00:06
In this problem, we are trying to find our indicator for each of the following titrations.
00:18
We know that indicators will have a ph value that is approximated by pka plus or minus 1.
00:27
For part a, we are given 0 .1 molarity of hclp, which is a strong.
00:36
Acid and 0 .1 molars of n .a .o .h which is a strong base.
00:44
A titration between a strong acid and a strong base will result in an equivalence point with the ph equals to 7.
01:04
And by looking at the indicator chart when our ph is equal to 7, this would give us bromothymol blue.
01:20
In part b, we are given 0 .1 molars of h .c .o .h, which is a strong, sorry, a weak acid, and 0 .1 molars of n .a .oh .h, which is a strong base.
01:38
With a titration between a weak acid and a strong base, we will have an equivalence point of a ph that is greater than 7.
01:52
So we will need to start by constructing an ice table.
02:07
Given here is a reaction equation that we will write between the weak acid and strong base.
02:20
And to keep in mind, at an equivalence point, our number of moles of acid and our number of moles of base is equal to each other.
02:30
So as we solve for our ice table with the following reaction, our initial number of moles would be the same.
02:44
We will have 0 .1 moles of h -c -o -o -h and 0 .1 moles of n -a -o -h.
02:56
On the right side, we will start with an initial moles of 0 because the reaction has not proceeded yet.
03:09
Next would be our change.
03:13
Since the limiting reagent is both, they are both equivalent, we will minus 0 .1 moles on both sides, on the left side, and add 0 .1 moles on the right side, side.
03:31
This will give us a result of 0 .1 moles of c .o .h.
03:42
Next, we will need to find the malarity of c .o .h.
03:51
Because both the acid and the base takes up 1 liter, where h.
04:01
1 liter and n -a -o -h is another liter, the addition of the two will give us 2 liters in volume.
04:09
So when we solve for the molarity of c -o -o -h, it'll be our number of moles, which is 0 .10 moles over 2 liters, which gives us our malarity of 0 .050 malarity...