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A biconditional joins two statements with if and only if, asserting each implies the other. It is true only when both parts share the same truth value, which is why a good definition is always a biconditional. ( p rightarrow q ): If p, then q. ( q rightarrow p ): If q, then p. […]
Identify hypotheses and conclusions, compare converse, inverse and contrapositive, and test if-then statements with geometry and animal counterexamples.
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