HURRY PLS!!!!!The heights, in feet, of the trees for sale at two nurseries are shown below. Yard Works: 7, 9, 7, 12, 5 The Grow Station: 9, 11, 6, 12, 7 Which statements are true regarding the measures of center and variability of these data sets? Select three choices. The mean of the tree heights at Yard Works is less than the mean of the tree heights at The Grow Station. The median of the tree heights at Yard Works is greater than the median of the tree heights at The Grow Station. The range of the tree heights at Yard Works is greater than the range of the tree heights at The Grow Station. The mean absolute deviation of the tree heights at Yard Works is greater than the mean absolute deviation of the tree heights at The Grow Station. The mean absolute deviation of the tree heights at Yard Works is equal to the mean absolute deviation of the tree heights at The Grow Station.

It is defined as the measure to show the variation in data set in other words between the mean and every data value, the distance known as the MAD.

We have data:

Yard Works: 7, 9, 7, 12, 5

Grow Station: 9, 11, 6, 12, 7

The mean for yard works = 40/5 = 8

The mean for grow station = 45/5 = 9

The mean absolute deviation for yard work = 2

The mean absolute deviation for grow station = 2

The correct statements are:

The mean of the tree heights at Yard Works is less than the mean of the tree heights at The Growth Station.
The range of the tree heights at Yard Works is greater than the range of the tree heights at The Growth Station.
The mean absolute deviation of the tree heights at Yard Works is equal to the mean absolute deviation of the tree heights at The Growth Station.

Thus, the statement first, statement third, and the statement fifth are correct because the mean absolute deviation are the same.

Learn more about the mean absolute deviation here:

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