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Perfect
Ionic Model
A theoretical model used to calculate lattice
enthalpy
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To
calculate a theoretical value for lattice enthalpy
1. Know the
geometry of the ionic
solid
2. Know the charge
on
the ions
3. Know the distance between the
ions
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The Perfect
Ionic
Model is based on the assumption that the substance is
highly ionic
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Allows
comparison between theoretical and experimental value
Difference suggests the substance is not purely
ionic
and has some
covalent
character
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Covalent character
Caused by small
highly
charged ions
Caused by large
negatively
charged ions
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Covalent character is caused by the
electron cloud
being more easily
distorted
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Enthalpy change
Heat
change at a constant
pressure
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Enthalpy of formation:
Enthalpy
change when one mole of a
substance
is formed from its
elements
with all substances in their
standard states
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Ionisation enthalpy
enthalpy change when each atom in one mole of
gaseous atoms
loses an
electron
to form one mole of gaseous
1+
ions
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Enthalpy of atomisation
enthalpy change when one mole of gaseous atoms is
produced
from an
element
in its standard state
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Bond enthalpy
enthalpy change when one mole of
covalent bonds
is
broken
in the gaseous state
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Lattice enthalpy of association
enthalpy change when one mole of a
solid ionic compound
is
formed
from its
constituent ions
in the
gas phase
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Lattice enthalpy of dissociation
enthalpy change when a mole of a
solid ionic compound is
broken up
into its constituent ions in the gas phase
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Electron affinity
enthalpy change when each atom in one mole of gaseous atoms
gains
an electron to form one mole of gaseous
1-
ions
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Maxwell-Boltzmann Curves
Most
probable
energy
Average
energy
Proportion of molecules with energy >
Ea
have more
successful collisions
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Increase in temperature
Increases average
kinetic energy
, more
frequent collisions
, more molecules with energy > Ea, more successful collisions
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concentration, and pressure increase
The
most probable or mean energy
does not change, but more particles have energy > Ea, more successful collisions, average number of molecules
per unit volume
increases
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Testing for ions
NaOH -
white ppt with Mg2+, Ca2+, Ba2+
NH4+ -
turns damp red litmus paper blue
Cl-, Br-, I- -
white, cream, yellow ppt with AgNO3
CO32- -
effervescence with HCl
SO42- -
white ppt with BaCl2
OH- -
white ppt with MgCl2
Al3+ -
white ppt with excess NaOH
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Bronsted-Lowry acid
Proton
donor
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Bronsted-Lowry base
Proton
acceptor
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Ka
Acid dissociation constant =
[H+][A-]/[HA]
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pKa
log Ka
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Ionic equations
1. H+ + OH- →
H2O
2. 2H+ + CO32- →
H2O + CO2
3. H+ + HCO3- →
H2O + CO2
4. H+ + NH3 →
NH4+
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Rate equation
Rate of reaction = k[A]m[B]n
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Order of reaction
Equal to the number of moles of that substance in the rate equation
up to and including the rate-determining
step
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Rate-determining step
Slowest step
in the reaction mechanism of a multi-step reaction
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Reaction order
Zero order, first order, second order
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Kw
[H+][OH-] = 10-14
at room temperature
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Time-of-flight mass spectrometry
1. Sample
vapourised
and
injected
into mass spectrometer
2.
Ionisation
- removes electron leaving positively charged ions
3.
Acceleration
- positively charged ions accelerated towards detection plate
4.
Ion drift -
ions deflected by magnetic field into curved path, radius depends on charge and mass
5.
Detection
- positive ions hit negatively charged plate, produce flow of charge proportional to abundance
6.
Analysis
- values and time-of-flight used to produce spectrum with relative abundance of isotopes
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