00:01
Consider the titration of a 35 -millimeter sample of 0 .175 molar hbr with 0 .2 molar k -o -h.
00:07
Determine each quantity, a, the initial ph.
00:11
So initially, that's before you add any of our base.
00:13
So we only have that strong acid, hbr, present.
00:17
And because it's strong, it completely dissociates.
00:19
And so our concentration of h -plus is equal to the concentration of the hbr.
00:25
So i can take that molarity and plug that right into our ph equation.
00:29
So ph equals the negative log of .175, and so the ph when you calculate that is 0 .76.
00:39
Now for the solution, we want to find the volume of added base required to reach the equivalence point.
00:44
Because there's one hydrogen and one hydroxide, we can use this equation, and we can plug in the molarity and the volume of the analyte, and then we can plug in the molarity of the titrant and solve for the volume.
01:05
When you solve for the volume, you get 30 .6 milliliters of that k -oh.
01:13
Now we need to calculate the ph at 10 milliliters of added base.
01:17
To do this, we first need to find the moles of the hbr.
01:21
So we're going to convert the milliliters to liters, and then multiply by the molarity of the hbr, and that will give us the moles.
01:31
So we have 0 .06, 1, 2, 5 moles.
01:36
And because it completely dissociate it is equal to our moles of hydrogen ions.
01:45
Now let's go ahead and find the moles of the base that we added.
01:48
10 millilators change that to liters and multiply by the molarity of the base.
01:59
And you get 0 .002 moles of our hydroxide, again because it's strong, it completely dissociates.
02:08
So i have more hydrogen ions than i have hydroxide ions...