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Consider the following problem.
Max Z = 2x1 - 4x2subject to: x1 - x2 = 1x1 = 0 , x2 = 0
1) Construct the dual problem, and then find its optimal solution by inspection.
2) Use the complementary slackness property and the optimal solution for the dual problem to find the optimal solution for the primal problem.
A soft-drink cup is in the shape of a right circular cone with capacity 250 ml. If the radius of the circular base is 5 cm, how deep is the cup?
Please outline the specific problem, your solution and how the specific problem solving guidelines were applied. Be sure to carefully tell us how you applied each of the guidelines to your problem.
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Supposed that he flips the same coin a third time and it shows heads. What is now the probability that is the two-headed coin?
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