Pettinato OXIDATION-REDUCTIONREACTIONS
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Transcript Pettinato OXIDATION-REDUCTIONREACTIONS
OXIDATION-REDUCTION REACTIONS
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DEFINITIONS
• Oxidation – loss of electrons, usually done by metals.
• Reduction – gain of electrons, usually done by nonmetals.
• Oxidizing Agent – gains electrons causing oxidation.
• Reducing Agent – loses electrons causing reduction.
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RULES
BEFORE
BALANCING
• Check Oxidation Numbers.
• Oxygen is always -2 except in peroxides where the O- is -1 and as OF2
where O is +2.
• All compounds have a zero net charge.
• In ternary compounds, add the known oxidation numbers to determine
the transition metal’s oxidation number.
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PAY ATTENTION!
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BALANCING RULES
• Assign oxidation numbers to elements undergoing oxidation and
reduction.
• Balance electrons.
• Follow balancing rules from your chemical reactions’ notes.
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DISPROPORTIONATION
• A chemical reaction in which a single compound serves as both
oxidizing and reducing agent and is thereby converted into a more
oxidized and a more reduced derivative.
• Example: The decomposition of hydrogen peroxide.
2H2O2 2H2O + O2
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HALF-REACTION METHOD
• Write down the unbalanced equation.
• Assign oxidation numbers to all of the elements in the equation.
• Decide which atoms change in oxidation number from the
reactant to the product side.
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Half-Reactions Continued
• Write half-reactions for the oxidation (electron loss) and
reduction(electron gain).
This is ONLY done for the elements changing in oxidation
number from the reactant to the product side of the original
equation.
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Half-Reactions Continued
• If an element has a subscript in the unbalanced equation,
carry this into the half-reaction.
– When the element is free, carry the subscript as a subscript.
– When the element is part of a compound or polyatomic ion, carry
the subscript as a coefficient.
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Half-Reactions Continued
• Balance the electron gain and loss in the half-reactions (multiply through the
equations by the appropriate whole numbers).
• Add the oxidation and reduction half-reactions. Since the electron gain and loss
should be equal, the electrons won’t appear in the sum of the equations.
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Half-Reaction Continued
•Use the coefficients in the sum of the half-reactions to determine the coefficients of
the unbalanced equation.
•This procedure will only balance the elements changing in oxidation number.
INSPECTION BALANCING will always be the last step.
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Practice: oxidation numbers in HCO3–
_
H O C O
O
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Practice: oxidation numbers in HCO3–
6 – (4 + 4) = –2
4 – (0 + 0) = +4
6 – (4 + 4) = –2
_
1 – (0 + 0) = +1
H O C O
O
# valence e– in neutral atom
# nonbonding e–
# bonding e– assigned
oxidation number
6 – (6 + 2) = –2
They add up to charge of ion:
(–2) + 4 + (–2) + 1 + (–2) = –1
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Practice: oxidation numbers in K2Cr2O7
(+1)
( ?)
(-2 )
K2Cr2O7
(+2)
+
2(+6)
+
(-14) = 0
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Balancing Redox Equations
• To balance the charge, add electrons
to the side of the equation with the
higher charge.
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Balancing Redox Equations
• Multiply the half-reactions by appropriate
numbers to balance electron gain and loss.
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Balancing Redox Equations
• Add the half-reaction equations, subtracting
any duplications on the left and right sides.
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Half-Reaction in
Acidic Solution
• Again, write the two half-reactions.
• Balance each half-reaction, keeping in mind to
do hydrogen and then oxygen as the last two
steps, respectively. O’s must be balanced with
H2O. H atoms must be balanced with H+ ions.
• Balance the number of electrons in each halfreaction.
• Add the two half-reactions to form a net
balanced ionic equation.
• Check to make sure everything is balanced.
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What if the solution is Basic?
• If the reaction occurs in basic solution, the final equation must
not contain H+.
• If your equation has H+ ions, add an equal number of OH- ions
to both sides of the equation.
• Combine the H+ and OH- into H2O and cancel any replications
of H2O.
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EXAMPLES
1. Al˚ + CuCl2 → AlCl3 + Cu˚
• Each Al loses 3 e•
Each Cu gains 2e- ( 2 X 3 ) = 6
• 2Al˚ + 3CuCl2 → 2AlCl3 + 3Cu˚
2. FeCl3 + H2S → FeCl2 + S˚ + HCl
• Each Fe gains 1 e•
Each S loses 2 e- ( 2 X 1 ) = 2
• 2FeCl3 + H2S → 2FeCl2 + S˚ + HCl
• Balance non-redox species
+ 2HCl
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Gram-Equivalent Weights
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Gram-Equivalent Weight
• Also known as a gram-equivalent or equivalent.
• Used to indicate the amount of a chemical used in a
reaction.
• Can be used instead of moles for redox reactions.
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Gram-Equivalent
• A gram-equivalent weight of a substance is the
amount of this substance which releases or
acquires one mole of electrons during a redox
reaction.
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Gram-Equivalent
• The chief advantage of working with gram-
equivalents is that you don’t have to write a
balanced equation to solve a stoichiometry problem
involving a redox reaction.
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Gram-Equivalent
• A gram-equivalent of oxidizing agent is the
amount of the chemical which accepts one
mole of electrons during a redox reaction.
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Gram-Equivalent
• A gram-equivalent of reducing agent is the
amount of the chemical which releases one
mole of electrons during a redox reaction.
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Gram-Equivalent
• In a redox reaction the total electron gain by
the oxidizing agent must equal the total
electron loss by the reducing agent.
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Gram-Equivalent
• In a redox reaction the number of gram-
equivalents of oxidizing agent must equal the
number of gram-equivalents of reducing agent.
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Gram-Equivalent
• The change in the oxidation number of an element
during a redox reaction is used to determine the
number of gram-equivalents of that substance per
mole.
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NORMALITY OF SOLUTIONS
(NORMALITY AS APPLIED TO REDOX REACTIONS)
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NORMALITY
• The normality of a solution, like its
molarity, indicates the concentration of a
solution.
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NORMALITY
Normality is expressed in terms of the
number of gram-equivalents of solute
per liter of solution.
gram - equivalents of solute
Normality =
liter of solution
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Normality
• The number of gram-equivalents per mole
of a solute may change depending on the
redox reaction that it undergoes.
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Normality
• During a redox titration involving solutions of
oxidizing agent and reducing agent, the gramequivalents of oxidizing agent must equal the gramequivalents of reducing agent.
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Normality
Since,
Volume (in liters) x Normality = G-Equiv.
VOA x NOA = VRA x NRA
Where OA = Oxidizing Agent and
RA = Reducing Agent
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