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The median time it took to finish playing the game on Monday was approximately 1,500 minutes.
The median time it took to finish playing the game on Monday was approximately 1,500 minutes.
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The median time it took to finish playing the game on Monday was approximately 1,500 minutes.
Based ont he box plot above, which class would more than likely have a mean that is higher than its median?
Which test would more than likely have a mean score higher than its median?
Which farm was the most consistent with it’s yields?
Which farm(s) had a range of at least 30? Select ALL that apply.
Which statement is NOT true?
The data collected on Thursday was more consistent than the data collected on Monday.
The interquartile range of the data collected on Thursday is approximately 200.
Using these data sets, we can conclude that the median time it takes a player to finish the game is around 1,000 minutes.
Because the data sets are so similar, we can conclude that an estimate of the median is likely to be accurate.
No student earned 100% on the math test in either class.
The range of test scores in Class 1 was 65%.
The median test score for Class 2 was 75%.
Over half of the students earned a score higher than 90% in Class 1.
The lowest test score for Class 2 was a 50%.
The interquartile range for Class 1 was 15% while the interquartile range for Class 2 was 20%.
The median test score for Class 1 was about 60%.
Class 2 had a smaller range of test scores compared to Class 1.
Overall, Class 1 had lower test scores than Class 2.
