00:01
Hi, i'm david and i'm here to have you answer your question.
00:04
Now let me bring up your question here.
00:06
In the question here, we are given the table of the probability for the two populations.
00:12
So let me formulate the table here.
00:16
And we have one, two, three.
00:24
Here we will have, this will be the is senior and the middle.
00:31
So we have the first one will be for the senior.
00:34
And the second one will be for the middle manager.
00:46
I will call this and will be the manager.
00:50
We will have for the senior executive manager.
00:56
And then i will have the value here will be the score.
01:03
It would take the value on the one and then two, three, four, and the five.
01:13
And for the senior, i will have the first one will be the value here will be equal to the 0 .06.
01:23
For the manager, it will have the 0 .04.
01:28
And then for the volume 2, we have the 0 .0 9 and the 0 .10.
01:35
For the 3, we have the 0 .03 and the 0 .12.
01:40
For the 4 again the 0 .44 and the 0 .46 and for the 5 again the 0 .38 and the 0 .28.
01:52
And that will be the table of the probability.
01:55
Now in the question a, want you find the expected value for the senior? so e, i will call this as the s and this will be the s and this will be for the m.
02:13
And es, it will get equal to by the formula equal to the summation of the s times probability of the s.
02:20
So therefore, we just multiply them like a pair, and then we add them up...