It is going to be filled 6687,12 kg of fuel on a passenger aircraft from a tanker car. When then tanker car registers quantity of kg it has pumped out, the quantity of fuel is normal distributed with a mean value (expectation) of 6690 kg, and the standard deviation is 32 kg. a. What is the probability for the aircraft receiving more fuel than the captain has asked? Solution: (6687.12 – 6690)/ 32 = -0.09 > 1- G(-0.09) = G(0.09) = 0.5359 b. What is the largest fuel quantity among the 0.3% smallest fuel quantities that can be filled?

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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I need part b only

It is going to be filled 6687,12 kg of fuel on a passenger aircraft from a tanker car. When then
tanker car registers quantity of kg it has pumped out, the quantity of fuel is normal
distributed with a mean value (expectation) of 6690 kg, and the standard deviation is 32 kg.
a. What is the probability for the aircraft receiving more fuel than the captain has
asked?
Solution: (6687.12 – 6690)/ 32 = -0.09 > 1- G(-0.09) = G(0.09) = 0.5359
b. What is the largest fuel quantity among the 0.3% smallest fuel quantities that can be
filled?
Transcribed Image Text:It is going to be filled 6687,12 kg of fuel on a passenger aircraft from a tanker car. When then tanker car registers quantity of kg it has pumped out, the quantity of fuel is normal distributed with a mean value (expectation) of 6690 kg, and the standard deviation is 32 kg. a. What is the probability for the aircraft receiving more fuel than the captain has asked? Solution: (6687.12 – 6690)/ 32 = -0.09 > 1- G(-0.09) = G(0.09) = 0.5359 b. What is the largest fuel quantity among the 0.3% smallest fuel quantities that can be filled?
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