chemical thermodynamics and the thermodynamic foundations of life

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Chemical Thermodynamics And the Thermodynamic Foundations of Life

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Chemical Thermodynamics And the Thermodynamic Foundations of Life. Engines. capitalize on the fact that heat flows from hot to cold convert some heat to work. not all energy can be converted to work, some heat is always lost A cyclic process Takes you back to same P, T, U  U = Q - W = 0 - PowerPoint PPT Presentation

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Page 1: Chemical Thermodynamics And the Thermodynamic Foundations of Life

Chemical ThermodynamicsAnd the Thermodynamic Foundations of Life

Page 2: Chemical Thermodynamics And the Thermodynamic Foundations of Life

not all energy can be converted to work, some heat is always lost

A cyclic process • Takes you back to same P, T, U• U = Q - W = 0 • Q = W

Here, Q = QC + QH

Efficiency e = W / QH

1. capitalize on the fact that heat flows from hot to cold2. convert some heat to work.

Engines

Page 3: Chemical Thermodynamics And the Thermodynamic Foundations of Life

How much energy is available for work?

“Free energy”

Gibbs free energy G

First law of thermo dE = dQ - dW

adding in entropy and P-V work dE = T dS - P dV

Define Gibbs free energy G = E + PV - TS

a derivative & some algebra dG = V dP - S dT

Same as U

Page 4: Chemical Thermodynamics And the Thermodynamic Foundations of Life

At equilibrium,

Therefore, what is dG?

dG = 0(now think min, max, slope, entropy)

dG = V dP - S dT

G does the opposite of what entropy does:G is minimized

P and T stay constant.

Page 5: Chemical Thermodynamics And the Thermodynamic Foundations of Life

G = how much useful work can be done (not just heat released) at constant T and P.

At equilibrium, no more work can be done.

We can think of a cell as an engine…

dG = V dP - S dT + dN

Chemistry!

Page 6: Chemical Thermodynamics And the Thermodynamic Foundations of Life

= chemical potential = how G depends on N (# molecules)

dN = the sum of all dN for all chemical species involved in a reaction

Example: N2 + 3 H2 --> 2 NH3 .

dN = 1 N2 + 3 H2 - 2 NH3

At equilibrium, G is at a minimum, so dN = 0

Page 7: Chemical Thermodynamics And the Thermodynamic Foundations of Life
Page 8: Chemical Thermodynamics And the Thermodynamic Foundations of Life
Page 9: Chemical Thermodynamics And the Thermodynamic Foundations of Life
Page 10: Chemical Thermodynamics And the Thermodynamic Foundations of Life

Chemical reactions proceed in a certain direction depending on T and P.

How does it “know” which way to go?

Rate = forward - reverse reaction rates

Rate constant k: Experimental:

Page 11: Chemical Thermodynamics And the Thermodynamic Foundations of Life
Page 12: Chemical Thermodynamics And the Thermodynamic Foundations of Life

A catalyst lowers the activation energy

Page 13: Chemical Thermodynamics And the Thermodynamic Foundations of Life