Why is the following conditional logically true? If 20 is a multiple of 3, then 101 is a perfect square.
Choose the correct answer below.
A.
Both the hypothesis, "20 is a multiple of 3," and the conclusion, "101 is a perfect square," are true. A conditional with a true hypothesis and a true conclusion is true.
B.
The conclusion, "20 is a multiple of 3," is true. A conditional with a true conclusion is true regardless of the hypothesis.
C.
The conclusion "20 is a multiple of 3" is false. A conditional with a false conclusion has a value of true regardless of the hypothesis.
D.
The hypothesis "20 is a multiple of 3" is true. A conditional with a true hypothesis has a value of true regardless of the conclusion.
E.
The conclusion "20 is a multiple of 3" is true. A conditional with a true conclusion has a value of true regardless of the hypothesis.
F.
The hypothesis "20 is a multiple of 3" is false. A conditional with a false hypothesis has a value of true regardless of the conclusion.
G.
The conclusion, "101 is a perfect square," is true. A conditional with a true conclusion is true regardless of the hypothesis.
H.
Both the hypothesis, "101 is a perfect square," and the conclusion, "20 is a multiple of 3," are true. A conditional with a true hypothesis and a true conclusion is true.