1. Neither X nor Y, or both X and Y.
2. X and Y are equally false.
Are these correct answer, could someone check?
No, it's an appendix in a book, where these questions are thrown at you after about 5 pages of some superficial info. I guess it's more like a test then; maybe I'm just too bad at it. I guess I'd better pick up a book on logic then. Thanks for pointing out the mistakes.
Ah okay. So we just invert the truth table and get the result. So in this case it turns out that by negating we get the truth table of iff.
Also, I can only write it like this $\neg((X \wedge \neg Y) \vee (\neg X \wedge Y))$ and not like I did.
So 1 and 2 are invert of each other pretty much.
And I actually I just checked on wolfram (hadn't known I could have looked up truth tables there) it turns out that in the original post the answer to 3-6 were correct?
Do I understand correctly that "logically equivalent" here means "iff"? Because, that's what I was answering.