Question: a). (4 points) List all the minimum s-t cuts in the flow network pictured in Figure 1. b). (4 points) What is the minimum capacity

 a). (4 points) List all the minimum s-t cuts in the

flow network pictured in Figure 1. b). (4 points) What is the

a). (4 points) List all the minimum s-t cuts in the flow network pictured in Figure 1. b). (4 points) What is the minimum capacity of an s-t cut in the flow network in Figure 1? c). (6 points) Figure 2 shows a flow network on which an s-t flow has been computed. The capacity of each edge appears as a label next to the edge, and the numbers in boxes give the amount of flow sent on each edge. (Edges without boxed numbers have no flow being sent on them.) What is the value of the flow in Figure 2? Is this a maximum (s,t) flow in this graph? d). (6 points) Find a maximum flow from s to t in Figure 2 (draw a picture like Figure 2, and specify the amount of flow in the box for each edge), and also say what its capacity is. a). (4 points) List all the minimum s-t cuts in the flow network pictured in Figure 1. b). (4 points) What is the minimum capacity of an s-t cut in the flow network in Figure 1? c). (6 points) Figure 2 shows a flow network on which an s-t flow has been computed. The capacity of each edge appears as a label next to the edge, and the numbers in boxes give the amount of flow sent on each edge. (Edges without boxed numbers have no flow being sent on them.) What is the value of the flow in Figure 2? Is this a maximum (s,t) flow in this graph? d). (6 points) Find a maximum flow from s to t in Figure 2 (draw a picture like Figure 2, and specify the amount of flow in the box for each edge), and also say what its capacity is

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