Is the following definition of dog reversible? If yes, write it as a true biconditional. A dog is a mammal. A. The reverse is false. B. The reverse is true. An animal is a dog if (and only if) it is a mammal. C. The reverse is true. An animal is a mammal if (and only if) it is a dog. D. The reverse is true. If an animal is a dog, then it is a mammal. I think it is C. What do you think and why?
B.
yeah id say b
Why do you guys think that?
well thats hard to say
You must have a reason for believing the correct answer is B.
@Fang02 By "reverse," do you mean "converse?" By "converse," I mean the following: the converse of p--> q is q --> p.
No, I am certain about it being 'reverse.'
Then, what is the reverse of "A dog is a mammal." I'm thinking "reverse" and "converse" are two names for the same concept.
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Perhaps. By saying "reverse" or "converse" it just makes me think of "an animal is a mammal if (and only if) it is a dog." Which is the answer I have chosen. What do you think?
The question states: Is the following definition of dog reversible? The converse is If an animal is a mammal, then it is a dog. That is not true. The original statement and its converse are not logically equivalent. The original statement and its contrapositive are and would could form a biconditional. My thinking is that the reverse is false. If the animal is a mammal, it could be a cat. No assurance that it is a dog.
Okay, thank you.
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