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Posted: April 20th, 2022

What strategy would company A use in allocating its salesmen?

What strategy would company A use in allocating its salesmen? What strategy should company B use? What is the value of the game to company A? What is the meaning of the value of the game in this problem?
Two computer manufacturers A and B are attempting to sell computer systems to two banks 1 and 2. Company A has 4 salesmen, company B only has 3 salesmen available. The computer companies must decide upon how many salesmen to assign to sell computer to each bank. Thus company A can assign 4 salesmen to bank 1 and none to bank 2 or three to bank 1 and one to bank 2, etc. Each bank will buy one computer system. The probability that a bank will buy from a particular computer company is directly related to the number of salesmen calling from that company, relative to the total salesmen calling. Thus, if company A assigns three salesmen to bank 1 and company B assigns two salesmen, the odds would be three out of five that bank 1 would purchase company A’s computer system. (If none calls from either company the odds are one-half for buying either computer.) Let the payoff be the expected number of computer systems that company A sells. (2 minus this payoff is the expected number company B sells).

What strategy would company A use in allocating its salesmen? What strategy should company B use? What is the value of the game to company A? What is the meaning of the value of the game in this problem?

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What strategy would Company A employ when allocating its salespeople? Which strategy should Company B employ? What is the game’s worth to company A? What does the value of the game mean in this problem?
A and B, two computer manufacturers, are attempting to sell computer systems to banks 1 and 2. Company A has four salespeople available, while Company B only has three. The computer companies must decide how many salespeople to assign to each bank in order to sell computers. Thus, company A can assign four salespeople to bank one and none to bank two, or three to bank one and one to bank two, and so on. Each bank will purchase a single computer system. The likelihood that a bank will

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