AP Chemistry 8.4 Acid-Base Reactions and Buffers - Exam Style questions - FRQs- New Syllabus
Question
• \( 0.100\ \mathrm{M\ CH_3NH_2}(aq) \) • Weighing paper • \( 10.0\ \mathrm{mL} \) graduated cylinder • pH meter
• Solid \( \mathrm{CH_3NH_3Cl} \) • \( 50.00\ \mathrm{mL} \) buret • Small spatula
| Step | Procedure |
|---|---|
| \( 1 \) | |
| \( 2 \) | Place the solid in the \( 50\ \mathrm{mL} \) beaker. |
| \( 3 \) | Clean the buret and rinse with distilled water. |
| \( 4 \) | |
| \( 5 \) | Use the buret to add \( 25.00\ \mathrm{mL} \) of \( 0.100\ \mathrm{M\ CH_3NH_2}(aq) \) to the beaker. |
| \( 6 \) | Mix well. |
| \( 7 \) | Check the pH with the pH meter. |
Most-appropriate topic codes (AP Chemistry):
• Topic \( 8.4 \) — Acid-Base Reactions and Buffers (Part \( \mathrm{(b)} \))
• Topic \( 8.9 \) — Henderson-Hasselbalch Equation (Part \( \mathrm{(c)} \))
▶️ Answer/Explanation
(a)
For the correct calculated value:
\( 0.00250\ \mathrm{mol\ CH_3NH_3Cl} \times \dfrac{67.52\ \mathrm{g}}{1\ \mathrm{mol}} = 0.169\ \mathrm{g} \)
A quick check: the problem says the buffer uses equimolar amounts, so the salt must also provide \( 0.00250\ \mathrm{mol} \), matching the moles of \( \mathrm{CH_3NH_2} \).
(b)
For a correct description of step \( 1 \):
Accept one of the following:
• Use the spatula, balance, and weighing paper to measure out exactly \( 0.169\ \mathrm{g} \) of \( \mathrm{CH_3NH_3Cl}(s) \).
• Use the balance to weigh out the mass of solid found in part \( \mathrm{(a)} \).
For a correct description of step \( 4 \):
Rinse the buret with a small amount of \( 0.100\ \mathrm{M\ CH_3NH_2}(aq) \), drain, and refill with \( 0.100\ \mathrm{M\ CH_3NH_2}(aq) \).
The buret should be rinsed with the solution it will contain so the concentration is not changed by leftover water.
(c)
For the correct answer and a valid justification:
Equal to. The ratio of weak acid to conjugate base is still \( 1:1 \).
In the second buffer, both the base \( \mathrm{CH_3NH_2} \) and its conjugate acid \( \mathrm{CH_3NH_3^+} \) are reduced by the same factor, so \( \dfrac{[\mathrm{CH_3NH_2}]}{[\mathrm{CH_3NH_3^+}]} \) stays the same.
Since buffer pH depends on this ratio, the pH remains unchanged.
