CHECK MY ANSWER! Which is a conditional statement for this sentence? All birds can fly. A. If an animal can fly, then it is a bird. B. If an animal can’t fly, then it is a bird. C. If an animal is a bird, then it can fly. <--- D. If an animal is not a bird, then it can fly. @SolomonZelman
I'm pretty sure it's C.
Based on the statement, all birds can fly. So the first one can be eliminated because it says that if an animal can fly, then it is a bird. That is false. The second one says if an animal can't fly, then it is a bird and so that one is false because the statement is all birds can fly. The third one says if an animal is a bird, then it can fly which says that any animal that is a bird can fly and the last one is not it because it excludes birds.
@jtryon Am I right?
You are right. The answer is C
Which is the conclusion of this statement? If a and b are both negative then a • b = |a| • |b|. A. If a and b are both negative, a • b = |a| • |b|. <--- B. a • b = |a| • |b| if a and b are both negative. C. a and b are both negative. D. a • b = |a| • |b|.
@jtryon
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