Is This Reduction Reaction Equation Correct?

AI Thread Summary
The reduction reaction equation MnO4^- + S2- → MnO2 + S8 was initially incorrect, as the sulfur was not balanced. After reevaluating, the correct balanced equation is 2MnO4^- + 24S2- + 8H+ → 2MnO2 + 3S8 + 4H2O. The oxidation states were calculated, and half-reactions were used to balance the equation, leading to the final form. The discussion highlighted the importance of balancing both sides and ensuring the correct stoichiometry. The problem was ultimately resolved through collaborative efforts on a chemistry forum.
VinnyCee
Messages
486
Reaction score
0
Chemistry Reduction Reaction Help Needed: MnO4- + S2- --> MnO2 + S8

I was wondering if I had done this reduction reaction equation correctly:
MnO_4^-+S^{2-}\xrightarrow{}MnO_2+S_8

After going through the reduction reaction problem solving process (I think) I get this equation as the final equation in the reaction:

2MnO_4^-+3S^{2-}+4H_2O\xrightarrow{}2MnO_2+3S_8+8OH^-

Does this look correct? Can anyone check? Thanks.
 
Last edited:
Physics news on Phys.org
Here is a more detailed explanation of the answer I have

Ok, starting with the original equation:

MnO_4^-+S^{2-}\xrightarrow{}MnO_2+S_8

I then separate into two "half-reactions":

MnO_4^-\xrightarrow{}MnO_2

S^{2-}\xrightarrow{}S_8

Figureing the oxidation charge for the left side of the first "half-reaction":

X-8+1=0\xrightarrow{}X=7

Therefore, the oxidation number of Mn on the left side is 7, right?

Then I do the right side of the first "half-reaction":

X-4=0\xrightarrow{}X=4

This means that the oxidation number of Mn on the right side is 4. Meaning that I have to add 3 electrons to the left side of the first "half-reaction" equation, right?:

MnO_4^-+3e^-\xrightarrow{}MnO_2

Now, I added H+ ions to the left side to bring it's overall charge down to zero, because the right side has an overall charge of zero:

MnO_4^-+3e^-+4H^+\xrightarrow{}MnO_2

Finally, I add H2O to even out the oxygens in the first "half-reaction" equation:

MnO_4^-+3e^-+4H^+\xrightarrow{}MnO_2+2H_2O

Going on to the second of the two "half-reaction" equations:

S^{2-}\xrightarrow{}S_8

The oxidation number for the left hand side of the second "half-reaction" equation is -2 and for the right side it is 0, right? So then I added 2 electrons to the right side of the second "half-reaction" equation:

S^{2-}\xrightarrow{}S_8+2e^-

I then multiply the two results from the "half-reaction" equations in order to eliminate the electrons:

(MnO_4^-+3e^-+4H^+\xrightarrow{}MnO_2+2H_2O)*2=2MnO_4^-+6e^-+8H^+\xrightarrow{}2MnO_2+4H_2O

(S^{2-}\xrightarrow{}S_8+2e^-)*3=3S^{2-}\xrightarrow{}3S_8+6e^-

Adding them together, I get:

2MnO_4^-+3S^{2-}+8H^+\xrightarrow{}2MnO_2+3S_8+4H_2O

Finally, I add OH- to balance and eliminate the H2O's on the right side:

2MnO_4^-+3S^{2-}+8H^++8OH^-\xrightarrow{}2MnO_2+3S_8+4H_2O+8OH^-

2MnO_4^-+3S^{2-}+8H_2O\xrightarrow{}2MnO_2+3S_8+4H_2O

2MnO_4^-+3S^{2-}+4H_2O^+\xrightarrow{}2MnO_2+3S_8+8OH^-

Does this seem reasonable?
 
your final line: ... 4H_2O^{+} ?

and the sulfur is not balanced.
 
How do I balance the equation then? Did I do the "half-reaction" equations correctly?

Do you see where I made a mistake?

Thanks again.
 
Redoing the problem

I did it again by starting with an actual balanced equation:eek:

Ok, starting with the original equation (now balanced):

MnO_4^-+8S^{2-}\xrightarrow{}MnO_2+S_8

I then separate into two "half-reactions":

MnO_4^-\xrightarrow{}MnO_2

8S^{2-}\xrightarrow{}S_8

Figureing the oxidation charge for the left side of the first "half-reaction":

X-8+1=0\xrightarrow{}X=7

Therefore, the oxidation number of Mn on the left side is 7, right?

Then I do the right side of the first "half-reaction":

X-4=0\xrightarrow{}X=4

This means that the oxidation number of Mn on the right side is 4. Meaning that I have to add 3 electrons to the left side of the first "half-reaction" equation, right?:

MnO_4^-+3e^-\xrightarrow{}MnO_2

Now, I added H+ ions to the left side to bring it's overall charge down to zero, because the right side has an overall charge of zero:

MnO_4^-+3e^-+4H^+\xrightarrow{}MnO_2

Finally, I add H2O to even out the oxygens in the first "half-reaction" equation:

MnO_4^-+3e^-+4H^+\xrightarrow{}MnO_2+2H_2O

Going on to the second of the two "half-reaction" equations:

8S^{2-}\xrightarrow{}S_8

The oxidation number for the left hand side of the second "half-reaction" equation is -2 and for the right side it is 0, right? So then I added 2 electrons to the right side of the second "half-reaction" equation:

8S^{2-}\xrightarrow{}S_8+2e^-

I then multiply the two results from the "half-reaction" equations in order to eliminate the electrons:

(MnO_4^-+3e^-+4H^+\xrightarrow{}MnO_2+2H_2O)*2=2MnO_4^-+6e^-+8H^+\xrightarrow{}2MnO_2+4H_2O

(8S^{2-}\xrightarrow{}S_8+16e^-)*3=24S^{2-}\xrightarrow{}3S_8+48e^-

Adding them together, I get:

2MnO_4^-+24S^{2-}+8H^+\xrightarrow{}2MnO_2+3S_8+4H_2O

Finally, I add OH- to balance and eliminate the H2O's on the right side:

2MnO_4^-+24S^{2-}+8H^++8OH^-\xrightarrow{}2MnO_2+3S_8+4H_2O+8OH^-

2MnO_4^-+24S^{2-}+8H_2O\xrightarrow{}2MnO_2+3S_8+4H_2O+8OH^-

2MnO_4^-+24S^{2-}+4H_2O^+\xrightarrow{}2MnO_2+3S_8+8OH^-

Does this seem reasonable?
 
Last edited:
Back
Top