P = F/A)
4 Different Events
Isobaric
   Constant Pressure

Work is done by
 expanding volume
                        Example:
 ∆U = Q + W             Brick on top of sealed
 ∆U = Q + P∆V           canister.
                        Same force over same area
                        ∴ pressure doesn’t change.
Isochoric (isometric)
   Constant volume

All heat changes into
internal energy

If ∆V = 0, then W = 0
 ∆U = Q + W
 ∆U = Q + 0     Examples:
                Inside Pressure Cooker,
 ∆U = Q         Mist above soda.
                  Volume stays the same. Pressure
                  rapidly decreases.
                  Temperature rapidly decreases
                  causing the gas to be pushed out
Isothermal
 Constant Temperature

Heat is converted to
mechanical work

If ∆T = 0, then ∆U = 0
  ∆U = Q + W             Example:
    0=Q+W                Boiling Water
   Q = –W
Adiabatic (Greek
Adiabatos: Impassable)
  No heat transfer

System is extremely well
insulated or process
happens so fast that heat
doesn’t have time to flow
in or out
If no heat transfer, Q = 0 Example:
                          Stretching rubber band
∆U = Q + W                quickly – Not enough time
∆U = 0 + W                for heat transfer, so the
∆U = W                    work done goes into
                          internal energy.
Sample 2
The internal energy of the gas in a gasoline
engine’s cylinder decreases by 195 J. If 52.0 J of
work is done by the gas, how much energy is
transferred as heat? Is this energy added to or
removed from the gas?


∆U = Q + W
-195 = Q + -52.0
Q = -143 J  because it is negative it is removed
2nd Law of Thermodynamics

High Temp

     Engine
              Work

Low Temp

Heat Engines  any
 device that changes
 heat energy to
 mechanical energy
Entropy (S)
  measure of the disorder of a system

Entropy of a system tends to increase. (Become more
disordered)

Another statement of the 2nd Law
 Natural processes tend to move toward a state of
greater entropy.

R.J. Clausius (German physicist, 1822-1888)
Said 2nd Law deals with the direction a process will go
Clausius’ Statement of 2nd Law of Thermo.
    Heat flows from hot  cold
Most general form:
Natural processes tend to have a preferred
 direction in which they tend to move.
 ie. An apple doesn’t jump up to a tree, hot
 water does not get cold over a fire, etc.



3rd Law of Thermodynamics
It is impossible to reach Absolute Zero.

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Ch8 - thermodynamics

  • 1. Thermodynamics Chapter 10
  • 2. 0th Law of Thermodynamics If system A is in thermal equilibrium with system B, and system B is in thermal equilibrium with system C, then system A must be in thermal equilibrium with system C.
  • 3. 1 Law of Thermodynamics st Conservation of Energy for Heat! Involves three energies: Work, Heat, Internal Energy Internal energy = heat added to the system + the work done on the system. ∆U = Q + W Sign Conventions: Heat added + Work on system + Heat lost – Work by system –
  • 4. U, Q, and W U = Internal energy  depends on change in temperature Q = Heat  depends on transfer of heat energy W = Work  W = F•d = P A d = P ∆V (P = F/A)
  • 5. 4 Different Events Isobaric  Constant Pressure Work is done by expanding volume Example: ∆U = Q + W Brick on top of sealed ∆U = Q + P∆V canister. Same force over same area ∴ pressure doesn’t change.
  • 6. Isochoric (isometric)  Constant volume All heat changes into internal energy If ∆V = 0, then W = 0 ∆U = Q + W ∆U = Q + 0 Examples: Inside Pressure Cooker, ∆U = Q Mist above soda. Volume stays the same. Pressure rapidly decreases. Temperature rapidly decreases causing the gas to be pushed out
  • 7. Isothermal  Constant Temperature Heat is converted to mechanical work If ∆T = 0, then ∆U = 0 ∆U = Q + W Example: 0=Q+W Boiling Water Q = –W
  • 8. Adiabatic (Greek Adiabatos: Impassable)  No heat transfer System is extremely well insulated or process happens so fast that heat doesn’t have time to flow in or out If no heat transfer, Q = 0 Example: Stretching rubber band ∆U = Q + W quickly – Not enough time ∆U = 0 + W for heat transfer, so the ∆U = W work done goes into internal energy.
  • 9. Sample 2 The internal energy of the gas in a gasoline engine’s cylinder decreases by 195 J. If 52.0 J of work is done by the gas, how much energy is transferred as heat? Is this energy added to or removed from the gas? ∆U = Q + W -195 = Q + -52.0 Q = -143 J  because it is negative it is removed
  • 10. 2nd Law of Thermodynamics High Temp Engine Work Low Temp Heat Engines  any device that changes heat energy to mechanical energy
  • 11. Entropy (S)  measure of the disorder of a system Entropy of a system tends to increase. (Become more disordered) Another statement of the 2nd Law  Natural processes tend to move toward a state of greater entropy. R.J. Clausius (German physicist, 1822-1888) Said 2nd Law deals with the direction a process will go Clausius’ Statement of 2nd Law of Thermo.  Heat flows from hot  cold
  • 12. Most general form: Natural processes tend to have a preferred direction in which they tend to move. ie. An apple doesn’t jump up to a tree, hot water does not get cold over a fire, etc. 3rd Law of Thermodynamics It is impossible to reach Absolute Zero.