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Energetics
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Cards (15)
Enthalpy
change (ΔH°)
The overall energy change of a reaction, depends on the energy taken in to
break
bonds and the energy released when new bonds are
formed
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Positive enthalpy change
Energy is taken in from the surroundings
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Negative enthalpy change
Energy is
released
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Enthalpy is measured under standard conditions of
100
kPa pressure and
298
K temperature
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Enthalpy of
formation
(ΔfH°)
The
enthalpy
change when one
mole
of a substance is produced from its elements under standard conditions
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Enthalpy of combustion (ΔcH°)
The
enthalpy
change when one mole of a substance is burned completely in
oxygen
under standard conditions
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Mean bond enthalpies
Values found experimentally using
calorimetry
,
differ
from data book values as they are not exact and vary in each situation
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Calorimetry
1. Experimental method for finding enthalpy change by measuring temperature change over time
2.
Extrapolate
data to give accurate value for temperature change
3. Calculate
energy
change using q = mcΔT
4. Calculate
enthalpy
change per mole
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Enthalpy changes found using calorimetry are never completely
accurate
as energy is easily lost from the system through conduction or
convection
and inaccuracies in measuring temperatures
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Hess's Law
The overall enthalpy change for a reaction is the
same
, regardless of the
route
taken
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Using Hess's Law to determine enthalpy changes
1. Use a
triangular
cycle method with an
intermediate
product
2. Direction of arrows indicates whether values should be
added
or
subtracted
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Using Hess's Law with enthalpies of formation
Arrows
point out from the
central
product as both reactants are formed from the elements at the central product
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Using Hess's Law with enthalpies of combustion
Arrows
point towards the central products (H2O and CO2) as both
reactants
burn to form the products
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Bond enthalpy
data
Averaged value representing the energy required to
break one mole
of the stated bond in a
gaseous
state, under standard conditions
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Using bond enthalpy data with Hess's Law
Reaction arrows always point towards the
central
product
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