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An analytical chemist is titrating 63.1mL of a 0.3800M solution of acetic acid HCH3CO2 with a 0.8600M solution of KOH. The pKa of acetic acid is 4.70. Calculate the pH of the acid solution after the chemist has added 21.9mL of the KOH solution to it.Note for advanced students: you may assume the final volume equals the initial volume of the solution plus the volume of KOH solution added.Round your answer to 2 decimal places.

Question

An analytical chemist is titrating 63.1mL of a 0.3800M solution of acetic acid HCH3CO2 with a 0.8600M solution of KOH. The pKa of acetic acid is 4.70. Calculate the pH of the acid solution after the chemist has added 21.9mL of the KOH solution to it.Note for advanced students: you may assume the final volume equals the initial volume of the solution plus the volume of KOH solution added.Round your answer to 2 decimal places.

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Solution

To solve this problem, we need to follow these steps:

  1. Calculate the moles of acetic acid (HCH3CO2) and KOH initially present.

    Moles of HCH3CO2 = Volume (L) x Molarity (M) = 0.0631 L x 0.3800 mol/L = 0.023978 mol

    Moles of KOH = Volume (L) x Molarity (M) = 0.0219 L x 0.8600 mol/L = 0.018834 mol

  2. Determine the limiting reactant. In this case, KOH is the limiting reactant because it has fewer moles than HCH3CO2. The reaction between HCH3CO2 and KOH will consume all of the KOH and some of the HCH3CO2, leaving some HCH3CO2 unreacted.

  3. Calculate the moles of HCH3CO2 left after the reaction.

    Moles of HCH3CO2 left = Moles of HCH3CO2 initially - Moles of KOH = 0.023978 mol - 0.018834 mol = 0.005144 mol

  4. Calculate the concentration of HCH3CO2 left after the reaction.

    Concentration of HCH3CO2 = Moles of HCH3CO2 / Total volume (L) = 0.005144 mol / (0.0631 L + 0.0219 L) = 0.0567 M

  5. Use the Henderson-Hasselbalch equation to calculate the pH of the solution.

    pH = pKa + log([A-]/[HA]) = 4.70 + log([0]/[0.0567]) = 4.70 + log(0) = 4.70 - ∞ = -∞

However, the pH of a solution cannot be negative or infinity. The log of zero is undefined, which means that the solution is fully acidic and the pH is very low. In reality, the pH would be determined by the autoionization of water and other factors. Therefore, the pH is approximately 0.

This problem has been solved

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