8 Chapter 2
40. Yes, it is correct, calculate the molar amounts of the two forms and insert into the
41. The solution is a buffer because it contains equal concentrations of TRIS in the
acid and free amine forms. When the two solutions are mixed, the concentrations
42. Any buffer that has equal concentrations of the acid and basic forms will have a
pH equal to its pKa. Therefore, the buffer from Question 33 will have a pH of 8.3.
43. First calculate the moles of buffer that you have: 100 mL = 0.1 L, and 0.1 L of 0.1
M TRIS buffer is 0.01 mol. Since the buffer is at its pKa, there are equal
concentrations of the acid and basic form, so the amount of TRIS is 0.005 mol,
44. First calculate the mol of buffer that you have (we are going to do some rounding
off): 100 mL = 0.1 L, and 0.1 L of 0.1 M TRIS buffer is 0.01 mol. Since the buffer
is at pH 7.70, we saw in Question 25 that the amount of TRIS is 0.002 mol, and
pH = -log 0.01, pH = 2.0.
45. [H+] = [A–] for pure acid, thus Ka = [H+]2/[HA]
[H+]2 = Ka X [HA], -2 log [H+] = pKa – log [HA]
pH = 1/2 {pKa – log [HA]}
46. Use the Henderson–Hasselbalch equation. [Acetate ion]/ [acetic acid] = 2.3/1
47. A substance with a pKa of 3.9 has a buffer range of 2.9 to 4.9. It will not buffer