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

over a weekend, braden 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|6|1|\n|vanilla|3|6|\nwhat is the probability that a randomly selected ice cream was not vanilla and was not ordered on a saturday?\nsimplify any fractions.

over a weekend, braden 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|6|1|\n|vanilla|3|6|\nwhat is the probability that a randomly selected ice cream was not vanilla and was not ordered on a saturday?\nsimplify any fractions.

Answer

Explanation:

Step1: Calculate total ice - creams

Add up all the values in the table. Total = (6 + 1+3 + 6=16).

Step2: Identify favorable cases

We want ice - creams that are not vanilla and not ordered on Saturday. That means chocolate ice - creams ordered on Sunday, which is 1.

Step3: Calculate probability

Probability (P=\frac{\text{Number of favorable cases}}{\text{Total number of cases}}), so (P = \frac{1}{16}).

Answer:

(\frac{1}{16})