Jose wanted to make a graph to show his budget for the month. what type of graph would be the most appropriate to graph for jose
2 answers:
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Answer:
10% of the Janitorial Department's $450,000 costs is allocated to the Cutting Department
Explanation:
Given:
Costs Square Feet Number of Employees
Janitorial Department $450,000 100 20
Cafeteria Department $200,000 10,000 10
Cutting Department $1,500,000 2,000 60
Assembly Department $3,000,000 8,000 20
Cafeteria Cutting Assembly Total
Department department department
Square feet 10,000 2,000 8,000 20,000
% of allocation 50% 10% 40%
× 100
× 100
× 100
Hence, % usage by the cutting department is 10%
Answer:
a. Maximin = 19.0
b. Minimax = 17.6
c. Hurwicz ( 0.40) = Taiwan
d. Equal likelihood = Taiwan
Explanation:
Remember, we are told to: Note that since the payoff is cost, the maximax criteria becomes minimax and maximin becomes minimax
a) Maximin: Since the payoff is cost, we begin by determining the maximum cost for each alternative and then selecting the one which gives the minimum of these maximums. (minimax)
b) Minimax: Since the payoff is cost, we begin by determining the minimum cost for each alternative and then selecting the one which gives the maximum of these minimums. (maximin).
c) Hurwicz (0.40): In this method, we add and multiply each payoff value by alpha (0.4).
South Korea = 15.2 (0.4) + 21.7 (0.6) = 19.1 ( remember, in $ millions)
China = 17.6 (0.4) + 19.0 (0.6) = 18.44
Taiwan = 14.9 (0.4) + 19.2 (0.6) = 17.48
Poland = 13.8 (0.4) + 22.5 (0.6) = 19.02
Mexico = 12.5 (0.4) + 25.0 (0.6) = 20
From the values above we select the minimum outcome since the company is looking at saving cost. Which is Taiwan; having the lowest cost of $17.48 million.
d) Using the formula where P = payoffs value, n = number of events.
South Korea = 15.2 + 21.7 + 19.1 /3 = 18.66
China = 17.6 + 19.0 + 18.5 /3 = 18.36
Taiwan = 14.9 + 19.2 +17.1 /3 = 17.06
Poland = 13.8 + 22.5 + 16.8 /3 = 17.7
Mexico = 12.5 + 25.0 + 21.2 /3 = 19.56
Taiwan should be selected since it has the lowest cost of $17.06 million.