Spontaneity (ΔG) Free Energy (Gibb's) Entropy (ΔS)

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Presentation transcript:

Spontaneity (ΔG) Free Energy (Gibb's) Entropy (ΔS)

Spontaneous Processes and Entropy First Law “Energy can neither be created nor destroyed" The energy of the universe is constant Spontaneous Processes Processes that occur without outside intervention Spontaneous processes may be fast or slow Many forms of combustion are fast Conversion of diamond to graphite is slow

Entropy (S) A measure of the randomness or disorder The driving force for a spontaneous process is an increase in the entropy of the universe Entropy is a thermodynamic function describing the number of arrangements that are available to a system Nature proceeds toward the states that have the highest probabilities of existing (typically towards  more disorder)

Positional Entropy The probability of occurrence of a particular state depends on the number of ways (microstates) in which that arrangement can be achieved Ssolid < Sliquid << Sgas

Second Law of Thermodynamics "In any spontaneous process there is always an increase in the entropy of the universe" "The entropy of the universe is increasing" For a given change to be spontaneous, Suniverse must be positive Suniv = Ssys + Ssurr

H, S, G and Spontaneity G = H - TS H is enthalpy, T is Kelvin temperature Value of H Value of TS Value of G Spontaneity Negative Positive Spontaneous Nonspontaneous ??? Think! Spontaneous if the absolute value of H is greater than the absolute value of TS (low temperature) Spontaneous if the absolute value of TS is greater than the absolute value of H (high temperature)

Calculating Entropy Change in a Reaction Entropy is an extensive property (a function of the number of moles = n) Generally, the more complex the molecule, the higher the standard entropy value

Standard Free Energy Change G0 is the change in free energy that will occur if the reactants in their standard states are converted to the products in their standard states G0 cannot be measured directly (calc) The more negative the value for G0, the farther to the right the reaction will proceed in order to achieve equilibrium Equilibrium is the lowest possible free energy position for a reaction Can solve for MP and BP (eq points)

For reactions at constant temperature: Calculating Free Energy Method #1 For reactions at constant temperature: G0 = H0 - TS0

Calculating Free Energy: Method #2 An adaptation of Hess's Law: Cdiamond(s) + O2(g)  CO2(g) G0 = -397 kJ Cgraphite(s) + O2(g)  CO2(g) G0 = -394 kJ Cdiamond(s) + O2(g)  CO2(g) G0 = -397 kJ CO2(g)  Cgraphite(s) + O2(g) G0 = +394 kJ Cdiamond(s)  Cgraphite(s) G0 = -3 kJ

Calculating Free Energy Method #3 Using standard free energy of formation (Gf0): Gf0 of an element in its standard state is zero

The Dependence of Free Energy on Pressure Enthalpy, H, is not pressure dependent Entropy, S entropy depends on volume (so it also depends on pressure) Slarge volume > Ssmall volume Slow pressure > Shigh pressure

Free Energy and Equilibrium Equilibrium point occurs at the lowest value of free energy available to the reaction system At equilibrium, G = 0 and Q = K G0 K G0 = 0 K = 1 G0 < 0 K > 1 G0 > 0 K < 1

Temperature Dependence of K So, ln(K)  1/T (…is proportional to…)

Free Energy and Work The maximum possible useful work obtainable from a process at constant temperature and pressure is equal to the change in free energy The amount of work obtained is always less than the maximum Henry Bent's First Two Laws of Thermodynamics First law: You can't win, you can only break even Second law: You can't break even…