coach rivers recorded the number of points each player on the basketball team scored in their first few…

Explanation:

Step1: Arrange data in ascending order

$0,4,6,11,15,19,19,21,25$

Step2: Find the median (Q2)

There are 9 data - points. The median is the 5th value. So, $Q2 = 15$.

Step3: Find the lower half of data

The lower half is $0,4,6,11$. The median of the lower half (Q1) is $\frac{4 + 6}{2}=5$.

Step4: Find the upper half of data

The upper half is $19,19,21,25$. The median of the upper half (Q3) is $\frac{19+21}{2}=20$.

Step5: Identify the minimum and maximum

The minimum value is $0$ and the maximum value is $25$.

A box - plot has a box from Q1 to Q3 with a line at Q2 inside the box. The whiskers extend from the box to the minimum and maximum values.

The box should start at $5$ (Q1), end at $20$ (Q3), have a line at $15$ (Q2) inside the box, and whiskers from $0$ to $25$.

Answer:

We need to check the box - plots to see which one has a box starting at 5, ending at 20, a line at 15 inside the box, and whiskers from 0 to 25. Without seeing the full options clearly, based on the calculated values, the box - plot with these characteristics is the correct one. If we assume the first box - plot has these correct quartile and extreme values, then that is the answer. But in a complete scenario, we would match these values to the actual box - plots provided.