Let's break down the information from the box plot:

• Left whisker: Extends from 41 to 43, so the minimum value is 41 and the first quartile (Q1) is near 43.
• Box: The box spans from 43 to 48. The median (Q2) is at 44, which divides the box into two parts.
• Right whisker: Extends from 48 to 50, meaning the maximum value is 50.

With this breakdown, let's evaluate each choice based on these insights.

Choice A:

$41$, $42$, $43$, $43$, $43$, $45$, $47$, $49$, $50$, $50$

• This set seems to have values that fit the range of the box plot, but the median would be at 44, not 43 as shown in this set.

Choice B:

$41$, $42$, $42$, $43$, $43$, $47$, $47$, $49$, $50$, $50$

• This set has a median of 43, but the box plot shows the median at 44, so this choice is incorrect.

Choice C:

$40$, $42$, $43$, $43$, $43$, $47$, $47$, $48$, $50$, $50$

• This set includes a minimum value of 40, but the whisker starts at 41 in the box plot, so this doesn't match.

Choice D:

$41$, $42$, $43$, $43$, $43$, $45$, $47$, $48$, $50$, $50$

• This set closely matches the given box plot: the whiskers start at 41 and extend to 50, with a median around 44.

Correct answer: Choice D.

Would you like a further breakdown of the box plot interpretation or any other details?

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Here are some related questions to explore further:

1. What is the significance of quartiles in a box plot?
2. How do you calculate the median from a data set?
3. What does the term "interquartile range" refer to in a box plot?
4. How would outliers affect the interpretation of a box plot?
5. How is a box plot different from a histogram in terms of data representation?

Tip: When looking at box plots, remember that the "box" shows the interquartile range (middle 50% of data), and the "whiskers" show the spread of the remaining data.