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anonymous
 one year ago
Write the contrapositive of the conditional statement and then determine if the conditional statement and the contrapositive are true or false.
If 6x ≠ 24, then x ≠ 4.
A.
If x ≠ 4, then 6x ≠ 24. The conditional statement and the contrapositive are both false.
B.
If x = 4, then 6x = 24. The conditional statement is false, and the contrapositive is true.
C.
If x = 4, then 6x = 24. The conditional statement and the contrapositive are both true.
D.
If 6x = 24, then x = 4. The conditional statement and the contrapositive are both tr
anonymous
 one year ago
Write the contrapositive of the conditional statement and then determine if the conditional statement and the contrapositive are true or false. If 6x ≠ 24, then x ≠ 4. A. If x ≠ 4, then 6x ≠ 24. The conditional statement and the contrapositive are both false. B. If x = 4, then 6x = 24. The conditional statement is false, and the contrapositive is true. C. If x = 4, then 6x = 24. The conditional statement and the contrapositive are both true. D. If 6x = 24, then x = 4. The conditional statement and the contrapositive are both tr

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LynFran
 one year ago
Best ResponseYou've already chosen the best response.2http://www.regentsprep.org/regents/math/geometry/gp2/lcontrap.htm

DecentNabeel
 one year ago
Best ResponseYou've already chosen the best response.0Given a conditional statement A⇒B, its contrapositive is ¬B⇒¬A, where ¬A is the negation of A. As for why both are true. consider the statement itself. If x=4, then 6x=24 must be true. If 6x≠24, then x can't be 4, otherwise you have equality.

DecentNabeel
 one year ago
Best ResponseYou've already chosen the best response.0option B is the answer

DecentNabeel
 one year ago
Best ResponseYou've already chosen the best response.0are you understand @speartonion
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