Pierre's can bake the bread only in batches of a dozen loaves each. Each loaf costs 25¢ to make. Past data have shown that this demand ranges from 36 to 96 loaves per day. A loaf sells for 40¢, and any bread left over at the end of the day is sold to a charitable kitchen for salvage price of 10¢/loaf. If demand exceeds supply, we assume that there is a lost-profit co of 15¢/loaf (because of loss of goodwill, loss of customers to competitors, and so on). The demand can be categorized into three types: high, average, and low with probabilities of .30 .45, and .25, respectively. The demand distribution is shown as in the table

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Use the Simulation according to the commands given in the question image to solve the following problems:
And using excel, if possible I need to send the offline solution (file) via gmail. thank you

Use Monte Carlo Simulation to solve the following problem.
Pierre's can bake the bread only in batches of a dozen loaves each. Each loaf costs 25¢ to
make. Past data have shown that this demand ranges from 36 to 96 loaves per day. A loaf
sells for 40¢, and any bread left over at the end of the day is sold to a charitable kitchen for a
salvage price of 10¢/loaf. If demand exceeds supply, we assume that there is a lost-profit cost
of 15¢/loaf (because of loss of goodwill, loss of customers to competitors, and so on). The
demand can be categorized into three types: high, average, and low with probabilities of .30,
.45, and .25, respectively.
The demand distribution is shown as in the table
Demand Distribution by Demand Categories
Cb Demand Probability
Distribution
Demand
High
Average
Low
36
.05
.10
.15
48
.10
.20
.25
60
.25
30
.35
72
.30
.25
.15
84
.20
.10
.05
96
.10
.05
.05
Pierre's would like to determine the optimal number of loaves to bake each day to maximize
profit (revenues salvage revenues cost of bread cost of lost profits).
Transcribed Image Text:Use Monte Carlo Simulation to solve the following problem. Pierre's can bake the bread only in batches of a dozen loaves each. Each loaf costs 25¢ to make. Past data have shown that this demand ranges from 36 to 96 loaves per day. A loaf sells for 40¢, and any bread left over at the end of the day is sold to a charitable kitchen for a salvage price of 10¢/loaf. If demand exceeds supply, we assume that there is a lost-profit cost of 15¢/loaf (because of loss of goodwill, loss of customers to competitors, and so on). The demand can be categorized into three types: high, average, and low with probabilities of .30, .45, and .25, respectively. The demand distribution is shown as in the table Demand Distribution by Demand Categories Cb Demand Probability Distribution Demand High Average Low 36 .05 .10 .15 48 .10 .20 .25 60 .25 30 .35 72 .30 .25 .15 84 .20 .10 .05 96 .10 .05 .05 Pierre's would like to determine the optimal number of loaves to bake each day to maximize profit (revenues salvage revenues cost of bread cost of lost profits).
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