A survey was conducted with 150 respondents dat sked about their favorite activities during winter. There were 30 ppl who favored building a snowman 80 pplw ho liked skiing, n 4o wo preferred sleedign wut is da experimental pribalitu dat sum1 favorite activity is sleeping? write ur answer in da simplest from of a fraction

1 answer

To find the probability that someone's favorite activity is sleeping, we first note the total number of respondents and the activities they favored.

Out of 150 respondents:

  • 30 favored building a snowman
  • 80 liked skiing
  • 40 preferred sledding

To determine the number of respondents who didn't favor any of these listed activities, we sum the number of respondents who favored the specified activities:

\[ 30 + 80 + 40 = 150 \]

Since all 150 respondents selected one of the activities listed, it implies that no respondents mentioned sleeping as their favorite activity.

Given that 0 respondents favored sleeping, the probability of selecting someone whose favorite activity is sleeping is:

\[ \text{Probability} = \frac{\text{Number of respondents who favor sleeping}}{\text{Total number of respondents}} = \frac{0}{150} = 0 \]

Therefore, the experimental probability that someone's favorite activity is sleeping is:

\[ \boxed{0} \]