Solve the recurrence using the master theorem

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Show Proof of correctness and state, and solve the Recurrence using the Master Theorem.

Let G = G(V, E) be an arbitrary, connected, undirected graph with vertex set V and edge set E.

Assume that every edge in E represents either a road or a bridge.

Give an efficient algorithm that takes as input G and decides whether there exists a spanning tree of G where the number of edges that represents roads is floor[ (|V|/ v 2) ]. Do so using the greedy algorithm.

Reference no: EM132131782

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