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Given p--->q what is always true? COnverse Inverse Contrapositive Or all of the above
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i thought it would be all of the above
Contrapositive is always true.
Contrapositive is always logically equivalent to the original conjecture. Converse and Inverse can be, but they don't have to.
Oh okay thanks, so if i were to say all of the above I would most likely get it wrong?
Yes.
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okay thank you!
Example: Original-A square is always a rectangle.(TRUE) Converse-A rectangle is always a square.(FALSE) Inverse-If not a square, then not a rectangle.(FALSE) Contrapositive-If not a rectangle, then not a square(TRUE) So that you understand why.
yeah I get it thanks!
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