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Question 7 11 pts Consider the following bipartite graph G yi Ys (a) Apply the maximum matching algorithm to G with initial matching MX21 X3s. Xsya. X6ys to find a maximum matching.? Key in the following info in the required formats: When 1st breakthrough is reached: The label of vertices in X bipartition is The label of vertices in?Y bipartition is When 2nd breakthrough or STOP is reached: . The label of vertices in X bipartition is The label of vertices in Y bipartition is (Eg:(y1,N,y4.N) where "N" means no-label for the vertex) ? (Eg: (x4.N,x2,Nx4x1) where "N" means no-label.) The maximum matching is: (Key-in the edges in alphabetical order, Eg. (xly1, x2y5.... xy3)) (b) Is your maximum matching a perfect matching?? ?"Y" for Yes, "N" for No) (c) Is it true that a perfect matching is always a maximum matching? C for Yes, "N" for No) (d) Is it true that a maximum matching is always a perfect matching? 2(Y for Yes, "N" for No) Question 7 11 pts Consider the following bipartite graph G yi Ys (a) Apply the maximum matching algorithm to G with initial matching MX21 X3s. Xsya. X6ys to find a maximum matching.? Key in the following info in the required formats: When 1st breakthrough is reached: The label of vertices in X bipartition is The label of vertices in?Y bipartition is When 2nd breakthrough or STOP is reached: . The label of vertices in X bipartition is The label of vertices in Y bipartition is (Eg:(y1,N,y4.N) where "N" means no-label for the vertex) ? (Eg: (x4.N,x2,Nx4x1) where "N" means no-label.) The maximum matching is: (Key-in the edges in alphabetical order, Eg. (xly1, x2y5.... xy3)) (b) Is your maximum matching a perfect matching?? ?"Y" for Yes, "N" for No) (c) Is it true that a perfect matching is always a maximum matching? C for Yes, "N" for No) (d) Is it true that a maximum matching is always a perfect matching? 2(Y for Yes, "N" for No)

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