00:01
A firm wants to establish how long it is supposed to take to assemble a certain product.
00:05
A random sample of 13 employees is selected, and the company measures how long it takes, each of them to assemble the product, rounded to the nearest minute.
00:13
So i organized this data into a stem and leaf plot, and the first thing that we're asked to do is to find the mean.
00:22
So to find the mean, we need to find the sum of all the values divided by the number of values.
00:32
So i added all those values together, and i got 301 divided by 13, which gave me a mean of 23 .1538.
00:46
For the median, oops, i'm jumping the gun a little bit, and misnumbering.
00:52
So they didn't give us one or two.
00:54
So we jumped into three, there we go, so four.
00:59
The median is.
01:00
Now, to find the median, we got to find the middle of our data.
01:03
So there's 13 values.
01:04
So 1, 2, 3, 4, 5, 6, 1, 2, 3, 4, 5, 6.
01:09
That makes our median this value here, which is 19.
01:19
The mode is the number that happens most often, and we can see the modes happening right here because there are three values that are 45.
01:26
So the mode is 45.
01:28
So stem and leaf plot lets us see a lot of data easily.
01:31
It helps us organize quartiles and ranges pretty easily.
01:36
So quartile 1, when we look at our lower set of data, we have one, two, three, four, five, six.
01:42
So quartile one is going to be in between 11 and 14.
01:47
So we can take 11 plus 14 and divided by two, and that's going to give us that quartile of 12 .5.
01:57
Corpile 3, let's do that one in yellow.
02:02
So quartile three is going to be right in between 30 and 45.
02:08
So again, we could take 30 plus 45 divided by two, and that's going to give us 37 .5...