The statement "if A then B" is a conditional statement indicating that if condition A is true, then condition B will also be true. It establishes a cause-and-effect relationship, where A is the antecedent and B is the consequent. This means that the occurrence of A guarantees the occurrence of B, but B may occur independently of A. In logical terms, it implies that the truth of B is contingent upon the truth of A.
if A then B (original) if not A then not B (inverse)
B is between A and C.
If a b = 0, then either a = 0 or b = 0, or both.
The inequality symbol that represents the statement "exceeds" is the greater than symbol (>) which indicates that one value is larger than another. For example, if we say "A exceeds B," it can be expressed as A > B. This shows that A is greater than B.
A therefore B A is true Therefore B is true Logically..... A is true A is false Therefore B is false
if a is true, then b must be true
The statement "A then B" suggests that if A occurs, then B will follow or happen as a result. It implies a sequential relationship between A and B, indicating that B is dependent on the occurrence of A.
The statement "if Athen B" does not convey a clear meaning since it lacks context. It could possibly be part of a conditional statement or a comparison. More information would be needed to accurately determine its meaning.
The statement "If A then B" is a conditional statement that establishes a relationship between two propositions, where A is the antecedent and B is the consequent. It means that if A is true, then B must also be true; however, it does not assert that B is true if A is false. Essentially, it indicates a dependency of B on A. If A occurs, it guarantees the occurrence of B.
A mathematical statement of the form if A then B would be a conditional statement.
A conditional statement.
The statement "If A then B" can best be described as a conditional statement or implication, where A is the antecedent (the condition) and B is the consequent (the result). It asserts that whenever A is true, B must also be true. If A is false, the truth value of B is not determined by this statement alone. This logical structure is fundamental in mathematics, logic, and computer science.
B and C only..........plato users only
[object Object]
A conditional statement.
b
A conditional statement