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Enthalpy ∆H
∆H = H products - H reactants
∆H > 0
endothermic (heat transferred from surroundings into system)
∆H < 0
exothermic (heat transferred from system to surroundings)
ΔE formula
∆E = q + w
ΔE = change in internal energy
q = heat
w = work
w formula
w = -P∆V
w = work
P = pressure (always positive)
ΔV = change in volume (Vfinal – Vinitial)
ΔV < 0
work done onto system
positive work
compression
ΔV > 0
work done by the system
negative work
expansion
+q
endothermic
-q
exothermic
+w
compression
-w
expansion
calculating heat absorbed or released
q = mCΔT
q = heat absorbed or released by the
substance (J)
m = mass of the substance (g)
C = specific heat capacity of the substance
(J•g-1•°C-1)
ΔT = change in temperature of the
substance (°C)
qsystem + qsurrounding =
0
qsystem =
-qsurrounding
calculating heat for phase changes
q = m∆Hfus/vap
q = heat absorbed or released by the
substance (J)
m = mass of the substance (kg)
∆Hfus = heat of fusion (J•kg-1)
∆Hvap = heat of vaporization (J•kg-1)
qrxn =
qrxn = heat of reaction (kJ)
-qcal
qcal = heat of calorimeter (kJ)
calorimeter formula
qcal = C∆T
qcal = heat of calorimeter (kJ)
C = heat capacity of calorimeter (kJ•°C-1)
∆T = change in temperature (°C)
heat released =
heat of combustion x mass
standard conditions
298 K, 1 atm, 1.0 M concentration
Bonds Broken =
Endothermic (∆H > 0)
Bonds Formed
Exothermic (∆H < 0)
∆H°rxn formula
∆H°rxn = Σ∆H°bonds broken – Σ∆H°bonds formed
∆H°bonds broken = change in bond enthalpies of
the reactants
∆H°bonds formed = change in bond enthalpies of
the products
formula to calculate for the enthalpy of
formation is as follows:
∆H°rxn = Σ(n•∆H°f products) – Σ(m•∆H°f reactants)
n = moles of products
m = moles of reactants
∆H°f products = enthalpy of formation of products
∆H°f reactants = enthalpy of formation of
reactants
Calculating entropy change
∆Srxn = Σ(n•Sproducts) – Σ(m•Sreactants)
n = moles of products
m = moles of reactants
Sproducts = entropy of the products
Sreactants = entropy of the reactants
∆Srxn > 0
reaction is entropically favorable;
products are more disordered than the
reactants.
∆Srxn < 0
reaction is entropically
unfavorable; products are more ordered than
the reactants.
Gibbs free energy
∆G = ∆H – T∆S | ∆G° = ∆H° – T∆S°
∆G = change in Gibbs free energy (kJ•mol-1)
∆H = change in enthalpy (kJ•mol-1)
T = temperature (K)
∆S = change in entropy (kJ•K-1•mol-1)
° - standard conditions
(298 K, 1 atm, 1.0 M concentration)
∆G < 0
exergonic
spontaneous
∆G > 0
endergonic
non spontaneous