Question: . Here are some problems on NP-completeness and intractability (a) The decision version of the INTERVAL SCHEDULING problem is the following. INTERVAL SCEDUL?NG DECISION (ISD)

 . Here are some problems on NP-completeness and intractability (a) The

decision version of the INTERVAL SCHEDULING problem is the following. INTERVAL SCEDUL?NG

. Here are some problems on NP-completeness and intractability (a) The decision version of the INTERVAL SCHEDULING problem is the following. INTERVAL SCEDUL?NG DECISION (ISD) Input: A set I of intervals, a positive integer k. Output: Is there is subeet I S I of pairwise non-overlapping intervals of size at least k? The decision version of the MAXIMUM INDEPENDENT SET problem is the following. MAXIMUM INDEPENDENT SET DECISION (MISD) Input: A set G = (V, E), a positive integer k. Output: Is there is an independent set V V of size at least k? Your task is to prove that ISD MISD (b) OK, proving that ISD SP MISD may not have been that difficult. But, what about showing that MISD ISD? I want you to either prove that MISD

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