Question: Decision Making - both DMUU & DMUR Consider the following decision matrix presenting net profit / loss estimates regarding an investment project: table [

Decision Making - both DMUU & DMUR
Consider the following decision matrix presenting net profit/loss estimates regarding an investment project:
\table[[,,DEMAND,,],[,,LOW,MEDIUM,HIGH],[EQCIIPMENTUSED,Small,33,40,50],[,Medium,10,60,60],[,Large,-50,30,110]]
Considering that the probabilities applicable to demand are not known, show the decision recommendations from the points of view of MXMX; MXMN; REALISM at Alpha=0.65; EQL LIKE'HD; and MIN. REGRETS. Do you see a pattern? Which equipment would you choose? Explain.
Consider now that the probabilities for demand being low, medium and high have been calculated as .20,.35, and .45, respectively. By using a decision tree, find the expected value (x Xbar), the standard deviation ( Sigma), and the coefficient of variation ( CoV ) for each size of equipment. Which size of equipment would you recommend on the basis of the three statistics that you calculated?
Referring to the Z-Table, calculate the probability that each alternative (each different equipment) will turn out at least a $52 profit? What is the likelihood that each alternative will produce a profit BETWEEN $46 and $68?
Be sure to show work, indicate the recommended alternative each time, provide a summary table (see below), and support your final statement with a reason.
\table[[DMCI:,Reason],[Perfect Optimism:,],[Perfect Pessimism,],[Optimism at =?--1,],[Equal Likelihood:,],[Minimizing Regret:,]]
Overall DMUU:
(Give Reasons!)
\table[[,Xbar,Sigma,CoV,\table[[Normal Dist.],[%
 Decision Making - both DMUU & DMUR Consider the following decision

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