three basketball players each attempted 25 free throws during practice sessions. the mean and standard…

three basketball players each attempted 25 free throws during practice sessions. the mean and standard deviation for the number of successful shots are given.\n. player 1 had a mean of 19.5 successful shots and a standard deviation of 2.1 shots.\n. player 2 had a mean of 20.5 successful shots and a standard deviation of 1.8 shots.\n. player 3 had a mean of 18.0 successful shots and a standard deviation of 2.7 shots.\nenter just a number.\nwhich player typically has the most successful shots? player\nwhich players shooting performance was the most inconsistent? player

three basketball players each attempted 25 free throws during practice sessions. the mean and standard deviation for the number of successful shots are given.\n. player 1 had a mean of 19.5 successful shots and a standard deviation of 2.1 shots.\n. player 2 had a mean of 20.5 successful shots and a standard deviation of 1.8 shots.\n. player 3 had a mean of 18.0 successful shots and a standard deviation of 2.7 shots.\nenter just a number.\nwhich player typically has the most successful shots? player\nwhich players shooting performance was the most inconsistent? player

Answer

Explanation:

Step1: Compare means

The mean represents the typical number of successful shots. Player 1 has a mean of 19.5, Player 2 has a mean of 20.5, and Player 3 has a mean of 18.0. Since 20.5>19.5>18.0, Player 2 typically has the most successful shots.

Step2: Compare standard - deviations

The standard deviation measures the spread or inconsistency of the data. Player 1 has a standard deviation of 2.1, Player 2 has a standard deviation of 1.8, and Player 3 has a standard deviation of 2.7. Since 2.7>2.1>1.8, Player 3 has the most inconsistent shooting performance.

Answer:

2 3