Select all that apply. A. Roll a number cube. If it lands on 1 or 2, Alina wins. If it lands on 3 or 5, Robert wins. If it lands on any other number, Makayla wins. B. Roll a number cube. If the number is odd, Alina wins. If the number is even, Robert wins. If it's any other number, Makayla wins. C. Write each student's name on a slip of paper and put the slips in a hat. Randomly draw a slip of paper. The student whose name is on the paper wins. D. Flip a coin twice. If both tosses are heads, Alina wins. If both are tails, Makayla wins. If one is heads and one is tails, obert wins Alina, Robert, and Makayla are on the student council at their high school. They all want to go to a dinner where student council representatives from other schools will participate. However, only one student per school can go. How can a fair decision be made about who goes to the dinner? Select all that apply.
Select all that apply. A. Roll a number cube. If it lands on 1 or 2, Alina wins. If it lands on 3 or 5, Robert wins. If it lands on any other number, Makayla wins. B. Roll a number cube. If the number is odd, Alina wins. If the number is even, Robert wins. If it's any other number, Makayla wins. C. Write each student's name on a slip of paper and put the slips in a hat. Randomly draw a slip of paper. The student whose name is on the paper wins. D. Flip a coin twice. If both tosses are heads, Alina wins. If both are tails, Makayla wins. If one is heads and one is tails, obert wins Alina, Robert, and Makayla are on the student council at their high school. They all want to go to a dinner where student council representatives from other schools will participate. However, only one student per school can go. How can a fair decision be made about who goes to the dinner? Select all that apply.
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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Question

Transcribed Image Text:Select all that apply.
A. Roll a number cube. If it lands on 1 or 2, Alina wins. If it lands on 3
or 5, Robert wins. If it lands on any other number, Makayla wins.
B. Roll a number cube. If the number is odd, Alina wins. If the
number is even, Robert wins. If it's any other number, Makayla
wins.
C. Write each student's name on a slip of paper and put the slips in a
hat. Randomly draw a slip of paper. The student whose name is
on the paper wins.
D. Flip a coin twice. If both tosses are heads, Alina wins. If both are
tails, Makayla wins. If one is heads and one is tails, obert wins

Transcribed Image Text:Alina, Robert, and Makayla are on the student council at their high school.
They all want to go to a dinner where student council representatives from
other schools will participate. However, only one student per school can go.
How can a fair decision be made about who goes to the dinner?
Select all that apply.
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