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complete the half equations by balancing it and identify each half reaction as either an oxidation or reduction reaction

User Skyrocker
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2 Answers

4 votes

Answer:

what he said

Step-by-step explanation:

User JayDi
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5 votes

Step-by-step explanation:

To balance half equations of a redox reaction is important to not only balance the mass (ammount of atoms of each element in both sides of the equation), but also balance the charges (ion's charges and electrons).

For example:

The reaction:
Fe^(+2) + MnO_4^- \longrightarrow Fe^(+3) + Mn^(+2)

First step is to identify the element oxidized (loses electrons/valence increases) and the element reduced (gains electrons/valence decreases)

  • Fe is oxidized (valence from +2 to +3)
  • Mn is reduced (valence from +7 to +2)

So we have to half equations:

Oxidation equation


Fe^(+2) \longrightarrow Fe^(+3)

Here the mass is balanced, but the charges aren't. Balancing:


Fe^(+2) \longrightarrow Fe^(+3)+ e^-

Reduction equation


MnO_4^- \longrightarrow Mn^(+2)

Balancing the mass with H2O and H+ (assuming acid medium)


MnO_4^- \longrightarrow Mn^(+2) + 4 H_2O


MnO_4^- + 8 H^+ \longrightarrow Mn^(+2) + 4 H_2O

Balancing charges


MnO_4^- + 8 H^+ + 5e^- \longrightarrow Mn^(+2) + 4 H_2O

Global balance


5 Fe^(+2) + MnO_4^- + 8 H^+\longrightarrow 5 Fe^(+3) + Mn^(+2) + 4 H_2O

User Yava
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