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Consider a transhipment context for the minimum cost flow problem where the problem is to optimally transfer flow from some supply points to some demand points over arcs of limited capacity. In a dynamic version of this context, the transfer is to be performed over N time units, and transferring flow along an arc (i, j) requires time τij , which is a given positive integer number of time units. This means that at each time t = 0,...,N - τij , we may send from node i along arc (i, j) a flow xij ∈ [0, cij ], which will arrive at node j at time t+τij . Formulate this problem as a minimum cost flow problem involving a copy of the given graph for each time period.
write a condition to test if the point is outside the rectangle. Assume that x increases to the right and that y increases to the top. 2.Write a fragment of code that accepts integers from the user until a negative number is entered. The prompt sh..
Comment on the performance and scalability of this scheme.
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Calculate the overall return on investment of the project and then present a break even analysis. At what point does break-even occur?
When describing Security Management mechanisms, focus and solutions are usually divided into three main categories:
Explain the circumstances that result in this fourth teardown sequence.
(a) Should more controls be placed on gun ownership to prevent random gun violence by unstable people? (b) Should fewer controls be placed on gun ownership to help people defend themselves from violent crime?
Your task for this part of the assessment item is to answer the following two questions. Each question will carry equal (20 marks) and your answer for each question should be around 1000 words:
Write function choose(int n, int k) using a tail- recursive auxillary function to, compute n choose k without using the factorial function
What three elements are used to make a loop work? How's it work in a pseudocode?
as a software engineer what are the means of tracking you would use to track and monitor the reuse history of a
Consider a coin system for which we know the greedy algorithm would fail to always provide optimal change: d = [1,5,8] . Show how to use dynamic programming to optimally make change for 10 units.
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