Which one of the following is a true statement?
In the implication "A implies B", if the hypothesis A is true, then "A implies B" ought to be true (regardless of the truth value of B).
In the implication "A implies B", if the hypothesis A is false, then we say that the implication "A implies B" is vacuously false.
If x is a real number, then "0 ≤ x and 0 ≥ x" is always true.
The equivalence "A ↔ B" is true if and only if A and B have the same truth value.
All of the given statements are false.
In the implication "A implies B", if the hypothesis A is false and the conclusion B is false, then "A implies B" ought to be false.