Question: what spanning tree does the Spanning Tree One Step function find when the order of edges is: (a) ({{5,6},{4,5},{3,4},{2,6},{2,5}), ({2,4},{2,3},{1,6},{1,5},{1,4},{1,3},{1,2}}) (b) Determined by increasing order

what spanning tree does the Spanning Tree One Step function find when the order of edges is:

(a) \(\{\{5,6\},\{4,5\},\{3,4\},\{2,6\},\{2,5\}\),

\(\{2,4\},\{2,3\},\{1,6\},\{1,5\},\{1,4\},\{1,3\},\{1,2\}\}\)

(b) Determined by increasing order of cost. (See Figure 1.1)

Compute the total edge cost for each of the two spanning trees in (a) and (b).

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