Get the answers you need at Westonci.ca, where our expert community is always ready to help with accurate information. Explore comprehensive solutions to your questions from a wide range of professionals on our user-friendly platform. Connect with a community of professionals ready to provide precise solutions to your questions quickly and accurately.

What is the difference between the median number of hours that 6th graders play sports and the median number of hours that 8 graders play sports? A. 4 h B. 2.5 h C. 2 h D. 1.65 h

What Is The Difference Between The Median Number Of Hours That 6th Graders Play Sports And The Median Number Of Hours That 8 Graders Play Sports A 4 H B 25 H C class=

Sagot :

Answer: The difference between the median number of hours = 2 hours (option C)Explanations:

There are 20 6th graders and 20 8th graders

For the 6th graders:

Number of 6th graders spending 2 hours = 1

Number of 6th graders spending 3 hours = 4

Number of 6th graders spending 4 hours = 2

Number of 6th graders spending 5 hours = 4

Number of 6th graders spending 6 hours = 5

Number of 6th graders spending 7 hours = 1

Number of 6th graders spending 9 hours = 1

Number of 6th graders spending 10 hours = 2

The median is the number in the middle, since there are even number of 6th graders, median = (n + 1)/2

Median = (20 + 1)/2 = 21/2 = 10.5 = 10th student

The median number of hours corresponding to the 10th student = 5 hours

For the 8th graders:

Number of 8th graders spending 1 hours = 0

Number of 8th graders spending 2 hours = 1

Number of 8th graders spending 3 hours = 1

Number of 8th graders spending 4 hours = 2

Number of 8th graders spending 5 hours = 0

Number of 8th graders spending 6 hours = 2

Number of 8th graders spending 7 hours = 4

Number of 8th graders spending 8 hours = 5

Number of 8th graders spending 9 hours = 2

Number of 8th graders spending 10 hours = 3

The median is the number in the middle, since there are even number of 68th graders, median = (n + 1)/2

Median = (20 + 1)/2 = 21/2 = 10.5 = 10th student

The median number of hours corresponding to the 11th student = 7 hours

The difference between the median number of hours = 7 - 5 = 2 hours