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Which of these true conditional statements has a true converse? (a) If x>3 then 2x>6 (b) If x>3 then x>2 (c) If x>3 then x>0 (d) If x>3 then x>-3
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The converse would be true if they are equivalent, since equivalence means \(p->q \land q->p\) So for any statement where the left-hand side is equivalent to the right-hand-side, the converse would be true. Can you spot the choice?
(d)?
Only if is 3 equivalent to -3?
oh it is (a)\
Cuz two times 3 is 6
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Yep, that's the correct answer! Well-done! :)
Thank you :)
You're welcome!
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