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When a conditional and its converse are true, you can combine them as a true _____? counterexample biconditional uncoinditional hypothesis i believe it is biconditional? help
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Based on the definition of biconditional (the answer you think is correct), do you still think your answer is correct? See the attached file.
so my answer ws right?
Based on the definition of biconditional, I think it is. A biconditional can be thought of as a definition of a term. Consider the definition of right angle. If an angle is a right angle, then it has measure 90. (statement) If an angle has measure 90, then it is a right angle. (converse) true Right Angle <--> measure of 90 which means it works both ways.
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