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Pk = e- k 0,1,2,... The (a, b, 0) class. pmf Distribution a b. Po Poisson k! Binomial Pk = (")g*(1-q)m-k, k = 0,1,2,..., m -L | (m+ 1)은 | (1-q)m k Negative binomial PL= (t-1) . k-0,1,2. | (r-1)음 | (1+p)-" (r- 1) (1+ B)-" %3D 1+B 1+ 1+ß Geometric Pk = k = 0, 1,2,... (1+ B)-1 1+B, 1+B) 1+B Three consecutive probabilities of a member of the (a, b,0) class is as follows. 108 54 12 256' P2 = 256 P3 = 256 (a) Determines the entire distribution using the table above. Find p7. (b) Find the expected value and the variance.

Pk = e- k 0,1,2,... The (a, b, 0) class. pmf Distribution a b. Po Poisson k! Binomial Pk = (")g*(1-q)m-k, k = 0,1,2,..., m -L | (m+ 1)은 | (1-q)m k Negative binomial PL= (t-1) . k-0,1,2. | (r-1)음 | (1+p)-" (r- 1) (1+ B)-" %3D 1+B 1+ 1+ß Geometric Pk = k = 0, 1,2,... (1+ B)-1 1+B, 1+B) 1+B Three consecutive probabilities of a member of the (a, b,0) class is as follows. 108 54 12 256' P2 = 256 P3 = 256 (a) Determines the entire distribution using the table above. Find p7. (b) Find the expected value and the variance.

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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Pk = e- k 0,1,2,... The (a, b, 0) class. pmf Distribution a b. Po Poisson k! Binomial Pk = (")g*(1-q)m-k, k = 0,1,2,..., m -L | (m+ 1)은 | (1-q)m k Negative binomial PL= (t-1) . k-0,1,2. | (r-1)음 | (1+p)-" (r- 1) (1+ B)-" %3D 1+B 1+ 1+ß Geometric Pk = k = 0, 1,2,... (1+ B)-1 1+B, 1+B) 1+B Three consecutive probabilities of a member of the (a, b,0) class is as follows. 108 54 12 256' P2 = 256 P3 = 256 (a) Determines the entire distribution using the table above. Find p7. (b) Find the expected value and the variance.
Transcribed Image Text:Pk = e- k 0,1,2,... The (a, b, 0) class. pmf Distribution a b. Po Poisson k! Binomial Pk = (")g*(1-q)m-k, k = 0,1,2,..., m -L | (m+ 1)은 | (1-q)m k Negative binomial PL= (t-1) . k-0,1,2. | (r-1)음 | (1+p)-" (r- 1) (1+ B)-" %3D 1+B 1+ 1+ß Geometric Pk = k = 0, 1,2,... (1+ B)-1 1+B, 1+B) 1+B Three consecutive probabilities of a member of the (a, b,0) class is as follows. 108 54 12 256' P2 = 256 P3 = 256 (a) Determines the entire distribution using the table above. Find p7. (b) Find the expected value and the variance.
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