I think this is True, because wamples are tollies, and tollies are woolies, so all in all wamples do have to definitely be woolies Another view: It's false. If you solve it by replacing known names that make sense, such as "If all [from Hollywood] are [from Los Angeles] and all [from Los Angeles] are [Californians] then all [Californians] are definitely [from Hollywood], you can see that it ISN'T true.
Absolutely
Logically yes
False. All Woolies might be tollies but that doesn't mean that all tollies are necessarily woolies. Nor are all wamples necessarily tollies. So the answer is definitely false.
Obviously NO!
TRUE
No. Although the statements W ---> T, T ---> A (Woolies, Tollies and wAmples) by transitivity lead to the statement W ---> A, the statement A ---> W cannot be derived from this, because of the rules of logic, without further information on the population of Wamples. What this means is that even though all Woolies are Wamples, not all Wamples may be Woolies and we cannot define either way without more information . If this further information was found and showed that all wamples are indeed woolies, then we could write both statements of A ---> W and W A.
No. Just because all humans have two legs that doesn't mean that anything with two legs is human..... but that's the equivalent of your your second and third statements. We can ignore the first statement as woolies are only mentioned in it, and not in any other statement.
No, not necessarily. We can simplify it by saying all tollies are wamples. But the converse of that statement is not necessarily true. You can't say for sure that all wamples are tollies. It makes more sense to look at is with something we know. We can say all poodles are dogs and all dogs are mammals. That doesn't make all mammals poodles.
no
The answer is True. Of course All plags are definitely Tregs!!!!
Definitely not.
definitely not!