Enthalpy, entropy and free energy
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Increase ionic charge
• lattice enthalpy more exothermic • more energy required to overcome electrostatic attraction • higher melting point • higher thermal stability
Decreased ionic radius
• lattice enthalpy becomes more exothermic • more energy required to overcome electrostatic attraction • higher melting point 4.higher thermal stability
polarisation
distortion of electron cloud in molecule/ion by nearby positive charge
Born-haber cycle
enthalpy change of formation= atomisation metal + ionisation energy metal + atomisation gas + electron affinity + lattice enthalpy
Enthalpy change of atomisation
m(s) -> m(g) 1/2x2(g) -> x(g) enthalpy change when 1 mol of gaseous atoms is formed from the element in its standard state
Ionisation energy
m(g) -> m+(g) + e- enthalpy change to remove 1 electron from each atom in 1 mol of gaseous atoms to form 1 mol of gaseous 1+ ions
Electron affinity
X(g) + e- -> X-(g) The enthalpy change accompanying the gain of 1 mol of electrons by 1 mol of gaseous atoms
Enthalpy change of formation
M(s) + X2(g) -> MX2(s) Enthalpy change when when 1 mol of a compound is formed from its constituent elements in their standard state
Lattice enthalpy
aM^b+(g) + bX^a-(g) -> MaXb(s) enthalpy change when 1 mol of ionic lattice is formed from its constituent gaseous ions 298k and 10KPa
Enthalpy change of hydration
enthalpy change when 1 mol of gaseous ions is completely hydrated by water X^a+(g) -> X^n+(aq)
Larger hydration enthalpy
• smaller ionic radius • larger ionic charge • increased electrostatic attraction to water molecules
Enthalpy change of solution
compound(s) -> X+(aq) + M-(aq) enthalpy change when 1mol of ionic solid dissolves in water
Born-haber cycle hydration
enthalpy of hydration = lattice enthalpy + enthalpy of solution
Entropy
measure of dispersal energy in a system ΔS KJmol^-1s^-1
Increase in entropy
• solid becomes liquid • liquid becomes gas • temperature rises • solid dissolves in liquid to form a solution • products have more molecules in same state
Solid entropy
• low • small degree of freedom • stuck vibrating particles
Liquid entropy
• greater degree of freedom of movement than solid • disperse more energy
Gas entropy
• greatest degree of freedom of movement • disperse the most energy
ΔS formula
entropy of products - entropy of reactants KJmol^-1K^-1
ΔS total
ΔS system + ΔS surroundings
ΔG
ΔH -TΔS units KJmol^-1
Feasibility of reaction
Δ<0
Feasibility at equilibirum
ΔG=0 0=ΔH - TΔS T = ΔH/ΔS
0°C
273K