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Let p represent the statement, "Jim plays football", and let q represent "Michael plays basketball". Convert the compound statements into symbols. It is not the case that Jim does not play football or Michael plays basketball. ( ~p V q ~(~p V q) ~(~p ^q) ~(~p ^ ~q)
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~(~p V q)
p: Jim plays football q: Michael plays basketball So ~p: Jim does not play football This then means that the statement "Jim does not play football or Michael plays basketball" translates to ~p V q Finally, that first piece "It is not the case that" negates the whole thing to get the final answer of ~(~p V q) So the answer is choice B
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