Mathematics College

What is the range of the date set that represented by box-and-whisker
plot? Justify your answer.
Look at the photo

What Is The Range Of The Date Set That Represented By Box-and-whiskerplot? Justify Your Answer.Look At

Answers

Answer 1

The range of the given dataset is: 44

How to find the range of the box plot?

The boxplot variation restricts the whiskers length to no more than 1.5 times the interquartile range. That is, the whiskers reach the farthest value from the center while still being within 1.5 times the interquartile range of the lower or upper quartile.

The range of the box and whisker plot is the difference of the maximum value from the minimum value of the data set.

Interquartile range is the difference of the 3rd quartile from the 1st quartile.

From the dataset, the maximum value is 48 while the minimum value is 4.

Thus:

Range = 48 - 4

Range = 44

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Related Questions

Nina and Ryan each ran at a constant speed for a 100-meter race. Each runner’s distance for the same section of the race is displayed on the left. Who had a head start, and how big was the head start?

had a head start of
meters.

Answers

Answer:

Ryan had a head start of 10 meters

Step-by-step explanation:

Write the English phrase as an algebraic expression. Then simplify the expression. Let x represent the number. The product of 8 and a number, which is then subtracted from the product of 17 and the number.

Answers

The algebraic expression for the given phrase is: 17x - 8x. To simplify this expression, we can combine like terms by subtracting the coefficients of x. The simplified expression is: 9x.

In the given phrase, "The product of 8 and a number" can be represented as 8x, where x represents the number. Similarly, "The product of 17 and the number" can be represented as 17x. Since we are subtracting the product of 8x from the product of 17x, the algebraic expression becomes 17x - 8x.

To simplify the expression, we combine like terms. The coefficients of x are 17 and -8. Since we are subtracting 8x from 17x, we subtract the coefficient of 8x from the coefficient of 17x, resulting in 17x - 8x. Combining like terms gives us 9x.

In conclusion, the simplified expression for the phrase "The product of 8 and a number, which is then subtracted from the product of 17 and the number" is 9x.

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