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Mathematics 28 Online
OpenStudy (anonymous):

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

OpenStudy (anonymous):

I'm pretty sure it's C.

OpenStudy (anonymous):

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.

OpenStudy (anonymous):

@jtryon Am I right?

OpenStudy (anonymous):

You are right. The answer is C

OpenStudy (anonymous):

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|.

OpenStudy (anonymous):

@jtryon

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