Question
The brown residues that collect along the inner walls and bottoms of toliet tanks are made mostly of solid Fe(OH)3 that forms when FE^2+ ions in water are oxidized by dissolved O2. Write a balanced net ionic equation for this reaction in a slightly basic solution.

Sample Exercise 8.12 The brown residues that collect along the inner walls and bottoms of toilet tanks are made mostly of sol
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Answer #1

Fe2+ and O2 are reacting in basic medium to form solid Fe(OH)3. Hence, the unbalanced equation we can write is

Fete + O2(aq) + Fe(OH)3(5)

Now, Fe is in +2 state in Fe2+ and +3 state in Fe(OH)3.

Hence, Fe2+ is being oxidised.

Hence, the oxidation half reaction is

Oridation : Fe2+ + Fe(OH)

O is in 0 oxidation state in O2. We can assume that O2 is being reduced to H2O (which is the reaction medium) in which O has an oxidation state of -2.

Hence, the reduction half reaction is

Reduction : 02 + H2O

Now, lets balance the oxidation half

Oridation : Fe2+ + Fe(OH)

Number of Fe atom is balanced.

To balance the number of O atoms, we add 3 H2O on the left.

Fe2+ + 3H2O → Fe(OH)

Now, there are 6 H on left and 3 H on right. Hence, we add 3 H+ on right to balance the number of H atom.

Fe2+ + 3H2O → Fe(OH)3 + 3H+

Since the reaction is being carried out in basic medium, we cannot have H+ in reaction, hence, we neutralise the H+ to H2O by adding equivalent amount of OH- on both side

Fe2+ + 3H2O +30H + Fe(OH)3 + 3H+ + 3OH → Fe2+ + 31,0 +30° + Fe(OH)3 + 350 Fe2+ + 3OH- + FelOH)2

Now, there are 2-3 = -1 charges on left and no charges on right. Hence, we add an electron on the right to balance the charges. Hence, the balanced oxidation half is

Fe2+ + 3OH + Fe(OH)3 te

Now, we will balance the reduction half

Reduction : 02 + H2O

To balance the O atoms, we multiply 2 on H2O

O2 + 2H2O

To balance the H atoms, we add 4H+ on left.

02 + 4H+ + 2H2O

Since medium is basic, we add 4OH- on both side

02 + 4H+ + 40H + 2H20 + 40H 702 + 4H20 +2H20 + 401 02 + 2H20 + 40H

Now, to balance the charges, we add 4 e on the left. Hence, the balanced reduction half is

O2 + 2H20 + 4e + 40H

Note that 4 e are involved in reduction half and 1 e involved in oxidation half, hence, to cancel the number of electrons when we add, we multiply 4 throughout the oxidation half reaction and add it with reduction half reaction.

Hence,

4 (Fe2+ + 3OH- + Fe(OH)3 + e-)

+

O2 + 2H20 + 4e + 40H

=

4Fe2+ + 12OH- +02 + 2H20 +46 +4Fe(OH)3 + 4 + 40H- +4Fe2+ + 120H+ O2 + 2H20 - 401 +4Fe(OH)3 + 401 - 40H → 4Fe2+ +80H +02+2H20

Hence, the balanced net ionic equation is

4F e +80H + O2(aq) + 2H200 + 4Fe(OH)3(5)

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