Thermodynamics Free E and Phase D. J.D. Price
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1 Thermodynamics Free E and Phase D J.D. Price
2 Force - the acceleration of matter (N, kg m/s 2 ) Pressure (P)( ) - a force applied over an area (N/m 2 ) Work (W) - force multiplied by distance (kg( m 2 /s 2, Joule) Energy - enables work (J) Temperature (T)( ) - a measurement relating to the kinetic (movement) energy of the system (units ºC or K) Heat (Q) - an energy form relatable to temperature (J, but also calories: 1 g water 1 K,)
3 E.B. Watson
4 Example calculation: How much energy is required to heat 100 g of ice at -20 o C to water vapor at 120 o C. step 1: heat ice (-20 o C - 0 o C) Q 1 = (100g)(0.50 cal/g o C)(20 o C) = 1.0 kcal step 2: melt ice at 0 o C Q 2 = (100g)(80 cal/g) = 8.0 kcal step 3: heat water (0 o C o C) Q 3 = (100g)(1.0 cal/g o C)(100 o C) = 10.0 kcal step 4: boil water at 100 o C Q 4 = (100g)(540 cal/g) = 54.0 kcal step 5: heat vapor to 120 o C Q 5 = (100g)(0.48 cal/goc)(20oc) = 0.96 kcal
5 The difference between Q and W is always the same. It is the difference in internal energy (U) between the 2 states. So E.B. Watson U 2 - U 1 = Q - W or!u = Q - W
6 E.B. Watson Ideally, in a heat engine, if heat is put into the system to move from state 1 to state 2 and the engine then returns to state 1, the change in internal energy of the system is zero, so Q in = W out E.B. Watson
7 Thermodynamics relating heat, work, and energy The First Law Energy may be converted from one form to another, but the total amount of energy is the same.!u = -!U therm -!U mech Isolated system Q - heat gained by the system W - work done on the system!u = Q - W
8 An expression of work can be made using P and V (the steam engine). Thermal energy (H) H = U + PV
9 Q - system heat transfer Q = Cp (T 2 - T 1 ) Where Cp is heat capacity W - work done on the system W = P (V 2 - V 1 ) H - Enthalpy, a variable that covers internal energy and the work term U + PV!U = U 2 - U 1 = Q - W U 2 - U 1 = Q - P (V 2 - V 1 ) U 2 - U 1 + P (V 2 - V 1 ) = Q U 2 - U 1 + PV 2 - PV 1 = Q (U 2 + PV 2 ) - ( U 1 + PV 1 ) = Q (H 2 - H 1 ) = Cp (T 2 - T 1 )
10 dh = du + PdV +VdP if P is constant dh = du + PdV
11 Reactions A change in phase(s) Phases A and B react to make phase C A + B = C Reversibility - a slight change causes the reaction to proceed, and the opposite change reverses it.
12 P is constant Reaction: A + B = C + D H A = U A + PV A H B = U B + PV B H Pr = U Pr +PV Pr H Re = U Re +PV Re
13 Products - Reactants H Pr - H Re =!H =!U +P!V!H is the latent heat Positive is exothermic Negative is endothermic What of H 2 O solid = H 2 O liquid?
14
15 E.B. Watson!U = 0 = Q W Okay, but could you go backwards?
16 Thermodynamics relating heat, work, and energy The Second Law Heat flows from warmer to cooler bodies. To go backwards requires energy or work. The second law is also stated: Mechanical energy can be converted 100% into heat, but heat cannot be converted 100% into mechanical energy. "You can't break even."
17 Thermodynamics relating heat, work, and energy Heat cannot be converted 100% into mechanical energy Some of the heat is lost, because it creates disorder in the system. Entropy!S U = dq / T (rev) = 0
18 Entropy - the possible ways to combine the properties of individual particles to produce the observable properties of the whole system. Solids - low S, Liquids - higher S!S = dq/t (rev)!u = T!S - P!V or du = TdS - PdV
19 E.B. Watson Plausible conclusion: the total entropy of the entire universe is continually increasing. The "heat death of the universe." At some point, the universe may run out of heat.
20 Thermodynamics relating heat, work, and energy The Third Law The entropy of a perfect crystal at 0 K is zero. The "Zeroth" Law Two systems in thermal equilibrium with the same third system are in thermal equilibrium with each another.
21 Total Energy = bound energy + free energy Gibbs Free Energy (G) G = H - TS -or- G = U + PV -TS dg = du +PdV + VdP - TdS - SdT
22 G = H - TS Provided all terms are at the same conditions! Since the earth includes a wide range of T and P (easily measured), and H, S, and V are often difficult to measure, we would like to calculate G at different P and T using steps of H, S, and V. G =!H f o - TS o + PV o
23 Isothermal and Isobaric dg = du +PdV - TdS dg = 0 if reversible du = TdS - PdV dg < 0 if irreversible du < TdS - PdV
24 CaCO 3 Al 2 SiO 5
25 Some substituting Reversible dg = du+pdv + VdP - TdS - SdT du = TdS - PdV dg G = VdP - SdT dg Re = V Re dp - S Re dt and dg Pr = V Pr dp - S Pr dt dg Re - dg Pr = V Re dp - S Re dt - V Pr dp + S Pr dt!dg =!VdP -!SdT
26 !dg =!VdP -!SdT At equilibrium,!dg = 0 dp/dt =!S/!V =!H/ (T!V) Clausius-Clapeyron equation - the slope of a reaction boundary in P-T space!!!
27 Bomb Reaction Vessel Calorimeter The vessel is strong such that there is constant P With a known heat capacity (Cp) for all of the calorimeter parts, we can determine the energy of reaction. Univ. of Maine!E rxn = -Cp x!t
28 Graphite - Diamond 298 K! H o (Kcal/ mole) S o (cal/ mole K)! G o (Kcal/ mole) V o (cm 3 / mole) Graphite Diamond Reaction is C graphite = C diamond!" =!H f o di #!H f o gr = = 453 (cal/mole) 41.8 bar cm 3 = 1 calorie!s = S o di - S o gr = = (cal/mole K)!V =!V o di -!V o gr = = (cm 3 /mole) / 41.8 = (cal/mole)
29 Graphite becomes diamond,!g = 0!G = 0 =!H o -T!S o + P!V o!g = 0 = 453 (cal/mole) (cal/mole K) T (cal/mole bar) P P = (!H o -T!S o ) / -!V o P = (453 (cal/mole) (cal/mole K) T ) / (cal/mole bar) T = K {note: this is 25 o C} P = ( (298))/ = 15,389 bars
30 dp/dt =!S/!V cal/mole K cm 3 /mole X 41.8 bar cm 3 /cal = 17.9 bar/k {Line: y = mx + b} P = 17.9 T + b 15,389 bars ( K) = b b = kb
31 Which phase is stable at 1 bar and 25 o C? G =!H f o -TS o + PV o G gr = K x (1.372 (cal/mole K) ) + 1 bar ( / 41.8) (cal/mole bar) = (cal/mole) G di = 453 (cal/mole) K x (0.568 (cal/mole) ) + 1 bar ( / 41.8) (cal/mole bar) = (cal/mole)
32 Which phase is stable at 20 kbar and 25 o C? G =!H f o -TS o + PV o G gr = K x (1.372 (cal/mole K) ) bar ( / 41.8) (cal/mole bar) = (cal/mole) G di = 453 (cal/mole) K x (0.568 (cal/mole) ) bar ( / 41.8) (cal/mole bar) = (cal/mole)
33 Phase Diagram Recall that as you go into the Earth, both P and T increase These two variables control phase stability of compositions in the earth. On the left is a map for phases of carbon
34 Why the discrepancy between the three curves?
35 Phase stability G =!H f o - TS o + PV o!g =!H o - T!S o + P!V o dp/dt =!S/!V
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