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For each of the following statements, determine whether the statement holds in all cases; only some (but not all) cases; or no cases. Justify your

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For each of the following statements, determine whether the statement holds in all cases; only some (but not all) cases; or no cases. Justify your answers. (You may use pseudocode to describe any needed Turing machines.) (a) For (all/someo) undecidable languages L, the complement L=\L is undecidable. (b) For (all/someo) undecidable languages L1,L2, their intersection L1L2 is undecidable. Hint: How "small" can the intersection of two undecidable languages be

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