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IMT Chapter 1 Probability, Distributions, and Equilibrium

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Chemical reactions tend to run 'downhill' What is special about the equilibrium state? ... Consider a four card set: club, spade, diamond, heart ... – PowerPoint PPT presentation

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Title: IMT Chapter 1 Probability, Distributions, and Equilibrium


1
IMT Chapter 1 Probability, Distributions, and
Equilibrium
  • Equilibrium
  • Probability
  • Distributions
  • Equilibrium (Reprise)

2
I. Equilibrium
  • Three example reactions
  • CO(g) Cl2(g) ? COCl2(g)
  • N2(g) O2(g) ? 2 NO(g)
  • H2(g) I2(g) ? 2 HI(g)
  • Chemical reactions tend to run downhill
  • What is special about the equilibrium state?
  • Keys
  • The equilibrium state corresponds to the most
    probable state.
  • It (and K) can be predicted on probability alone.
  • This works because of the large number of
    particles involved.

3
II. Probability
  • Probability (P) How likely an event is to occur
  • What is the probability of
  • Drawing an ace of clubs from a deck of cards?
  • Drawing a club?
  • Drawing a face card?
  • NOT drawing a 10?
  • What is the probability of
  • Drawing a heart, then a diamond?
  • Drawing two diamonds in a row?
  • Rolling five die and getting all 6s? (YAHTZEE!)
  • Rolling five die and getting all the same number?
  • NOT drawing a 10 from a deck of cards?

4
III. Distributions
  • Consider a four card set club, spade, diamond,
    heart
  • How many ways can these be distributed into two
    sets (hands) of two?
  • In how many cases are both cards in a hand the
    same color?
  • In how many cases are the cards in a hand
    different colors?
  • Most probable distribution is 2 RB
  • How probable is the most probable distribution?
  • Switch to chemistry Black and red cards H and
    D atoms
  • Hydrogen isotope exchange reaction H2 D2 ? 2
    HD
  • Whats the most probable state?
  • How probable is the most probable state?

5
IV. Equilibrium (Reprise)
  • So
  • If the equilibrium state is the most probable,
    and
  • fluctuations from the most probable state are
    indiscernible
  • then probability can be used to predict
    equilibrium constants
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