Rule 1: If K outcomes can occur during each of N trials of an experiment, then kⁿ different sequences can result. Rule 2: If K1

Question

Rule 1: If K outcomes can occur during each of N trials of an experiment, then kⁿ different sequences can result.
Rule 2: If K1 outcomes can occur during a trial of one experiment, and K2 outcomes can occur during a trial of another experiment, then K1K2 different sequences can result.
Rule 3: The number of ways that N objects can be arranged in order is N!.
Rule 4: The number of ways of selecting r objects from N objects when order matters is N!/(N-r)!
Rule 5: The number of ways of selecting r objects from N objects when order doesn't matter is N!(N-r)!r!.
Show your work.
1. Using Rule 1 You have 64 people who are running for office. You flip the coin. How many times do you flip the coin so each person has a sequences number?
2. What if there are 128 people?
3. If 60 people decide to run for vice president and you use a die, How many colors need to be on the spinner so each person has their own color and number. Show your work.
4. How about 48 people?

Kunduz · Accepted Answer

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