Need !
the minimum of the data

the first quartile is

the median of the data

the third quartile is

the maximum of the data

The five-number summary of the data presented on the stem-and-leaf plot are:

The data is presented in a stem and leaf plot.

To determine the five-number summary, first, we need to list out all the data point for the weight of each dog.

For the first row: 4 | 0 1 3

For the second row: 5 | 0 8

For the third row: 6 | 1 2 3 5

For the fourth row: 7 | 8

For the last row: 9 | 7

Thus, all the data for the weights are:

We can now determine the five-number summary as follows:

The minimum data value is: 40

The first quartile is: 43

The median data value is: 61

The third quartile is: 65

The maximum data value is: 97

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Step-by-step explanation:

The minimum = 40 ( lowest value )

The maximum = 97 ( largest value )

The median is the middle value of the data, in ascending order

Since there are 11 data values, the median is the sixth value

median = 61

The first quartile is the middle value of the data below the median, the third value

first quartile = 43

The third quartile is the middle value of the data above the median, the sixth value

third quartile = 65