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The following network N has source S and sink T with arc capacities as shown.
(a) Use the maximum flow algorithm to find a maximum flow from S to T and draw a diagram to indicate the flow along each arc.
The value of your maximum flow is: ___________
(b) Find a minimum cut.
A minimum cut is: ___________ (Key-in the edges in alphabetical order, Eg. {AB, DC, FE}) with capacity _________.
(c) If the capacity of arc EF increases by 3 unit (while leaving all other capacities unchanged), what will be the value of a maximum flow from S to T.
(d) If the capacity of arc EF decreases by 3 unit (while leaving all other capacities unchanged), what will be the value of a maximum flow from S to T.
(e) If the capacity of arc FG increases by 3 unit (while leaving all other capacities unchanged), what will be the value of a maximum flow from S to T.
(f) If the capacity of arc FG decreases by 3 unit (while leaving all other capacities unchanged), what will be the value of a maximum flow from S to T.
Consider the following prisoners' dilemma game. C D C 4,4 0,6 D 6,0 1,1
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