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Let's say you own a small construction company. You need to decide whether to buy a bulldozer to add to your equipment fleet. You assume that the construction industry could be Good, Mediocre, or Bad, and associate a dollar value for your profits with each possible state of the economy. Your profits will also depend on whether you buy the equipment as follows: *Buy the bulldozer and the economy is good should yield a profit of $120K. *Buy the bulldozer and the economy is mediocre should yield a profit of $80 K. *Buy the bulldozer and the economy is bad should yield a profit of -$50K. (That's negative!) *Don't buy the bulldozer and the economy is good should yield a profit of $100K using your other equipment. *Don't buy the bulldozer and the economy is mediocre should yield a profit of $75K using your other equipment. *Don't buy the bulldozer and the economy is bad should yield a profit of $60K using your other equipment. *The probability that there is a "good" economy is 20%. *The probability that there is a "mediocre" economy is 55%. *The probability that there is a "bad" economy is 25%. Q-2a: Draw the decision tree. Q-2b: What is the EMV associated with the decision to buy the bulldozer? Q-2c: What is the EMV associated with the decision not to buy the bulldozer? Q-2d: What is the best decision?
Consider the LP z¤ = max x1 + x2 + 2x3 s.t. x1 + 5x2 + 4x3 • 60 2x1 + 3x2 + 2x3 • 90 xi ¸ 0 8 i = 1; :::; 3: (a) Use the simplex method and follow the smallest index rule to f
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