2. The daily demand for copies of a movie magazine at a variety store has the probability distribution as follows. Number of Probability Copies (X) x*P(X=x) P(X) 0.06 1 0.14 0.16 3 0.14 4 0.12 0.10 0.08 7 0.07 8. 0.06 0.04 10 0.03 Mean: Var. STD a. What is the probability that three or more copies will be demanded in a particular day? Ans. b. What is the probability that it will be at least two but not more than six? Ans. c. Find the expected value or mean, variance and standard deviation of the distribution.

A First Course in Probability (10th Edition)
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kindly answerer a-c. use 3-4 decimal places. thank you 

2. The daily demand for copies of a movie magazine at a variety store has the probability distribution as
follows.
Number of Probability
Copies (X)
x*P(X=x)
P(X)
0.06
1
0.14
0.16
3
0.14
4
0.12
5
0.10
0.08
7
0.07
8
0.06
9
0.04
10
0.03
Мean:
Var.
STD
a. What is the probability that three or more copies will be demanded in a particular day?
Ans.
b. What is the probability that it will be at least two but not more than six?
Ans.
c. Find the expected value or mean, variance and standard deviation of the distribution.
Transcribed Image Text:2. The daily demand for copies of a movie magazine at a variety store has the probability distribution as follows. Number of Probability Copies (X) x*P(X=x) P(X) 0.06 1 0.14 0.16 3 0.14 4 0.12 5 0.10 0.08 7 0.07 8 0.06 9 0.04 10 0.03 Мean: Var. STD a. What is the probability that three or more copies will be demanded in a particular day? Ans. b. What is the probability that it will be at least two but not more than six? Ans. c. Find the expected value or mean, variance and standard deviation of the distribution.
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