2. For each of the following bipartite graphs, determine whether or not there exists a matching that covers X. If there is, then list all the edges in that matching. If not, then find the subset of X that fails the condition in Hall's Theorem (Theorem 4.6.3). (c) X1 X2 X3 M У1 Уз Y₁ x1 X2 31 32 Y2 X3 уз X4 Y4 Y4 X5 Y5 23 XA XXXXXX Y3 YA IS X6 Y5 Y6 16 Y6

2. For each of the following bipartite graphs, determine whether or not there exists a matching that covers X. If there is, then list all the edges in that matching. If not, then find the subset of X that fails the condition in Hall's Theorem (Theorem 4.6.3). (c) X1 X2 X3 M У1 Уз Y₁ x1 X2 31 32 Y2 X3 уз X4 Y4 Y4 X5 Y5 23 XA XXXXXX Y3 YA IS X6 Y5 Y6 16 Y6

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

Chapter1: Line And Angle Relationships

Section1.5: The Format Proof Of A Theorem

Problem 12E: Based upon the hypothesis of a theorem, do the drawings of different students have to be identical...

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