A back-to-back stem-and-leaf plot showing the points scored be each player on two different basketball teams is shown below.

Not A

Median is the middle number.
When you have an even number of data values you have to get the average of the two middle values instead.

Median is the middle number of a sorted list of data such that there are as many numbers above it as there are below.
For example, median of the set of numbers
{3,5,7,10,14,18}
is 8.5, which is the average of the two middle numbers.
The median of {1,4,9,13,16} would be 9, since 9 is the middle number.

For your benefit, I interpret the data for team 1 as follows:
{1,6,12,14,18,23,26,29}
You can find the median in a similar way that I gave above.

I will leave you to tackle team 2.

Feel free to post your answers (medians for teams 1 and 2) for checking, together with explanations about how you got the answers.

Note: I am not interested in the choices, that is your job to choose the right one once you have the correct answers.

What is all the answers

Question 6 of 20
A back-to-back stem-and-leaf plot showing the points scored by each player on two different basketball teams is shown below.

A back-to-back stem-and-leaf plot is shown.
• The title of the back-to-back stem-and-leaf plot is 'Points Scored in a Game.'
• A key at the bottom of the stem-and-leaf plot reads '4 vertical line 0 vertical line 2 means 4 points for Team 1, 2 points for Team 2.'
• The stem-and-leaf plot has 3 columns. In the first row are the titles 'Team 1' in the first column and 'Team 2' in the third column.
• In the second row, column 1 are the numbers 8, 7, and 4. In column 2 is the number 0. In column 3 are the numbers 2 and 9.
• In the third row, column 1 are the numbers 4, 3, and 1. In the second column is the number 1. In the third column are the numbers 0, 0, 2, 3, and 6.
• In the fourth row, column 1 are the numbers 1 and 0. In column 2 is the number 2. In column 3 is the number 2.

What is the median number of points scored for each team?
A. Median for Team 1: 12
Median for Team 2: 10
B. Median for Team 1: 13.5
Median for Team 2: 12
C. Median for Team 1: 12
Median for Team 2: 11
D. Median for Team 1: 11
Median for Team 2: 10

The answer would be B 16 and 17 because the median for team 1 is 16 and the median for team 2 is 17
Hope this helps - J

@lol with a chicken costume why

thank you J

Yall are some useless cheaters

calm down

Answer is team 1: 16 Team 2: 17

Hope this helps! 😁

To the dude saying we’re a bunch of useless cheaters. Yes we are. And I’m proud of it. All I care about is passing.

^^
agreed :]
they're also here for a reason lol