QUESTION TWO A. The following data set shows the various types of types of cars at a local dealership. New Used Total Sedan 24 9 33 SUV 15 12 27 (i) Use the Baye's Theorem to calculate the probability that a randomly selected car is new, given that it is sedan. (ii) Use Baye's Theorem to calculate the probability that a randomly selected new car is sedan. B. In a cricket match played to benefit an ex-player, 10,000 tickets are sold at k500. The prize is a k12,000 fridge by lottery. If a person purchases two tickets, what is his expected gain? C. A market researcher at a major auto mobile company classified households by car ownership. The relative frequencies of households for each category of ownership are shown below: Number of Cars per Relative Frequency household 0 1 2 3 4 LO 5 Total 39 21 60 0.10 0.30 0.40 0.12 0.06 0.02 Calculate the expected value and standard deviation and interpret the results.

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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QUESTION TWO
A. The following data set shows the various types of types of cars at a local
dealership.
New
Used
Total
Sedan
24
9
33
Number of Cars per
household
0
1
2
3
4
SUV
15
12
27
(i) Use the Baye's Theorem to calculate the probability that a randomly
selected car is new, given that it is sedan.
(ii) Use Baye's Theorem to calculate the probability that a randomly selected
new car is sedan.
B. In a cricket match played to benefit an ex-player, 10,000 tickets are sold at k500.
The prize is a k12,000 fridge by lottery. If a person purchases two tickets, what is
his expected gain?
C. A market researcher at a major auto mobile company classified households by
car ownership. The relative frequencies of households for each category of
ownership are shown below:
5
Relative Frequency
Total
39
21
60
0.10
0.30
0.40
0.12
0.06
0.02
Calculate the expected value and standard deviation and interpret the results.
Transcribed Image Text:QUESTION TWO A. The following data set shows the various types of types of cars at a local dealership. New Used Total Sedan 24 9 33 Number of Cars per household 0 1 2 3 4 SUV 15 12 27 (i) Use the Baye's Theorem to calculate the probability that a randomly selected car is new, given that it is sedan. (ii) Use Baye's Theorem to calculate the probability that a randomly selected new car is sedan. B. In a cricket match played to benefit an ex-player, 10,000 tickets are sold at k500. The prize is a k12,000 fridge by lottery. If a person purchases two tickets, what is his expected gain? C. A market researcher at a major auto mobile company classified households by car ownership. The relative frequencies of households for each category of ownership are shown below: 5 Relative Frequency Total 39 21 60 0.10 0.30 0.40 0.12 0.06 0.02 Calculate the expected value and standard deviation and interpret the results.
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