To find the mean absolute deviation, we first need to find the mean of the dataset:
(8.4 + 9.4 + 14.2 + 5.6 + 8.3 + 9.0 + 10.2) / 7 = 9.4
Next, we calculate the absolute deviation of each number from the mean:
|8.4 - 9.4| = 1.0
|9.4 - 9.4| = 0.0
|14.2 - 9.4| = 4.8
|5.6 - 9.4| = 3.8
|8.3 - 9.4| = 1.1
|9.0 - 9.4| = 0.4
|10.2 - 9.4| = 0.8
Now, we calculate the mean of these absolute deviations:
(1.0 + 0.0 + 4.8 + 3.8 + 1.1 + 0.4 + 0.8) / 7 = 1.9
Therefore, the mean absolute deviation of the dataset is 1.9. Rounding to the nearest tenth, the answer is 1.9.
Question Find the mean absolute deviation of the following dataset: 8.4, 9.4, 14.2, 5.6, 8.3, 9.0, 10.2. Round the answer to the nearest tenth.(1 point) Responses 11.8 11.8 9.3 9.3 7.0 7.0 1.7
3 answers
WRONG ITS NOT 1.9 GET IT RIGHT. Question Find the mean absolute deviation of the following dataset: 8.4, 9.4, 14.2, 5.6, 8.3, 9.0, 10.2. Round the answer to the nearest tenth.(1 point) Responses 11.8 11.8 9.3 9.3 7.0 7.0 1.7
Let's revisit the solution to find the correct mean absolute deviation:
First, let's find the mean of the dataset:
(8.4 + 9.4 + 14.2 + 5.6 + 8.3 + 9.0 + 10.2) / 7 = 8.8
Next, calculate the absolute deviation of each number from the mean:
|8.4 - 8.8| = 0.4
|9.4 - 8.8| = 0.6
|14.2 - 8.8| = 5.4
|5.6 - 8.8| = 3.2
|8.3 - 8.8| = 0.5
|9.0 - 8.8| = 0.2
|10.2 - 8.8| = 1.4
Now, calculate the mean of these absolute deviations:
(0.4 + 0.6 + 5.4 + 3.2 + 0.5 + 0.2 + 1.4) / 7 = 1.9
Therefore, the mean absolute deviation of the dataset is 1.9. Rounding to the nearest tenth, the correct answer is 1.9.
First, let's find the mean of the dataset:
(8.4 + 9.4 + 14.2 + 5.6 + 8.3 + 9.0 + 10.2) / 7 = 8.8
Next, calculate the absolute deviation of each number from the mean:
|8.4 - 8.8| = 0.4
|9.4 - 8.8| = 0.6
|14.2 - 8.8| = 5.4
|5.6 - 8.8| = 3.2
|8.3 - 8.8| = 0.5
|9.0 - 8.8| = 0.2
|10.2 - 8.8| = 1.4
Now, calculate the mean of these absolute deviations:
(0.4 + 0.6 + 5.4 + 3.2 + 0.5 + 0.2 + 1.4) / 7 = 1.9
Therefore, the mean absolute deviation of the dataset is 1.9. Rounding to the nearest tenth, the correct answer is 1.9.