Trying to solve a problem regarding the Half-Reaction method, more information posted below.
"What are the coefficients of the reactants and products in the balanced equation above?" \[\sf SO_{4}^{2-}(aq)+Sn^{2+}(aq)+(???) \rightarrow H_{2}SO_{3}(aq)+Sn^{4+}(aq)+(???)\]
The blanks should be H2O and positive Hydrogen ions.
@Hoslos , let me know if you get a chance; I would definitely appreciate help.
I'm unsure of both how I'm supposed to determine where H2O and H+ go, and how to determine the stoichiometric coefficients in this case; what exactly is the procedure to solve this kind of a problem?
Is it H+ in the first side and H20 in the RHS?
That's the thing, I'm not sure. How do I determine which goes where? (The H20 and H+ are being added to the reaction to help balance it somehow)
Sn2+(aq)→Sn4 + 2 e- (oxidation) 2e-+ 4H+ + SO4−2(aq)→H2SO3(aq)+H2O (reduction) --------------------------------------------------------- 4H+ + SO4−2(aq)+Sn2+(aq)→H2SO3(aq)+Sn4+(aq)+H2O
I got a ton of question marks and undisplayed symbols.
reload the page
You got it. I WAs just seeing in my redox electrod potentials table.
One sec, reloading
Now, all you have to do to make a unique equation, you need to make sure that one equation has electrons in the LHS and the other on the RhS. If this is not the case, than you will have to swap one of them. Before you combine them, the best way to equate is to first check if the number of electrons is the same for both equation. If not, you will have to equate them, making sure that they both get the same number of electrons.
(Sorry, trying to eat at the same time, heh)-alright, I'm still just reading over what Cuanchi posted, trying to make sure I 100% understand before moving on
According to your final equation, it is balanced. Maybe what confuses you is the oxidation number. THAT, you never balance. It is just the number of atoms within the element.
According to your second ionic equation, i have a feeling that it might be wrong. RE-checket.
I only put up one equation, lol Cuanchi did everything else, and I'm not sure I follow what he did. I only put up one.
I meant Cuanchi's 2nd equation.
@Cuanchi , just letting you know, using the LaTeX editor makes things way clearer, heh
Anyway, Bias, how did you get your equation ?
Which one, the one I originally posted?
The one in the prompt was given, that being the only one I posted. It was given.
Yes.
Yes, so I believe Cuanchi 's final equation is correct. As to balance it, I explained earlier. DID YOU Read it and understood it ?
I think I'm figuring it out.
Yes, Cuanchi 's final equation is correct. NOW re-read how to make sure the equation is right.
I don't really understand the way you're *trying* to tell me how to solve this problem, but I think I've figured it out from looking to another source and am going to try to post my workings here. Splitting the original equation into its two unbalanced Half-Reactions:\[\sf SO_{4}^{2-}\rightarrow H_{2}SO_{3}\]\[\sf Sn^{2+}\rightarrow Sn^{4+}\]
\[Sn ^{2+} \rightarrow Sn ^{4+}+ 2e ^{-}\] \[2e ^{-}+4H ^{+}+SO _{4}^{2-}\rightarrow H _{2}SO _{3}+H2O\] _________________________________________________________________ \[4H ^{+}+SO _{4}^{2-}+Sn ^{2+}\rightarrow Sn ^{4+}+H _{2}SO _{3}+H2O (l)\]
\[\sf SO_{4}^{2-}+2H^{+}\rightarrow H_{2}SO_{3}\]Not sure how to account for the additiona O on the left, using the Half-Reaction method.
Alright, so we're allowed to add water molecules on the right, makes sense.
for the Sn equation you balance the charges with 2 electrons at the right ( it is an oxidation, the mass of the elements are balanced
the second half equation you balance the O with H2O, then the H with H+ in the other side of the equation and finally the charge with 2 e in the left side of the equation (this is the reduction always the electrons in the reduction are in the reactants side)
Bias, actually, that equation is SO-4 +4H+ + 2e - SO2 + H2O, that is why the SO2 + H2O can be the same as H 2SO3.
Alright, just going to look over this for a moment, thanks, guys.
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