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Write the contrapositive of the conditional statement, and then determine if the conditional statement and the contrapositive are true or false. If 4x ≠ 12, then x ≠ 3 A. If x = 3, then 4x = 12. The conditional statement and the contrapositive are both true. B.If x ≠ 3, then 4x ≠ 12. The conditional statement and the contrapositive are both false. C. If x = 3, then 4x = 12. The conditional statement is false and the contrapositive is true. D. If 4x = 12, then x = 3. The conditional statement and the contrapositive are both true.
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then contrapositive of \(P\to Q\) is \(\lnot Q\to \lnot P\) if \(x=3\) then \(4x=4\) a statement is always equivalent to its contrapositive
oops i meant if \(x=3\) then \(4x=12\)
Oh thanks.
yw
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