Each player on a team scores points during a basketball game.

• There are 7 different players on the team.
• The minimum number of points scored is 2.
• The median number of points scored is 14.

This table shows statements about the numbers of points scored. Determine whether the rating of true, false or not enough information applies to each statement.

Drag and drop a rating into each box. Each rating may be used once, more than once, or not at all.
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Each player on a team scores points during a basketball game There are 7 different players on the team The minimum number of points scored is 2 The median numbe class=

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Answer:

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Step-by-step explanation:

For the first one, we already know that somebody scored 2 points, so it is false.

For the second one, it is true because for the median to be 14, someone had to score 14 points.

For the last one, there isn't enough information to conclude what the answer could be. At the max, I would say 3, 4 people made 14 points.

The given information about the median can be used to complete the table as follows:

Statement: Rating

Each player scored at least 14 points: FALSE

At least one player scored exactly 14 points: TRUE

More than one player scored exactly 14 points: NOT ENOUGH INFORMATION

What do we mean by the median?

The median of data is the middlemost value in the data when the data is arranged in ascending or descending order.

When we have an odd number of observations say n,

Then median = (n + 1)/2th observation.

When we have an even number of observations say n,

Then median = { n/2th observation + (n/2 + 1)th observation}/2

How do we solve the given question?

We are said that there are 7 different players, the minimum number of points scored is 2, and the median number of points scored is 14.

∴ We have 7 observations, that is, n = 7.

Since, n is odd, median = (n+1)/2th observation = (7+1)/2th observation = 4th observation.

So, by the given information, we can say that the 4th observation is 14.

We are also told that the minimum number of points scored is 2, so we can't say that every player scores at least 14 points.

We also can't be sure of any other observation to say that more than one player scored exactly 14 points. So the table looks like this:

Statement: Rating

Each player scored at least 14 points: FALSE

At least one player scored exactly 14 points: TRUE

More than one player scored exactly 14 points: NOT ENOUGH INFORMATION

Learn more about median at

https://brainly.com/question/14532771

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