Given:
Titrant: HCl
Analyte: NH3
Answer all of these with workout for each please!
Find-> pH at HALF-WAY point
Find--> Volume at HALF-WAY point
Find--> pH at EQUIVALENCE POINT
Find--> Volume at EQUIVALENCE POINT
Data
Titration Lab
HCl + NH3
Volume of 0.10 M NH3 added (mL)--> 8.05 mL
interval=0.5 mL
Volume 0.10 M HCl Added (mL)
0.00
0.50
1.00
1.50
2.00
2.50
3.00
3.50
4.00
4.50
5.00
5.75
6.00
6.50
7.00
7.50
8.00
9.00
PH
10.05
10.16
10.00
9.87
9.76
9.61
9.53
9.40
9.31
9.20
9.10
8.91
8.74
8.30
7.60
6.79
3.55
3.18
Part (a): HC7H5O2 + OH- ===> C7H5O2- + H2O
Instead of typing HC7H5O2 for the acid, I will simply call it HA. We then have
HA + OH- ==> A- + H2O
Initial moles HA = 100.0 ml x 1 L/1000 ml x 0.10 mol/L = 0.01 moles HA
Initial moles OH- to reach 1/2 equivalence = 1/2 x 0.01 moles = 0.005 moles (= 50 ml of 0.1 M NaOH)
At this point of 1/2 equivalence we now have 0.005 moles HA and 0.005 moles A-. Looking at an ICE table...
HA + OH- ===> A- + H2O
0.01....0.005............0..........0.........Initial
-0.005...-0.005......+0.005.............Change
0.005.......0.............0.005..............Equilibrium
Final volume = 100 ml HA + 50 ml OH- = 150 ml = 0.150 L
Final [HA] = 0.005 mol/0.15 L = 0.0333 M
Final [A-] = 0.005 mol/0.15 L = 0.0333 M
Using the Henderson Hasselbalch equation (where pKa = -log Ka = -log 6.4x10-5 = 4.19)
pH = pKa + log [A-]/[HA] = 4.19 + log [0.0333]/[0.0333] = 4.19 + 0
pH = 4.19
At full equivalence point, all the HA is neutralized (none left) and it has all been converted to A-. In this case that will be 0.01 moles HA ==> 0.01 moles A- in a final volume of 200 ml (0.2 L). The 0.2 L comes from 100 ml of HA + 100 ml of NaOH.
Final [A-] = 0.01 mol/0.2 L = 0.05 M
Now, we look at the hydrolysis of A- as follows:
A- + H2O ==> HA + OH- (note that A- acts as a base in this case, so we need to use Kb)
KaKb = Kw = 1x10-14
Kb = 1x10-14/6.4x10-5
Kb = 1.56x10-10
Kb = 1.56x10-10 = [HA][OH-]/[HA] = (x)(x)/0.05
x2 = 7.8x10-12
x = 2.79x10-6 = [OH-]
pOH = -log 2.79x10-6 = 5.55
pH = 14 - 5.55 = 8.45
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