A certain type of engines lasts, on average, 4.0 years v the probability that a given machine will last less than a. 0.7881 b. 0.3446 C. 0.4364 d. 0.2119

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QUESTION 8
A certain type of engines lasts, on average, 4.0 years with a standard deviation of 0.5 year. Assuming that the engine lifetimes are normally distributed.
the probability that a given machine will last less than 3.6 years is
a. 0.7881
b. 0.3446
C. 0.4364
d. 0.2119
QUESTION 9
A particularly long traffic light on your morning commute is green 30% of the time that you approach it. Assume that each morning represents an
independent trial. Over 6 mornings, what is the probability that the light is not green on exactly 4 days?
a. 0.001
b. 0.1181
C. 0.3241
d. 0.0600
Transcribed Image Text:QUESTION 8 A certain type of engines lasts, on average, 4.0 years with a standard deviation of 0.5 year. Assuming that the engine lifetimes are normally distributed. the probability that a given machine will last less than 3.6 years is a. 0.7881 b. 0.3446 C. 0.4364 d. 0.2119 QUESTION 9 A particularly long traffic light on your morning commute is green 30% of the time that you approach it. Assume that each morning represents an independent trial. Over 6 mornings, what is the probability that the light is not green on exactly 4 days? a. 0.001 b. 0.1181 C. 0.3241 d. 0.0600
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