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answerhappygod
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URGENT!

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URGENT!
Q4. Minimum Spanning Trees (MST) (15 points) State TRUE or FALSE. If FALSE, provide a counter-example: (a) if (u, v) is a minimum-edge in a connected graph G, then (u, v) belongs to some MST of G. [3 points) (b) There exists some connected graph such that the set of edges {(u, v): there exists a cut (S.V-S) such that (u, v) is a light edge crossing (S,V - S)} does not form an MST. (3 points) (c) The heaviest edge in a connected graph cannot belong to an MST. [3 points) (d) A graph where every edge weight is unique has a unique MST. (3 points) (e) Prim's and Kruskal's algorithms will always return the same MST. (3 points)
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