Solve pH & pKb Problems - Get Answers Now!

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This discussion provides detailed solutions to three titration problems involving weak bases and acids. The first problem calculates the pH of a solution after titrating a weak base with HCl, yielding a pH of 1.32. The second problem determines the pKb of a weak base using the pH at the equivalence point, resulting in a pKb of 5.98. The final problem calculates the pH of a weak monoprotic acid titrated with NaOH, giving a pH of 12.72. Key calculations involve determining molarity, using dissociation constants, and adjusting for total volume.

PREREQUISITES
  • Understanding of titration concepts and equivalence points
  • Knowledge of pH, pKa, and pKb relationships
  • Familiarity with the dissociation constant equations
  • Ability to perform dilution calculations
NEXT STEPS
  • Study the Henderson-Hasselbalch equation for buffer solutions
  • Learn about the relationship between pKa and pKb in weak acid-base systems
  • Explore advanced titration techniques and calculations involving polyprotic acids
  • Research the impact of temperature on pKw and pH calculations
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Chemistry students, educators, and laboratory technicians involved in acid-base titration experiments and those seeking to deepen their understanding of weak acid and base behavior in solution.

Blink691
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HELP! I just need the steps to figured out these 3 problem. I have the answes but I can't seem to figure out how to do it and my notes aren't helping. thanks!

Determine the pH of a solution obtained by titrating 25.00 mL of a 0.107 M solution of a weak base using 75.25 mL of 0.100 M HCl( aq) as a titrant. (hint: this involves a dilution problem.)

answer is 1.32

65.5 mL of a 0.0670 M HCl( aq) solution were required to titrate a 25.00 mL sample of a weak base to its equivalence point. The pH at the equivalence point was 4.668. What is the pK b of the weak base? (assume pK w = 14.00) (Remember, pH at the equivalence point is based on total volume.)

answer is 5.98

Determine the pH of a solution obtained by titrating 25.00 mL of a 0.121 M solution of a weak monoprotic acid using 60.25 mL of 0.125 M NaOH( aq) as a titrant. (assume pK w = 14.00) (hint: this involves a dilution problem.)

answer is 12.72
 
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Let me help you with the 2nd exercise.

You have the titration's equivalence point, so you can find the molarity of the weak base:

\[<br /> 65.5ml \times 0.067M = 25ml \times M_b <br /> \]
...where the unknown there is molarity of weak base.

Now you also need formal concentration of the weak conjugate acid which formed, which I like to show as WHCl, with ions WH+ and Cl-.
For this weak acid, you have dissociation constant equation:
\[<br /> K_a = \frac{{[H][W]}}{{[WHCl]}}<br /> \]
Please excuse the lack of signs in that Ka formula.

Since [H] is roughly close enough to [W-], you can also then say:
\[<br /> K_a = \frac{{[H][H]}}{{0.04848 - [H]}}<br /> \]
... Do you know where the 0.04848 comes from?

Now you need to use pH at equivalence, given, to find [H] value.
Since pH = 4.668, [H]= \[<br /> 2.148 \times 10^{ - 5} <br /> \]


Are you with this now? You can now easily find Ka; from which you use Ka*Kb=Kw to find your Kb value.
 
For the first one, the HCl is in excess, so all of the base will be used up. You need to calculate the total number of moles of the base and the HCl (n/V=M), then subtract the moles of HCl by the moles of the weak base, and use that to calculate the amount of H+ produced. Don't forget to adjust the concentration of HCl to account for the combined volume. The [H+] will equal the remainder of the [HCl], since HCl is a strong acid and completely reacts.

The last one can be solved the same way as the first one, except you calculate [OH-] instead of [H+] so you will have to solve for p[OH-]. p[OH-] + p[H+] = pKw = 14
 
Last edited:
symbolipoint said:
Now you need to use pH at equivalence, given, to find [H] value.
Since pH = 4.668, [H]= \[<br /> 2.148 \times 10^{ - 5} <br /> \]

Why do you have [H] = 2.148 x 10^-5?

pH = -log[H]
4.668 = -log[H]
10^-4.668 = [H]

edit: Oh lol, I should've put that in my calculator before posting.. they're the same thing. I wasn't thinking straight.
 

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