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A small town needed to raise money to clean up a local polluted stream. The city council decided to hold a wing-eating contest to raise the money. The distribution of the number of wings eaten by the 37 competitors is shown here. Find the interquartile range. Interpret this value in context. • 000 • 00 O The interquartile range = 28. The difference between the largest number of wings eaten and smallest 10 is 20 25 30 35 Number of wings eaten number of wings eaten by these competitors is 28 wings. O The interquartile range = 10. The range of the middle half of the number of wings eaten by these competitors is 10 wings. The interquartile range = 17. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 17 wings. The interquartile range = 7. The range of the middle half of the number of wings eaten by these competitors is 7 wings. O The interquartile range = 10. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 10 wings.

A small town needed to raise money to clean up a local polluted stream. The city council decided to hold a wing-eating contest to raise the money. The distribution of the number of wings eaten by the 37 competitors is shown here. Find the interquartile range. Interpret this value in context. • 000 • 00 O The interquartile range = 28. The difference between the largest number of wings eaten and smallest 10 is 20 25 30 35 Number of wings eaten number of wings eaten by these competitors is 28 wings. O The interquartile range = 10. The range of the middle half of the number of wings eaten by these competitors is 10 wings. The interquartile range = 17. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 17 wings. The interquartile range = 7. The range of the middle half of the number of wings eaten by these competitors is 7 wings. O The interquartile range = 10. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 10 wings.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.5: Comparing Sets Of Data
Problem 26PFA
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A small town needed to raise money to clean up a local polluted stream. The city council decided to hold a wing-eating contest to raise the money. The distribution of the number of wings eaten by the 37 competitors is shown here. Find the interquartile range. Interpret this value in context. • 000 0 00 25 20 Number of wings eaten O The interquartile range = 28. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 28 10 15 30 35 wings. O The interquartile range = 10. The range of the middle half of the number of wings eaten by these competitors is 10 wings. The interquartile range = 17. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 17 wings. The interquartile range = 7. The range of the middle half of the number of wings eaten by these competitors is 7 wings. The interquartile range = 10. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 10 wings. DELL
Transcribed Image Text:A small town needed to raise money to clean up a local polluted stream. The city council decided to hold a wing-eating contest to raise the money. The distribution of the number of wings eaten by the 37 competitors is shown here. Find the interquartile range. Interpret this value in context. • 000 0 00 25 20 Number of wings eaten O The interquartile range = 28. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 28 10 15 30 35 wings. O The interquartile range = 10. The range of the middle half of the number of wings eaten by these competitors is 10 wings. The interquartile range = 17. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 17 wings. The interquartile range = 7. The range of the middle half of the number of wings eaten by these competitors is 7 wings. The interquartile range = 10. The difference between the largest number of wings eaten and smallest number of wings eaten by these competitors is 10 wings. DELL
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