Chemistry, Third edition

(Wang) #1
KEY POINTS ABOUT ENTHALPY CHANGES

2H 2 (g)O 2 (g) 2H 2 O(l)

(in which 2 mol of liquidwater is made) is571.66 kJ mol^1. The difference in the


standard enthalpy changes for these reactions,


571.66(483.64) 88.02 kJ mol^1

is the energy released when 2 mol of H 2 O(g) condense to form 2 mol of H 2 O(l).


3.Reverse reactions possess H values which are equal in size, but opposite in


sign, to the forward reaction.


What is H—^ for the following reaction?


2H 2 O(g) 2H 2 (g)O 2 (g)

The answer is simply that since the reaction is exactlythe reverse of the equation


2H 2 (g)O 2 (g) 2H 2 O(g)

then the enthalpy change is equal in size but opposite in sign, i.e. 483.64 kJ mol^1.


We summarize this in the following rule: reactions which are exothermic in the


forward direction are endothermic in the reverse direction.


This rule applies to both physical and chemical changes. For example, heat is


absorbed in vaporization because liquid molecules require energy to escape from


their neighbours into the gas phase. Therefore, vaporization is always endothermic.


Thestandard enthalpy of vaporizationof acetone at 25 °C is 29.1 kJ per mol of


acetone:


CH 3 COCH 3 (l) CH 3 COCH 3 (g) H—^ vap=29.1 kJ mol^1

It follows that 29.1 kJ of heat energy is given out when 1 mol of acetone condenses


into acetone liquid:


CH 3 COCH 3 (g) CH 3 COCH 3 (l) H—^  29.1 kJ mol^1

We can also look at these relationships at a molecular level. Suppose that we were


able magically to video the collision of two molecules to produce a new molecule in


an exothermic reaction. If we were to play back the video in reverse, we would see that


heat is absorbed just before the new molecule began breaking apart. The principle


that if reactions are reversed the energy changes are equal in size but opposite in sign


is important because if this were not so, it would be possible to destroy or create


energy, and the Law of Conservation of Energy would be broken.


219

Enthalpy changes
of back reactions

The formation of
magnesium oxide from its
elements at 298 K obeys
the thermochemical
equation

2Mg(s)O 2 (g) 2MgO(s)

H—^  601.7 kJ mol^1

How much energy would be
required to decompose one
mol of magnesium oxide
into oxygen gas and
magnesium metal?

Exercise 13C


Thermochemical equations


(i)Explain why the statement ‘for the reaction of sodium with chlorine, H^ — 411.15 kJ mol^1 ’
is ambiguous. What extra information would make sense of this statement?
(ii)Given that

C(s)O 2 (g) CO 2 (g) H^ — 393.15 kJ mol^1
calculate the amount of heat given out when 120 g of carbon is completely burned in excess air.

Exercise 13B

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