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Question: Suppose that you formulate and solve an integer programming model with a cost-minimization objective. Assume that the optimal solution yields an objective cell value of $500,000. Now, consider the same linear optimization model without the integer restrictions. That is, suppose that you drop the requirement that the changing cells be integer-valued and re-optimize with Solver. How does the optimal objective cell value for this modified model (called the LP relaxation of the IP model) compare to the original total cost value of $500,000? Explain your answer.
Independent measures research study.
one angle of a triangle is 34 degrees. the oppisite side is 20mm and a second side is 27mm. find all possible values
The mean weight of loads of rock is 43.0 tons with a standard deviation of 12.0 tons. If 9 loads are chosen at random for a weight check, find the probability that the mean weight of those loads is less than 38.60 tons. Assume that the variable is ..
Prove that the function f(x) = C (a constant function) is Reimann integrable over [a,b] and calculate its Reimann integral over [a,b]
In finding the average size of automobile tire that is purchased, the mean or median size might be a tire that does not exist. Therefore, one would want to know the size of tire bought most often.
solve the system of equation by matrix method.use augmented matrices to solve the following 2 x 2 systems of equations.
Derive the frequency integration formula
How many five-digit numbers can be formed using the digits 0-9 inclusive if repetitions are allowed? (Leading O's are not allowed: 07392, for example.
There are 10 rolls of film in box and 3 are defective. 2 rolls are to be selected without replacement. What is the probability of selecting a defective roll followed by another defective roll?
Candy The following data represent the weight (in grams) of various candy bars and the corresponding number of calories.
What quantity x maximizea revenue? What is the maximum revenue?
Show motion twice around a square, beginning at the origin at time t = 0 and parameterized by x = f(t), y = g(t).
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