Different meals arc independent of one another, Basic Statistics

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Different meals arc independent of one another

Suppose that for a certain individual, calorie intake at breakfast is random variable with mean 500 and standard deviation (s.d.) 50, calorie intake at lunch is a random variable with mean 900 and s.d. 100. and calorie intake at dinner is a random variable with mean 2000 and s.d. 180. Assuming that intakes at different meals arc independent of one another, what is the approximate probability that the average calorie intake per day over the next year (365 days) is at most 3410?

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Basic Statistics: Different meals arc independent of one another

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Assuming that intakes at different meals arc independent of one another, what is the approximate probability that the average calorie intake per day over the next year (365 days) is at most 3410?

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Basic Statistics: Different meals arc independent of one another

Reference No:- TGS0729829

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Recent Questions Asked Basic Statistics

Q : What amount of work does he do

Q : Mean mu and standard deviation sigma

Q : Compare this present value to that calculated for straight

Q : What is the best estimate of the stocks post-split price

Q : Different meals arc independent of one another

Q : Combined weights of passengers

Q : How would your answer change if the correlation coefficient

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Q : Find the maximum likelihood estimators of mu

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Request for Solution File

Ask an Expert for Answer!!

Basic Statistics: Different meals arc independent of one another

Reference No:- TGS0729829

Recent Questions Asked Basic Statistics

Q : What amount of work does he do

Q : Mean mu and standard deviation sigma

Q : Compare this present value to that calculated for straight

Q : What is the best estimate of the stocks post-split price

Q : Different meals arc independent of one another

Q : Combined weights of passengers

Q : How would your answer change if the correlation coefficient

Q : What kind of drive is best to select suitable component

Q : Find the maximum likelihood estimators of mu

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