The pH of an aqueous solution of 0.456 M trimethylamine (a weak base with the formula (CH3)3N) is
The ionization of (CH3)3N) in water is represented as
(CH3)3N (aq)+ H2O(l) → (CH3)3NH+(aq) + OH– (aq)
As (CH3)3N is a weak base and ionizes to a lesser extent, we must use Kb value to determine equilibrium concentration of OH–
Setting up ICE table to determine equilibrium concentration of all species
| (CH3)3N (aq) | (CH3)3NH+(aq) | OH– (aq) | |
| Initial conc | 0.456 M | 0 | 0 |
| change in conc | -x M | +x M | +x M |
| Equilibrium conc | (0.456-x) M | x M | x M |
Kb of (CH3)3N (aq) = [(CH3)3NH+(aq) ][OH– (aq)] / [(CH3)3N (aq)]
= x.x / (0.456-x)
=x2/(0.456-x)
Assuming x to be small and ignoring it from denominator
Kb =x2/0.456
Kb of (CH3)3N (aq) = 6.4 *10-5 -----[literature value]
6.4 *10-5 = x2/0.456
x = 0.0054
Thererefore, at equilibrium [(CH3)3NH+(aq) ]=[OH– (aq)] = 0.0054 M
pOH = -log[ OH– ] = -log(0.0054)
=2.27
pH+pOH= 14
pH= 14- pOH
= 14 - 2.27
=11.73
pH of 0.456 M CH3)3N = 11.73
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