Respuesta :
The formula of Mean Absolute Deviation is:
MAD = ∑|x- x̄|
----------
n
Where:
x = data value
x̄ = mean
n = number of observations
You already have 2 values given which is the mean (7) and the number of observations (10). First you need to solve for the sum of x - x̄. Let's put that in a table to get a better picture:
x |x-x̄|
4 |4-7| = 3
4 |4-7| = 3
6 |6-7| = 1
6 |6-7| = 1
7 |7-7| = 0
8 |8-7| = 1
8 |8-7| = 1
8 |8-7| = 1
9 |9-7| = 2
10 |10-7| = 3
Now get the sum of the values in the column |x-x̄|.
3+3+1+1+0+1+1+1+2+3 = 16
Now that you have the sum you can input it into the first formula:
MAD = ∑|x- x̄|
----------
n
MAD = 16
----------
10
MAD = 1.6
The answer is then B.
MAD = ∑|x- x̄|
----------
n
Where:
x = data value
x̄ = mean
n = number of observations
You already have 2 values given which is the mean (7) and the number of observations (10). First you need to solve for the sum of x - x̄. Let's put that in a table to get a better picture:
x |x-x̄|
4 |4-7| = 3
4 |4-7| = 3
6 |6-7| = 1
6 |6-7| = 1
7 |7-7| = 0
8 |8-7| = 1
8 |8-7| = 1
8 |8-7| = 1
9 |9-7| = 2
10 |10-7| = 3
Now get the sum of the values in the column |x-x̄|.
3+3+1+1+0+1+1+1+2+3 = 16
Now that you have the sum you can input it into the first formula:
MAD = ∑|x- x̄|
----------
n
MAD = 16
----------
10
MAD = 1.6
The answer is then B.
Answer:
your answer should be B
i just took the test this is correct