A survey of athletes at a high school is conducted, and the following facts are discovered: 36% of the athletes are football players, 3% are basketball players, and 2% of the athletes play both football and basketball. An athlete is chosen at random from the high school: what is the probability that the athlete is either a football player or a basketball player? Probability = % (Please enter your answer as a percent)

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
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**Survey of High School Athletes**

A survey conducted at a high school has revealed the following statistics about the athletes:

- 36% of the athletes are football players.
- 3% are basketball players.
- 2% of the athletes play both football and basketball.

**Problem Statement:**

An athlete is selected at random from the high school. What is the probability that the athlete is either a football player or a basketball player?

**Probability Calculation:**

The probability that an athlete is either a football player or a basketball player is to be calculated as a percentage.

**Input Field:**

- Probability = ____% (Please enter your answer as a percent)

**Submit Button:**

- A "Submit Question" button is available for entering the answer.

**Note:** Consider using the principle of Inclusion-Exclusion to solve the problem effectively.
Transcribed Image Text:**Survey of High School Athletes** A survey conducted at a high school has revealed the following statistics about the athletes: - 36% of the athletes are football players. - 3% are basketball players. - 2% of the athletes play both football and basketball. **Problem Statement:** An athlete is selected at random from the high school. What is the probability that the athlete is either a football player or a basketball player? **Probability Calculation:** The probability that an athlete is either a football player or a basketball player is to be calculated as a percentage. **Input Field:** - Probability = ____% (Please enter your answer as a percent) **Submit Button:** - A "Submit Question" button is available for entering the answer. **Note:** Consider using the principle of Inclusion-Exclusion to solve the problem effectively.
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