What is the Hydroxide Ion Concentration in an Ionic Equilibrium Problem?

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The discussion focuses on calculating the hydroxide ion concentration resulting from mixing sulfuric acid and sodium hydroxide. The initial calculations for moles of acid and base are presented, with corrections made to account for the stoichiometry of the reaction. After determining the moles of NaOH that react with the sulfuric acid, the excess hydroxide is calculated. The final concentration of hydroxide ions is found to be 0.7 M after accounting for the reaction's stoichiometry. The importance of accurately applying the reaction coefficients in calculations is emphasized throughout the discussion.
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Homework Statement



Calculate the hydroxide ion concentration:

16.5 mL of aqueous sulfuric acid at 1.5 M added to 12.7 mL of sodium hydroxide at 5.5M.

2. The attempt at a solution

H2SO4 (aq) + 2 NaOH (aq) <--> 2 H2O (l) + Na2SO4 (aq)

Hydrogen Concentration: (16.5 mL / 1000) (1.5 M) = 0.02475 moles
Hydroxide Concentration: (12.7 mL / 1000) (5.5 M) = 0.06985 moles

0.0451 moles of Hydroxide / (16.5 + 12.7 mL) = 1.54 M
 
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This is hardly an equilibrium, looks like a simple stoichiometry to me.

You have wrote the reaction equation (good idea) but then you ignored it (bad idea).
 
H2SO4 (aq) + 2 NaOH (aq) <--> 2 H2O (l) + Na2SO4 (aq)

Hydrogen Concentration: (16.5 mL / 1000) (1.5 M) = 0.02475 moles
Hydroxide Concentration: (12.7 mL / 1000) (5.5 M) = 0.06985 moles x 2 = 0.1397

0.0.11495 moles of Hydroxide / (16.5 + 12.7 mL) = 3.93 M
 
With some luck third guess will be the correct one.
 
Why? I incorporated the NaOH coefficient.
 
Just because you multiplied something by 2 doesn't mean you did it correctly.

How many moles of acid do you have? How many moles of NaOH will react with this acid?
 
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H2SO4 (aq) + 2 NaOH (aq) <--> 2 H2O (l) + Na2SO4 (aq)

Acid: (16.5 mL / 1000) (1.5 M) = 0.02475 moles
NaOH Concentration: (12.7 mL / 1000) (5.5 M) = 0.06985 moles

0.0495 moles of NaOH will react with the acid.

Extra OH: 0.06985 - 0.0495 = 0.02035 moles

Concentration: (0.02035) / (16.5 + 12.7 mL) = 0.7 M
 
Looks OK now.
 
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