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1 Thermodynamics
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2 A few reminders TEMPERATURE determines the direction of flow of thermal energy between two bodies in thermal equilibrium HOTCOLD
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3 A few reminders TEMPERATURE is also a measure of the average kinetic energy of particles in a substance
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4 A few reminders INTERNAL ENERGY is the sum of the kinetic energy and potential energies of particles in a substance K.E. + P.E.
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5 Internal energy The sum of the KE and PE of the particles in a system NOTE, THIS IS NOT THE SAME AS THE TOTAL ENERGY.
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6 A few reminders In an ideal gas, the INTERNAL ENERGY is all kinetic energy.
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7 What is THERMODYNAMICS? A study of the connection between thermal energy entering or leaving a system and the work done on or by the system.
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8 A few words to consider
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9 Thermodynamic system The system/machine that we are considering the flow of heat energy in/out of and work done on/by the system.
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10 The surroundings Everything else!
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11 Heat The quantity of heat/thermal energy (transferred by a temperature difference).
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12 Work The energy transferred (changed) E.g. Work = Force x distance or Work = VIt
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13 Example Finding the work done on or by a gas when it expands at constant pressure (i.e. a small change in volume!) (most of the systems we consider will involve the compression or expansion of gases under different conditions)
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14 Work done by a gas (constant pressure) Work = force x distance Work = force x Δx (Pressure = F/A so F = PA) Work = PAΔx (AΔx = ΔV) Work = pΔV P ΔxΔx A P
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15 The 1 st law of thermodynamics Q = ΔU + W
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16 The 1 st law of thermodynamics Q = ΔU + W Q = The thermal energy given to a system (if this is negative, thermal energy is leaving the system)
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17 The 1 st law of thermodynamics Q = ΔU + W ΔU = The increase in internal energy (if this is negative the internal energy is decreasing)
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18 The 1 st law of thermodynamics Q = ΔU + W W = The work done on the surroundings (if this is negative the surroundings are doing work on the system)
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19 The 1 st law of thermodynamics Q = ΔU + W This is really just another form of the principle of energy conservation
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20 Ideal gas processes In most cases we will be considering changes to an ideal gas (this will be the “system)
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21 pV diagrams and work done Changes that happen during a thermodynamic process can usefully be shown on a pV diagram p V
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22 pV diagrams and work done The area under the graph represents the work done p V A B This area represents the work done by the gas (on the surroundings) when it expands from state A to state B What happens if the gas is going from state B to A?
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23 ISOCHORIC (isovolumetric) processes These take place at constant volume V = constant, so p/T = constant Q = negative ΔU = negative W = zero p V A B Isochoric decrease in pressure
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24 ISOBARIC processes These take place at constant pressure p = constant, so V/T = constant Q = positive ΔU = positive W = positive p V AB Isobaric expansion
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25 ISOTHERMAL processes These take place at constant temperature T = constant, so pV = constant Q = positive ΔU = zero W = positive p V A B Isothermal expansion
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26 ADIABATIC processes No thermal energy transfer with the surroundings (approximately a rapid expansion or contraction) Q = zero ΔU = negative W = positive p V A B Adiabatic expansion
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27 Heat engines and heat pumps A heat engine is any device that uses a source of heat energy to do work. Examples include the internal combustion engine of a car.
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28 Heat engine Below is a generalised diagram showing the essential parts of any heat engine. Hot reservoir T hot Cold reservoir T cold Thermal energy Q hot Thermal energy Q cold Work done ΔW Engine “Reservoir” implies a constant heat source
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29 A simple example of using an ideal gas in a heat engine p V Isobaric expansion Isovolumetric decrease in pressure Isobaric compression Isovolumetric increase in pressure Heat in Heat out Area = work done by gas ΔU = (3/2)nRΔT Heat out Heat in AB CD
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30 Let’s read! Page 191 to 192 “An example of a heat engine”
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31 Heat pump Simply a heat engine run in reverse! (Put work in, transfer heat from cold reservoir to hot reservoir) Hot reservoir T hot Cold reservoir T cold Thermal energy Q hot Thermal energy Q cold Input work ΔW Engine
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32 Heat pump p V Isobaric compression Isovolumetric increase in pressure Isobaric expansion Isovolumetric decrease in pressure Heat out Heat in Area = work done on gas Heat in Heat out
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33 Questions Page 193 Questions 1 to 5 Page 194 Questions 10
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34 2 nd Law of Thermodynamics and entropy There are many ways of stating the 2 nd law, below is the Kelvin-Planck formulation “No heat engine, operating over a cycle, can take in heat from its surroundings and totally convert it totally into work” (some heat has to be transferred to the cold reservoir) This is possible in a single process however
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35 2 nd Law of Thermodynamics and entropy Other statements of the 2 nd law include No heat pump can transfer thermal energy from a low temperature to a higher temperature reservoir without work being done on it (Clausius) The entropy of the universe can never decrease
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36 Entropy This is a measure of the disorder of a system Most systems, when left, tend towards more disorder (think of your bedroom! This is why heat spreads from hot to cold. Entropy can decrease in a small part of a system
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37 Entropy T hot T cold ΔQΔQ Decrease in entropy = Q/T hot Increase in entropy = Q/T cold
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38 1 st and 2 nd laws These laws MUST apply in all situations A refrigerator does transfer heat from cold to hot, but work must be done (electricity supplied and some converted into heat) to do this A boat could use the temperature difference between the sea and atmosphere to run, but eventually the two reservoirs would reach the same temperature
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39 Degradation The more spread energy becomes, the less useful it is. The heat produced in the brakes of a car is still energy, but not really in a useful form. We call this energy degradation
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40 That’s it!
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41 Now let’s try some questions Page 193 Questions 1 to 5 Page 194 Questions 10 to 13. Let’s also have a test on 4 th November
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