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Assume that a graph has a minimum spanning tree already computed. How fastly can the minimum spanning tree be updated if a new vertex and incident edges are added to G?
If the new vertex and the latest edges are not forming a cycle on the MST, pick up the least edge from the set of new edges. If the new vertex and the corresponding edges are producing cycle on the MST break the cycle by removing the edge with main weight. This will update the minimum spanning tree.
explain different type of sparse matrix
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Show by induction that your closed formula from (c) is the number of times that the given statement is implemented for a problem of size n.Note: if your proof is easily a proof th
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Proof by Contradiction: Now for forward chaining and backward chaining both have drawbacks. But another approach is to think about proving theorems by contradiction. So we can
kcl & kvl
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