the following information. A mail-order computer business has three telephone lines. Let X denote the number of lines in use at a specified time. Suppose the probability mass function of X is as given in the following table. 0.100.15-020 X 0 f(x) .10 2 3 1 .15 .20 ? 11. What is the probability that at least two lines are in use? (A) 0.55 (B) 0.90 (C) 0.75 12. How many lines do you expect to be in use? (A) 3 (B) 2.5 (C) 1.5 (D) 0.35 2 (E) 0.25 (E) 2.2

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Question 11 and 12
11 an 12 based on the following information.
A mail-order computer business has three telephone lines. Let X denote the number of lines in
use at a specified time. Suppose the probability mass function of X is as given in the following
table.
0.10+0.15-0·20
X
23
0 1
f(x) .10 .15 .20 ?
11. What is the probability that at least two lines are in use?
(A) 0.55
(B) 0.90
(C) 0.75
12. How many lines do you expect to be in use?
(A) 3
(B) 2.5
(C) 1.5
(D) 0.35
(D) 2
(E) 0.25
(E) 2.2
Transcribed Image Text:11 an 12 based on the following information. A mail-order computer business has three telephone lines. Let X denote the number of lines in use at a specified time. Suppose the probability mass function of X is as given in the following table. 0.10+0.15-0·20 X 23 0 1 f(x) .10 .15 .20 ? 11. What is the probability that at least two lines are in use? (A) 0.55 (B) 0.90 (C) 0.75 12. How many lines do you expect to be in use? (A) 3 (B) 2.5 (C) 1.5 (D) 0.35 (D) 2 (E) 0.25 (E) 2.2
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