Q1. dimethylamine and hydroiodic acid
At the equivalence point, the pH is 5.82
Q2. dimethylamine and hydrobromic acid
After adding 12.6 mL of hydrobromic acid, the pH is 10.87
Explanation
Q1. moles (CH3)2NH = (concentration (CH3)2NH) * (volume (CH3)2NH)
moles (CH3)2NH = (0.304 M) * (28.2 mL)
moles (CH3)2NH = 8.5728 mmol
moles HI required = moles (CH3)2NH
moles HI required = 8.5728 mmol
volume HI required = (moles HI required) / (concentration HI)
volume HI required = (8.5728 mmol) / (0.247 M)
volume HI required = 34.7 mL
Total volume at equivalence point = (volume (CH3)2NH) + (volume HI)
Total volume at equivalence point = (28.2 mL) + (34.7 mL)
Total volume at equivalence point = 62.9 mL
concentration (CH3)2NH2+ at equivalence point = (moles (CH3)2NH) / (Total volume at equivalence point)
concentration (CH3)2NH2+ at equivalence point = (8.5728 mmol) / (62.9 mL)
concentration (CH3)2NH2+ at equivalence point = 0.136 M
Ka (CH3)2NH2+ = 1.7 x 10-11
ICE table | (CH3)2NH2+ (aq) | (CH3)2NH (aq) | H+ (aq) | |
Initial conc. | 0.136 M | 0 | 0 | |
Change | -x | +x | +x | |
Equilibrium conc. | 0.136 M - x | +x | +x |
Ka = [(CH3)2NH]eq[H+]eq / [(CH3)2NH2+]eq
1.7 x 10-11 = [(x) * (x)] / (0.136 M - x)
solving for x, x = 1.5 x 10-6 M
[H+] = x = 1.5 x 10-6 M
pH = -log[H+]
pH = -log(1.5 x 10-6 M)
pH = 5.82
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