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4 of 5 stion is about flows in a network. (a) Apply the Ford-Fulkerson algorithm to compute the maximum flow from s tot in the

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4 of 5 stion is about flows in a network. (a) Apply the Ford-Fulkerson algorithm to compute the maximum flow from s tot in the following network. Show your working and state the maximum flow. [10 marks] 5 t (b) Give a cut in the network of minimal capacity, and justify why it is minimal. [5 marks] (c) The following network contains not only capacities, but also minimal flows along each edge. For example, the edge labelled [1,2] must have a flow of value between 1 and 2. Is there a flow from s tot that satisfies all of the labels on the edges? Justify your answer. [10 marks) (1.4) [1,2] (1,61 (2,4) 15,71 t [Hint: you might find it useful to add an edge from t to s with large capacity, and then consider it as a circulation with demands and lower bounds]

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