2. Find the mean absolute deviation of the set of data below.
11, 13, 16, 17, 8, 10, 14, 14, 17, 14

a. Mean absolute deviation =

3. If the mean absolute deviation of a set of data is 0.1, what can we conclude about the data?

Step-by-step explanation:

You will need to find the mean of 11, 13, 16, 17, 8, 10, 14, 14, 17, and 14. The mean of that is 134. When you get that, you divide that by 10 since that there are 10 numbers listed above. When you do that, you will get 13.4. When you get that, you subtract that to all the numbers above like the first one for example 11-13.4= |-2.4| = 2.4 and then so on. Here is the equations set up for you. You will have to find the answer yourself.

13-13.4= |   | =

16-13.4= |   | =

17-13.4= |   | =

8-13.4= |   | =

10-13.4= |   | =

14-13.4= |   | =

14-13.4= |   | =

17-13.4= |   | =

14-13.4= |   | =

When you get all your answers for that you will have to divide that by 10 since that there are 10 again. When you get your answer, that will be you mean absolute deviation. For number 3, since if we get an answer that has 0.1, we can conclude that the amount of equations that are there listed for us has an amount more than the answers for these 13-13.4= |   | =  16-13.4= |   | = 17-13.4= |   | = 8-13.4= |   | = 10-13.4= |   | = 14-13.4= |   | = 14-13.4= |   | = 17-13.4= |   | = 14-13.4= |   | = added all together.

step-by-step explanation:

you divide the denominator by the numerator on both sides and if the quotients are equal then the fractions are equivalent