Balance Equations Using Half-Cell Method

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In summary: There are rules for doing this that are listed in your chemistry book. For the permanganate, the coefficient would be (2x). This means that the permanganate loses two electrons to the sulfur, and the sulfur gains two electrons.In summary, the half-cell method is used to balance equations by the oxidation # of each atom on the reactant side and the oxidation # of each atom on the product side.
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Balance the following equations by the half-cell method.Show both half-cell reactions and identify them as oxidation or reduction.
a) SO_3^2- + MnO_4^- +H^+ <- ->Mn^2+ SO_4^2- +H_2O(l)
b) Cl_2(g) + OH^- <- -> Cl^- + ClO_3^- +H_2O(l)
c) SO_4^2- +I^- +H+ <- -> S^2- + I_2(s) + H_2O (l)

I honestly don't know where to start so if you could show me all the steps, I would greatly appreciate it. Thanks in advance.
 
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Hey, I just did this in class like two days ago! :)

All right, I need a little background. How much do you know? Oxidation vs reduction? OILRIG? Anything?

The quick way:

  1. Find out what's oxidized and what's reduced: calculate the oxidation # for each atom in the reactant side and then compare that with the oxidation # for each atom on the product side. If something has a loss of electrons, it's oxidized. If it something has a gain of electrons, it's reduced. Now, there are certain "rules" about oxidation that should be listed in your chemistry book (if you have one). One of them is that oxygen always has a charge of (2-) except in peroxides (O-O single bond). I mention these because this way, you don't HAVE to compare the oxidation # of every single atom on both sides, just the ones that are likely to change.
  2. Write an equation that shows the JUST oxidation/reduction of each reactant. So for example:

    SO_3^2- <<<<<<------>>>>>> SO_4^2-

    Now remember, you need one for the sulfate and also one for the permanganate. But you see how the mass on the equation above is NOT balanced? Balance that by adding water (H_2O) to the oxygen-deficient side. For every water added on the oxygen-deficient side, add two H+ ions on the other side. This is "allowed" because these reactions are usually done in water, so we can grab H+s and H_2Os from the solution. Doing this will also keep the mass balanced. :)

    Now you'll get an equation with the MASSES balanced, but the charges not. Looking at the sulfur half-cell reaction: include electrons on whichever side it is needed (on the positive side to make the equation balance charge-wise in terms of the sulfur). You might think "the charge is equal on both sides!" Yes, the OVERALL charge is the same on both sides, but look at the charge of the sulfur. See how it's changed, if O is always (2-)? Do this exact same thing for the permanganate. You will now have two equations which are your balanced half-cell equations, balanced in both charge and mass.

    Add the two equations together. If the electron counts do NOT cancel, make them. :) By that I mean multiplying one (or maybe both) reactions by some coefficients.
 
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The half-cell method is a systematic way to balance redox equations by breaking them down into two half-reactions: the oxidation half-reaction and the reduction half-reaction. These half-reactions are then balanced individually and combined to give the overall balanced equation.

a) SO3^2- + MnO4^- +H+ -> Mn^2+ + SO4^2- +H2O(l)

Oxidation half-reaction: SO3^2- -> SO4^2- + 2e-
Reduction half-reaction: MnO4^- + 8H+ + 5e- -> Mn^2+ + 4H2O

Combining the two half-reactions, we get:

SO3^2- + MnO4^- + 8H+ -> SO4^2- + Mn^2+ + 4H2O

b) Cl2(g) + OH- -> Cl- + ClO3^- +H2O(l)

Oxidation half-reaction: 2Cl- -> Cl2 + 2e-
Reduction half-reaction: Cl2 + 2H2O + 2e- -> 2ClO3^- + 4H+

Combining the two half-reactions, we get:

2Cl2 + 2H2O + 4OH- -> 4Cl- + 4ClO3^- + 4H2O

c) SO4^2- + I^- +H+ -> S^2- + I2(s) + H2O (l)

Oxidation half-reaction: I^- -> I2 + 2e-
Reduction half-reaction: SO4^2- + 4H+ + 2e- -> S^2- + 2H2O

Combining the two half-reactions, we get:

SO4^2- + I^- + 4H+ -> S^2- + I2 + 2H2O

In all three equations, the species that loses electrons is undergoing oxidation, and the species that gains electrons is undergoing reduction. It is important to note that the number of electrons lost in the oxidation half-reaction must equal the number of electrons gained in the reduction half-reaction in order for the equation to be balanced. Practice makes perfect, so keep practicing balancing equations using the half-cell method
 

1. What is the half-cell method for balancing equations?

The half-cell method is a technique used to balance redox equations. It involves breaking the equation into two half reactions, balancing the atoms and charges in each half reaction, and then combining them to form the overall balanced equation.

2. How do you determine which elements are being oxidized and reduced in a redox equation?

In a redox equation, the element that is losing electrons is being oxidized, while the element that is gaining electrons is being reduced. This can be determined by comparing the oxidation states of the elements before and after the reaction.

3. Can the half-cell method be used for both acidic and basic solutions?

Yes, the half-cell method can be used for both acidic and basic solutions. However, different steps may need to be taken in order to balance the equation depending on the pH of the solution.

4. What is the purpose of using a salt bridge in a balanced half-cell equation?

A salt bridge is used to maintain electrical neutrality in the half-cell reactions. It allows ions to flow between the two half-cells, completing the circuit and allowing the reaction to continue.

5. Are there any limitations to using the half-cell method for balancing equations?

One limitation of the half-cell method is that it can only be used for balancing redox reactions. It cannot be applied to reactions that do not involve a transfer of electrons. Additionally, the method may become more complex for reactions involving multiple oxidation states or non-standard conditions.

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