Suppose there is a game in which a dice is used. The player earns 20 dollars if face 2 appears, 40 dollars if face 4 appears, and loses 30 dollars if face 6 appears, while he neither loses nor wins if any other face appears. So what is the expectation of the amount that he won and the variation of the game? μ = 6,² =459.3 ( p=5,0²458.3 ( u=8.0²=448.3 (3) c) 462.3= 2,7 = n

Elementary Geometry for College Students
6th Edition
ISBN:9781285195698
Author:Daniel C. Alexander, Geralyn M. Koeberlein
Publisher:Daniel C. Alexander, Geralyn M. Koeberlein
Chapter9: Surfaces And Solids
Section9.CT: Test
Problem 14CT: Assume that a die used for gaming is in the shape of a regular octahedron. The faces are numbered...
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Suppose there is a game in which a dice is used. The player earns 20 dollars if face 2 appears, 40 dollars if face 4
appears, and loses 30 dollars if face 6 appears, while he neither loses nor wins if any other face appears. So what is the expectation
of the amount that he won and the variation of the game?
μ = 6,² = 459.3 (
3
μ = 5,0²458.3 (
μ = 8.0² = 448.3 (3)
c) 462.3 = 2,7 = n
Transcribed Image Text:Suppose there is a game in which a dice is used. The player earns 20 dollars if face 2 appears, 40 dollars if face 4 appears, and loses 30 dollars if face 6 appears, while he neither loses nor wins if any other face appears. So what is the expectation of the amount that he won and the variation of the game? μ = 6,² = 459.3 ( 3 μ = 5,0²458.3 ( μ = 8.0² = 448.3 (3) c) 462.3 = 2,7 = n
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