3. Three prizes are rewarded in a raffle during a halftime show at a school basketball game. Ben, Janelle, Jamie, and 17 other students each have one ticket. a) If the raffle has a first, second, and third prize, determine the probability, as an exact value, that Ben wins first prize, Janelle wins second prize, and Jamie wins third prize. b) If the raffle has three identical prizes, determine the probability that Ben, Janelle, and Jamie win the prizes.

3. Three prizes are rewarded in a raffle during a halftime show at a school basketball game. Ben, Janelle, Jamie, and 17 other students each have one ticket. a) If the raffle has a first, second, and third prize, determine the probability, as an exact value, that Ben wins first prize, Janelle wins second prize, and Jamie wins third prize. b) If the raffle has three identical prizes, determine the probability that Ben, Janelle, and Jamie win the prizes.

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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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Statements and Logic

Logic is the analysis of general patterns of thoughts without regard to any specific sense of context.

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Question

Teslamet 6 yineze to
3. Three prizes are rewarded in a raffle during a halftime show at a school basketball game.
Ben, Janelle, Jamie, and 17 other students each have one ticket.
a) If the raffle has a first, second, and third prize, determine the probability, as an exact
value, that Ben wins first prize, Janelle wins second prize, and Jamie wins third prize.
b) If the raffle has three identical prizes, determine the probability that Ben, Janelle, and
Jamie win the prizes.
4. A bank card personal identification number consists of
Repeat digits are allowed and the code can start with zero.
What is the probability that a code begins and ends with the digit 5?
any
four digits.
brs
5. A child randomly selects three toys from a box of nine toys, three of which are defective.
Determine the probability that none of the toys selected is defective.

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