over a weekend, brody counted the number of single - scoop ice creams ordered at his store. he tracked the…

over a weekend, brody counted the number of single - scoop ice creams ordered at his store. he tracked the flavors and the day on which it was ordered.\n| | saturday | sunday |\n|--|--|--|\n| chocolate | 7 | 9 |\n| vanilla | 2 | 2 |\nwhat is the probability that a randomly selected ice cream was ordered on a sunday and was vanilla?\nsimplify any fractions.

over a weekend, brody counted the number of single - scoop ice creams ordered at his store. he tracked the flavors and the day on which it was ordered.\n| | saturday | sunday |\n|--|--|--|\n| chocolate | 7 | 9 |\n| vanilla | 2 | 2 |\nwhat is the probability that a randomly selected ice cream was ordered on a sunday and was vanilla?\nsimplify any fractions.

Answer

Explanation:

Step1: Calculate total ice - cream orders

We sum up the number of ice - cream orders for all categories. The total number of ice - cream orders is $(9 + 7+2 + 2)=20$.

Step2: Calculate number of Sunday and vanilla orders

The number of ice - cream orders that were on Sunday and vanilla is 2.

Step3: Calculate probability

The probability $P$ of an event is given by the formula $P=\frac{\text{Number of favorable outcomes}}{\text{Total number of outcomes}}$. So the probability that a randomly selected ice - cream was ordered on a Sunday and was vanilla is $\frac{2}{20}=\frac{1}{10}$.

Answer:

$\frac{1}{10}$