Please do not block ads on this website.
No ads = no money for us = no free stuff for you!
Enthalpy Change for Exothermic Reactions
An exothermic reaction is defined as a chemical reaction or a physical change that releases heat.
When a chemical reaction gives off heat the temperature of the system increases.
When hydrochloric acid is added to water the temperature of the water increases because heat is being given off as the hydrochloric acid dissolves in the water.
This is an example of an exothermic reaction.
Similarly, if you dissolve sodium hydroxide pellets in water the temperature of the water will increase as heat is given off as the sodium hydroxide dissolves in the water.
This is also an example of an exothermic reaction.
A common, everday example of exothermic reactions are the combustion of fuels.
When we combust (or burn) a fuel, heat is released.
We can use this heat to warm ourselves, like when we burn coal or wood in a fireplace.
We can use this heat to cook our food, like combusting (burning) charcoal in a barbeque.
We can use this heat to do work for us, like petrol (gasoline) is used in a car.
Let's take the combustion (burning) of coal or charcoal as an example of an exothermic reaction.
When coal (charcoal), C(s), combusts in excess oxygen, O2(g), carbon dioxide, CO2(g), is produced.
The balanced chemical equation for this reaction is given below:
reactants |
→ |
products |
C(s) + O2(g) |
→ |
CO2(g) |
We know that this reaction gives off (releases or produces) heat because we can feel the "heat" from the fire warm us.
"Heat" is therefore a product of the reaction, so we could include it on the "products" side of the chemical reaction:
reactants |
→ |
products |
C(s) + O2(g) |
→ |
CO2(g) + heat |
But the First Law of Thermodynamics tells us that energy is conserved, that is, energy can neither be created nor destroyed.
So we where did this heat energy come from?
In order for energy to be conserved, the energy present on the reactant side of the chemical equation must be the same as the energy present on the product side of the equation:
energy of reactants |
= |
energy of products |
C(s) + O2(g) |
→ |
CO2(g) + heat |
The "energy" of each species is its enthalpy, H, so we can write:
enthalpy of reactants |
= |
enthalpy of products |
H(C(s)) + H(O2(g)) |
= |
H(CO2(g)) + heat |
The enthalpy of the reactants, H(C(s)) + H(O2(g)), is greater than the enthalpy of the product, H(CO2(g)), by an amount equal to the heat released by the chemical reaction (the "heat" in the equation).
Which we could represent schematically5 as:
enthalpy of reactants H(C(s)) + H(O2(g)) |
= enthalpy of product H(CO2(g)) |
+ heat released |
The "heat released" is therefore the change in enthalpy when reactants react to produce products:
heat released |
= |
enthalpy change for the reaction |
= |
ΔH |
enthalpy of reactants H(C(s)) + H(O2(g)) |
= enthalpy of product H(CO2(g)) |
+ ΔH |
So we can replace "heat" in our balanced chemical equation with enthalpy change (ΔH):
reactants |
→ |
products |
C(s) + O2(g) |
→ |
CO2(g) + ΔH |
So far, so good.
However, the enthalpy change term, ΔH, is not usually incorporated into the chemical equation, it is usually shown as a separate term:
C(s) + O2(g) → CO2(g) ΔHreaction = ? kJ mol-1
and the enthalpy change for a reaction, ΔHreaction, is defined as:
ΔHreaction = Hproducts - Hreactants
and we saw above that the enthalpy of the product, H(CO2(g)), is less than the enthalpy of the reactants, H(O(s)) + H(O2(g)), :
H(CO2(g)) < [H(C(c)) + H(O2(g))]
so the enthalpy change, ΔH, for the reaction will have a negative value:
ΔH = H(CO2(g)) - [H(C(c)) + H(O2(g))] = a negative number
We can look up a table of values to find that the combustion of 1 mole of carbon releases 393.5 kJ of heat energy.
So we can write ΔH = -393.5 kJ mol-1
Note, the value of ΔH is negative (-) because the reaction is exothermic (releases heat).
We can now represent the combustion of this carbon in either of two ways:
ΔH as a product in equation: |
C(s) + O2(g) |
→ |
CO2(g) + 393.5 kJ mol-1 |
|
|
ΔH as a separate term: |
C(s) + O2(g) |
→ |
CO2(g) |
|
ΔH = -393.5 kJ mol-1 |
Enthalpy Change for Endothermic Reactions
A chemical reaction or physical change is endothermic if it absorbs energy from its surroundings.
As heat is absorbed by the reaction the temperature of the reaction mixture will decrease.
Endothermic reactions can be very useful.
When you place an ice cube in your drink to keep it cool, this is an example of an endothermic reaction.
Heat from the cool drink is absorbed by the ice cube, which keeps the drink cool while the absorbed heat is used to melt the ice cube.
The melting of the ice cube is an example of an endothermic reaction, heat is being absorbed from the surroundings.
If you've ever had an injury while playing sport you may have used a disposable (or single-use) cold pack.
In this case you break a barrier in the cold pack which allows ammonium nitrate, NH4NO3(s), to dissolve in water.
It absorbs heat from the surroundings while it dissolves, so that the temperature of the reaction mixture (the cold pack) decreases and it feels cold.
This is also an example of an endothermic reaction because heat is being absorbed from the surroundings to enable the ammonium nitrate to dissolve in the water.
The thermal decomposition of some compounds like calcium carbonate and calcium hydroxide requires heat to be absorbed to decompose (break apart) the reactant compound.
These are also examples of endothermic reactions.
Calcium hydroxide, Ca(OH)2(s), is an important industrial base. It can be heated so that it decomposes into water, H2O(g), and calcium oxide, CaO(s), which is used in the manufacture of cement.
The balanced chemical equation for the thermal decomposition of calcium hydroxide is given below:
Ca(OH)2(s) → CaO(s) + H2O(g)
We know that the reaction only occurs if it is heated, so heat must be a reactant:
reactants |
→ |
products |
Ca(OH)2(s) + heat |
→ |
CaO(s) + H2O(g) |
The First Law of Thermodynamics tells us that energy must be conserved during a chemical reaction, that is, energy can neither be created nor destroyed, therefore:
energy of reactants |
= |
energy of products |
Ca(OH)2(s) + heat |
→ |
CaO(s) + H2O(g) |
and since we know that the "energy of reactants" is referred to as their enthalpy, and the "energy of products" is referred to as their enthalpy, we can write:
enthalpy of reactants |
= |
enthalpy of products |
H(Ca(OH)2(s)) + heat |
= |
H(CaO(s)) + H(H2O(g)) |
The enthalpy of the products, H(CaO(s)) + H(H2O(g)), must be greater than the enthalpy of the reactant, H(Ca(OH)2(s)), by an amount equal to the "heat" term.
Which we could represent schematically as:
enthalpy of reactant H(Ca(OH)2(s)) |
+ heat absorbed |
= enthalpy of products H(CaO(s)) + H(H2O(g)) |
"Heat absorbed" by the reaction is the enthalpy change for the reaction, ΔH, that is
heat absorbed = Hproducts - Hreactants = ΔH
so we can replace "heat" in our balanced chemical reaction with ΔH :
Ca(OH)2(s) + ΔH → CaO(s) + H2O(g)
Now, because the enthalpy of products is greater than the enthalpy of reactants in our reaction:
Hproducts > Hreactants
the value of ΔH will be positive:
ΔH = Hproducts - Hreactants = a positive number
If we look up a table of values we would find that the decomposition of 1 mole of calcium hydroxide absorbs 66 kJ of heat energy, that is, ΔH = +66 kJ mol-1 (or ΔH = +66 kJ/mol)
We could include this value as a reactant in the chemical equation as shown below:
Ca(OH)2(s) + 66 kJ mol-1 → CaO(s) + H2O(g)
Or we can separate the enthalpy change term from the chemical reaction as shown below:
Ca(OH)2(s) → CaO(s) + H2O(g) ΔH = +66 kJ mol-1