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Meg surveyed some students at her school about their favorite professional sports. Of the students surveyed, $2$ said football was their favorite sport, while $8$ of the students had other favorite sports. What is the experimental probability that the next student Meg talks to will pick football? $\newline$ Simplify your answer and write it as a fraction or whole number. $\newline$ $P(\text{football}) = \_\_\_\_$

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Experimental probability

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Q. Meg surveyed some students at her school about their favorite professional sports. Of the students surveyed,

2

said football was their favorite sport, while

8

of the students had other favorite sports. What is the experimental probability that the next student Meg talks to will pick football?

\newline

Simplify your answer and write it as a fraction or whole number.

\newline

P(\text{football}) = \_\_\_\_

Identify Students Surveyed: Identify the total number of students surveyed and the number of students who said football was their favorite sport. $\newline$ Meg surveyed a total of $2$ (football) + $8$ (other sports) = $10$ students.
Calculate Experimental Probability: Calculate the experimental probability of a student picking football as their favorite sport. The experimental probability $P$ of an event is calculated by dividing the number of times the event occurs by the total number of trials. $P(\text{football}) = \frac{\text{Number of students who picked football}}{\text{Total number of students surveyed}}$ $P(\text{football}) = \frac{2}{10}$
Simplify Fraction: Simplify the fraction to find the simplest form of the experimental probability. $P(\text{football}) = \frac{2}{10} = \frac{1}{5}$

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