Unit 6 Flashcards
(15 cards)
Mean molar bond enthalpy (ΔH°b)
-the average molar enthalpy change accompanying the dissociation (breaking) of a given kind of bond in the gas phase
-all elements must first be in gas form (via molar atomization)
molar atomization enthalpy (ΔH°a)
-the enthalpy change associated with atomizing an element from its most stable form to a mole of gaseous atoms
enthalpy change of reaction ΔH°rx
ΔH°rx = Σ np ΔH°f (products) - Σ nr ΔH°f (reactants)
enthalpy change of gas phase reaction
ΔH°rx = Σ ΔH°b (reactants) - Σ ΔH°b (products)
enthalpy change of gas-phase compound
ΔH°f = Σ ΔH°a (elements) - Σ ΔH°a (compound)
2nd law of thermodynamics
-in any spontaneous process, there is always an increase in entropy of the universe
entropy (S)
-a thermodynamic state function that describes the total number of “microstates” that are available to a system
-a measure of how spread out the energy is in a system, or how many different ways the system’s particles can be arranged
-a measure of how spread out the energy is in a system, or how many different ways the system’s particles can be arranged
microstates
-microstates are assigned to “states”
-the more microstates there are for a given state, the greater probability for that state existing
-nature spontaneously proceeds towards the state with the highest probability (state with most microstates)
-the state in which gas atoms are evenly distributed has the greatest number of microstates and the greatest probability
calculating number of microstates
-volume ratio ^ # of particles
Boltzmann’s equation
S = Kb ln Ω
(Kb is Boltzmann’s constant, R/Na)
ΔS for an expanded gas
-ΔS = Rln(V2/V1) for 1 mole
-ΔS = nRln(V2/V1) for n moles
ΔS = qrev / T
qrev
qrev = nRTln(V2/V1)
ΔS for a heated gas
-gas expansion is reversible if Pint = Pext at every point in the gas expansion
-heating process is reversible if T(heat source) = T(heated body) at every point
-in isothermal reversible gas expansion, both gas expansion and the accompanying heat flow from surroundings to system are considered to be reversible
ΔS under constant V
-q = ΔU = nCvΔT
-ΔS = qrev/T = nCvln(T2/T1)
ΔS under constant P
-q = ΔH = nCpΔT
-ΔS = nCpln(T2/T1)
-ΔS = nCVln(T2/T1) + nRln(T2/T1)
- (Cp = Cv + R)