Hi everyone. I am having trouble filling out the alternatives part of the payoff matrix for this question. The question is:
This Fish House (TFH) in Norfolk, Virginia, sells fresh fish and seafood. TFH receives daily shipments of farm-raised trout from a nearby supplier. Each trout costs $2.45 and is sold for $3.95. To maintain its reputation for freshness, at the end of the day TFH sells any leftover trout to a local pet food manufacturer for $1.25 each. The owner of TFH wants to determine how many trout to order each day. Historically, the daily demand for trout is:
Demand / Probability
10 / 0.02
11 / 0.06
12 / 0.09
13 / 0.11
14 / 0.13
15 / 0.15
16 / 0.18
17 / 0.11
18 / 0.07
19 / 0.05
20 / 0.03
a) Construct a payoff matrix for this problem.
The question I have is what are the decision alternatives for this problem. I know that the states of nature are the different levels of demand, but I'm having a hard time figuring out the decision alternatives so I can construct my payoff table. Any help would be greatly appreciated. Thanks!
This Fish House (TFH) in Norfolk, Virginia, sells fresh fish and seafood. TFH receives daily shipments of farm-raised trout from a nearby supplier. Each trout costs $2.45 and is sold for $3.95. To maintain its reputation for freshness, at the end of the day TFH sells any leftover trout to a local pet food manufacturer for $1.25 each. The owner of TFH wants to determine how many trout to order each day. Historically, the daily demand for trout is:
Demand / Probability
10 / 0.02
11 / 0.06
12 / 0.09
13 / 0.11
14 / 0.13
15 / 0.15
16 / 0.18
17 / 0.11
18 / 0.07
19 / 0.05
20 / 0.03
a) Construct a payoff matrix for this problem.
The question I have is what are the decision alternatives for this problem. I know that the states of nature are the different levels of demand, but I'm having a hard time figuring out the decision alternatives so I can construct my payoff table. Any help would be greatly appreciated. Thanks!