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Consider the IP problem given below.
Minimize Summation (i=1 to 4) x_i, subject to
x1 + x2 + x3 >= 1,
x1 + x2 + x4 >= 1,
x1 + x3 + x4 >= 1,
x2 + x3 + x4 >= 1,
x1, x2, x3, x4 belong to {0,1}, and the LP relaxation, which allows 0 <= x_i <= 1, for i = 1,2,3,4. Show that, (x1*,x2*,x3*,x4*) is an optimal solution to the LP relaxation, {please refer to the attachment for complete question}. Solve the IP problem and LP relaxation problem.
Find the optimal strategy using each of the indicated pure strategies. Your values must be correct to within + or - 0.001 of the exact answers.
Happy Planet drinks price change as the quantity sold changes. In particular p=10-0.005x. The total cost to produce the drinks are $2.50 per drink. Their production factory costs $1000 per month.
Write a closed form expression terms of n and simplify your expression - Write down the set P
Problem: In the circuit of Figure P2 use KCL and KVL to find α such that the voltage across the 2 Ω resistors is 4 V.
For the 20°C water flow of Fig, use the pitot-static arrangement to estimate (a) the centerline velocity and (b) the volume flow in the 5-indiameter smooth pipe. (c) What error in flow rate is caused by neglecting the 1-ft elevation difference?
How can Carco maximize the number of new customers created by advertising? First formulate the problem then solve it with Excel's solver!
The maximum size of a triangle packing in G is denoted ν(G), and the minimum size of a triangle cover in G is denoted τ (G).
The following table contains the number of consumer complaints received in a Publix market in Hollywood, Florida.
A can in the shape of a right circular cylinder is to be made to hold 1 L of oil. Find the dimensions of the can that will minimize the cost of the metal to manufacture the can.
Calculate the cost of each individual sale separately using LIFO procedures. The firm uses the perpetual inventory system, and there are 52 units of the item on hand at the end of the year. What is the total cost of the ending inventory according ..
Denote by Y the number of seconds we have to wait until we receive the first call. Calculate Var(Y ) exactly and estimate this quantity based on 100000 simulations of this process via crude Monte Carlo and Calculate the probability that we have to ..
What is the probability that the fourth part retrieved from stock is the first defective?
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