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1) Consider a resource-allocation problem having the following data:
Resource 1 Activity 2 Amount resource available
A 1 0 5
B 0 1 4
C 2 1 9
D 3 4 21
Unit profit 30 20
The objective is to determine the number of units of each activity to undertake so as to maximize the total profit.
(a) Formulate a spreadsheet model for this problem.
(b) Graph the feasible region. Use this graph to identify all the corner points.
(c) Use the spreadsheet to determine the total profit for each of these corner points. Then use this information to identify an optimal solution.
(d) Use the Excel Solver to confirm this optimal solution.
(e) Use the graphical method to confirm this optimal solution
A human society claims that less than 36% of US. households own a dog. In random sample of 397 U. S. households, 151 say they own a dog. At mean=0.03, is there enough evidence to support the society's claim?
What is the probability that none of the lines experiences a surface finish problem in 40 hours of operation. What is the probability that all three lines experience a surface finish problem between 20 and 40 hours of operation.
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Carry out an ANOVA and describe in detail in a BPS-formatted Results section:
Interstate 90 is the longest of the east-west U.S. interstate highways with its 3,112 miles stretching from Boston, MA at I-93 on the eastern end to Seattle WA at the Kingdome on the western end. It travels across 13 northern states; the number of..
a sample of n 4 scores has a mean of m 12. a second sample of n 6 scores has a mean of m 8. if the two samples are
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With a mean of 1/μ1 minutes for major language request and a mean of 1/μ2 minutes for minor language request. what is the probability that in the next hour a total of n service requests will arrive?
What is the probability that they all have blue eyes? Would it be unusual to randomly select four people and find that they all have blue eyes? Why or why not?
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