Analyze the scenario and complete the following: i. Complete the discrete probability distribution for the given variable. ii. Calculate the expected value and variance of the discrete probability distribution. The value of a ticket in a lottery, in which 2,000 tickets are sold, with 1 grand prize of $4,500, 10 first prizes of $400, 20 second prizes of $100, and 70 third prizes of $50.
Analyze the scenario and complete the following: i. Complete the discrete probability distribution for the given variable. ii. Calculate the expected value and variance of the discrete probability distribution. The value of a ticket in a lottery, in which 2,000 tickets are sold, with 1 grand prize of $4,500, 10 first prizes of $400, 20 second prizes of $100, and 70 third prizes of $50.
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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![Analyze the scenario and complete the following:
i. Complete the discrete probability distribution for the given variable.
ii. Calculate the expected value and variance of the discrete probability
distribution.
The value of a ticket in a lottery, in which 2,000 tickets are sold, with 1 grand prize
of $4,500, 10 first prizes of $400, 20 second prizes of $100, and 70 third prizes of
$50.
ii.
H
P(x)
0
Round probabilities to 4 decimal places
E(X)=
Round to 2 decimal places
50
Var (X) =
Round to 2 decimal places
100
400
4,500](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F944142c0-9ef7-443d-ac16-a471a215da64%2Fc7ef15f7-f906-4f75-aa5f-62e37688cdbf%2Fk3b3rxa_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Analyze the scenario and complete the following:
i. Complete the discrete probability distribution for the given variable.
ii. Calculate the expected value and variance of the discrete probability
distribution.
The value of a ticket in a lottery, in which 2,000 tickets are sold, with 1 grand prize
of $4,500, 10 first prizes of $400, 20 second prizes of $100, and 70 third prizes of
$50.
ii.
H
P(x)
0
Round probabilities to 4 decimal places
E(X)=
Round to 2 decimal places
50
Var (X) =
Round to 2 decimal places
100
400
4,500
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