The tallest player in a basketball team is 75 inches tall and the shortest player is 61 inches tall. Which conclusion about the heights of the team players is supported by this data?

The mean is 68

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The mode is 75

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The median is 68

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The range is 14

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Solution

The correct option is D
The range is 14

The measure that fits best when the maximum and minimum value is given is range.

Thus, Range = maximum value - minimum value = 75 - 61 = 14

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Similar questions

The tallest player in a basketball team is 75 inches tall and the shortest player is 61 inches tall. Which conclusion about the heights of the team players is supported by this data?

Q. Two statements are given followed by two conclusions I and II. You have to consider the two statements to be true even if they seem to be at variance from commonly known facts. You have to decide which one of the given conclusions are definitely drawn from the given statements.

Statements
All basketball players are tall men.
All basketball players are athletes.

Conclusions
I. All tall men are basketball players.
II. All athletes are basketball players.

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Q. How many players are present a basketball team?

Q. A game was played by a team of 12 players, in which only

{\frac{2}{3}}^{r d}

of the team actually played the game. The rest were reserve players. How many reserve players did this team have?

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The tallest player in a basketball team is 75 inches tall and the shortest player is 61 inches tall. Which conclusion about the heights of the team players is supported by this data?

The correct option is D The range is 14The measure that fits best when the maximum and minimum value is given is range. Thus, Range = maximum value - minimum value = 75 - 61 = 14

The correct option is D
The range is 14

The measure that fits best when the maximum and minimum value is given is range.

Thus, Range = maximum value - minimum value = 75 - 61 = 14