Answer:
35.25
Explanation:
There are 4 data:
262, 313, 393, and 323
The formula for MAD (mean absolute deviation) =
![(SUM(|x_(i)-XBar|))/(n)](https://img.qammunity.org/2020/formulas/mathematics/middle-school/dupelh5s2hnsmdm94b7ysxsr31m87txlxl.png)
Where x_i are the each individual values (stated)
XBar is the average value
n is the number of data
First, let's find XBar, or the average. We add up all the 4 numbers and divide by 4 to get:
XBar = (262+313+393+323)/4=322.75
Now, let's calculate MAD:
MAD =
![(|262-322.75|+|313-322.75|+|393-322.75|+|323-322.75|)/(4)\\=35.25](https://img.qammunity.org/2020/formulas/mathematics/middle-school/de9kk7nvoxgn6rktuutq5206o02za1ose0.png)
MAD = 35.25