Problem setting: There is an icecream store. The manager tells the salesman that Charge $2 for each icecream in the morning; Charge $1.5 for each icecream in the afternoon before 6pm; Charge $1 for each icecream after 6pm. The store opens 7am-7pm. The demand follows a Poisson process of lambda=10/hour The wholesale price of an icecream is $1, the salvage price is $0.5 (unsold units can be returned to the supplier for $0.5 each) 1. Suppose the order quantity is Q=75. Generate daily profits for 30 days. Construct a confidence interval for the daily profit. (To answer this question, you need to state clearly what is the population, parameter, sample, and statistics in this problem setting. And you also need to interpret the confidence interval that you generated.)

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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Problem setting:
There is an icecream store. The manager tells the salesman that
Charge $2 for each icecream in the morning;
Charge $1.5 for each icecream in the afternoon before 6pm;
Charge $1 for each icecream after 6pm.
The store opens 7am-7pm.
The demand follows a Poisson process of lambda=10/hour
The wholesale price of an icecream is $1, the salvage price is $0.5 (unsold units can be returned to the
supplier for $0.5 each)
1. Suppose the order quantity is Q=75. Generate daily profits for 30 days. Construct a confidence
interval for the daily profit. (To answer this question, you need to state clearly what is the
population, parameter, sample, and statistics in this problem setting. And you also need to
interpret the confidence interval that you generated.)
Transcribed Image Text:Problem setting: There is an icecream store. The manager tells the salesman that Charge $2 for each icecream in the morning; Charge $1.5 for each icecream in the afternoon before 6pm; Charge $1 for each icecream after 6pm. The store opens 7am-7pm. The demand follows a Poisson process of lambda=10/hour The wholesale price of an icecream is $1, the salvage price is $0.5 (unsold units can be returned to the supplier for $0.5 each) 1. Suppose the order quantity is Q=75. Generate daily profits for 30 days. Construct a confidence interval for the daily profit. (To answer this question, you need to state clearly what is the population, parameter, sample, and statistics in this problem setting. And you also need to interpret the confidence interval that you generated.)
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