Suppose that a petrol station has its daily demand for petrol as normally distributed with a mean of 5,000 liters and a standard deviation of 200 liters. What is the chance that less than 3,000 liters are sold on any given day? You are told that P(Z<-1) D 0.158 and P(Z < +1) = 0.841. O P(X < 3,000) = 0.841 O P(X < 3,000) = 0.518 O P(X < 3,000) = 0.158 O P(X < 3,000) = 0.683
Suppose that a petrol station has its daily demand for petrol as normally distributed with a mean of 5,000 liters and a standard deviation of 200 liters. What is the chance that less than 3,000 liters are sold on any given day? You are told that P(Z<-1) D 0.158 and P(Z < +1) = 0.841. O P(X < 3,000) = 0.841 O P(X < 3,000) = 0.518 O P(X < 3,000) = 0.158 O P(X < 3,000) = 0.683
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![QUESTION 4
Suppose that a petrol station has its daily demand for petrol as normally distributed with a mean of 5,000 liters and a standard
deviation of 200 liters. What is the chance that less than 3,000 liters are sold on any given day? You are told that P(Z<-1) =
0.158 and P(Z < +1) = 0.841.
O P(X < 3,000) = 0.841
O P(X < 3,000) = 0.518
O P(X < 3,000) = 0.158
O P(X < 3,000) = 0.683](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fce5febb7-d3d7-4c2f-8983-ba36bb85d089%2F2df1b96b-589c-465d-819d-73b375ca2e51%2F0fcccoe_processed.jpeg&w=3840&q=75)
Transcribed Image Text:QUESTION 4
Suppose that a petrol station has its daily demand for petrol as normally distributed with a mean of 5,000 liters and a standard
deviation of 200 liters. What is the chance that less than 3,000 liters are sold on any given day? You are told that P(Z<-1) =
0.158 and P(Z < +1) = 0.841.
O P(X < 3,000) = 0.841
O P(X < 3,000) = 0.518
O P(X < 3,000) = 0.158
O P(X < 3,000) = 0.683
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