| REVIEWThermodynamics and living organisms: We are all law-abiding citizensThe first two laws of thermodynamics are important to understanding biochemical 
  reactions. The first law states that energy can neither be created nor destroyed, 
  and the second law states that the entropy, or disorder, of the universe must 
  increase with every process. Willard Gibbs derived a formula that aids us in 
  understanding how thermodynamic principles govern chemical reactions: 
   
    | 
        
          | DG = DH 
            – TDS |   
          | Where: DG = Gibbs Free Energy Change
 DH = Enthalpy change
 DS = Entropy change
 T = Temperature
 |  |  The Gibbs Free Energy Change of a reaction (DG) 
  tells us whether a reaction is thermodynamically possible. Reactions with a 
  negative DG are spontaneous, meaning they 
  have a reasonable probability of occurring naturally, without energy input. 
 
   
    | 
         
          | REACTION 
            SPONTANEITY |   
          | Sign of DG | Column 2 |   
          | Positive (+) DG | Nonspontaneous |   
          | DG = 0 | At equilibrium |   
          | Negative (–) DG | Spontaneous |  |  Keep in mind that the DG function does not 
  impact the rate, or speed, of a reaction. Reactions with large negative DG 
  values may still occur very slowly. Because the DG of a reaction varies with 
reactant and product concentrations, temperature, and pressure, biochemists agreed 
on standard conditions for reporting DG values. 
The standard conditions are 1 atmosphere of pressure, a temperature of 298 K, 
and reactant and product concentrations of 1 M, with the exception of H+, 
which may be present at physiological concentrations (neutral pH). The standard 
free energy change of a reaction is denoted by DG°´. The DG of a reaction is related to the standard 
free energy change for the reaction, DG°´, 
by the following relationship: 
   
    | 
         
          | 
               
                | DG | = | DG°´ | + | RT ln | [C][D] |   
                |   |   
                | [A][B] |  |   
          | Where: R is the gas constant (8.3145 J mol–1K–1)
 T is the temperature (in Kelvin)
 |  |  Since DG = 0 at equilibrium and the ratio 
of products to reactants is the equilibrium constant Keq, it follows 
that Thus, DG°´ is the driving force 
that pushes reactants and products toward equilibrium. The Thermodynamics Police: No violation of the laws of thermodynamics have 
  ever been observed  There is an argument that has circulated for years that purports to prove that 
  the theory of evolution is incorrect because it violates the laws of thermodynamics. 
  In this argument, evolution (the theory that the complex plants and animals 
  that inhabit the Earth today evolved from simple, self-replicating molecules) 
  is said to violate the second law of thermodynamics, because the entropy of 
  a highly ordered animal is much lower than the entropy of a simple molecule. 
  Thus, the story goes, the molecules that make up living organisms have moved 
  from a state of disorder to a state of order over millions of years, a clear 
  violation of the law that states that entropy is always increasing. The problem with this line of reasoning is that it treats a living organism 
  as a closed system that does not interact with its environment. Reactions that 
  increase the order of one part of the system are always offset by an increase 
  of disorder in another part of the system, and it takes energy to produce order 
  (anyone who has ever tried to keep a room clean can attest to that!). Thus, 
  our bodies grow at the expense of the order of the food we ingest, ice cubes 
  are formed in the freezer at the expense of heat released by the refrigerator, 
  and cans are stacked on the shelf as our muscles break down glucose to do the 
  work. We are citizens of the universe; the biochemical reactions within our 
  bodies follow the laws of thermodynamics.  
  
Example 7: Perpetual motion
Your friend, an engineering major, tells you that for her class project she 
    will try to build a perpetual-motion machine. How can you use your knowledge 
    of thermodynamics to convince her to change her project before she flunks 
    the course? AnswerPerpetual motion machines can succeed only if energy useful for doing work 
    continually circulates through the machine, keeping it running forever without 
    energy input. From studying the laws of thermodynamics through the formula 
    DG = DH 
    – TDS, you know that in 
    any process, some useful energy is always lost to an increase in entropy of 
    the system. Thus, if the process is repeated often enough, eventually all 
    the useful energy in the system will be consumed. This makes a perpetual motion 
    machine impossible, because it could work only if the machine never lost any 
    usable energy during its operation. 
			You have completed this exercise. |