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he game starts with three players placing their shar e 50 small balloons - 45 of which are blue and 5 are very blue balloon a player pop, they lose P50.00. very player will be given 5 rubber arrows to shoot s he board resets for each player, and the first player heir P250.00 back plus P200.00 for a total of P450.0

he game starts with three players placing their shar e 50 small balloons - 45 of which are blue and 5 are very blue balloon a player pop, they lose P50.00. very player will be given 5 rubber arrows to shoot s he board resets for each player, and the first player heir P250.00 back plus P200.00 for a total of P450.0

A First Course in Probability (10th Edition)
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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The game starts with three players placing their share of P150.00. In front there will be 50 small balloons - 45 of which are blue and 5 are red - pinned on a wall. For every blue balloon a player pop, they lose P50.00. Every player will be given 5 rubber arrows to shoot so, there is no room for mistakes. The board resets for each player, and the first player to pop all 5 red balloons will win their P250.00 back plus P200.00 for a total of P450.00. OR, 5B = P 0.00 1R, 4B = P 50.00 2R, 3B = P 100.00 3R, 2B = P 150.00 4R, 1B = P 200.00 5R, OB = P 450.00 Expected Value Computation Let B = the amount each player has at the end of the game %3D %3D В P(b) В х РЬ) 50 100 150 200 450
Transcribed Image Text:The game starts with three players placing their share of P150.00. In front there will be 50 small balloons - 45 of which are blue and 5 are red - pinned on a wall. For every blue balloon a player pop, they lose P50.00. Every player will be given 5 rubber arrows to shoot so, there is no room for mistakes. The board resets for each player, and the first player to pop all 5 red balloons will win their P250.00 back plus P200.00 for a total of P450.00. OR, 5B = P 0.00 1R, 4B = P 50.00 2R, 3B = P 100.00 3R, 2B = P 150.00 4R, 1B = P 200.00 5R, OB = P 450.00 Expected Value Computation Let B = the amount each player has at the end of the game %3D %3D В P(b) В х РЬ) 50 100 150 200 450
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