Let , , be statements. Suppose we know that ‘ implies ’, and that ‘ implies ’. If we also know that is false, we can infer that
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Let , , be statements. Suppose we know that ‘ implies ’, and that ‘ implies ’. If we also know that is false, we can infer that
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Let X, Y, Z be statements. Suppose we know that ‘ X implies Y ’, and that ‘ Y implies Z ’. If we also know that X is false, we can infer that (A) both Y and Z are true (B) Y is true and Z is false (C) Y is false and Z is true (D) None of the above
Logic and proof techniques has come up 73 times in 3 exams since 2004.
This question is on Propositional logic and conditionals, part of Logic and proof techniques in Mathematics.
Statements, truth values and how if-then statements are negated, reversed and chained.
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Question from the JNU SSS 2015 paper. Solutions are TestStop's own. Not affiliated with or endorsed by any examination authority.