could you guys help me , I got a quiz tomorrow on this subject and I wanted to make sure that my solutions for these are good , so I know that understood it , I'll post the solution + question in a sec.
I(x) be " x has an internet connection " , C(x,y) be " x and y have chatted over the internet " and the domain is all the students in your class , I need to use quantifiers to express these statements: a) jerry does not have an internet connection. *note: the symbol " - " is negation " My solution: ∃x -I(x) b) Rachel has not chatted over the internet with Chelsea. My solution:∃(x,y) -C(x,y) c) jan and sharon have never chatted over the internet. My solution: ∃(x,y) -C(x,y) d) no one in the class has chatted with bob. My solution: -∀x ∃y C(x,y) e) sanjay has chatted with everyone except joseph. My solution: ∃x∀y C(x,y) , y does not equal to joseph f) someone in your class does not have an internet connection. My solution: ∃x-I(x) g) not everyone in your class has an internet connection. -∀x I(x)
Help please , :(
Im sorry, I cant help :S
ah , it's ok :D
a. i think -I(jerry)
what's the difference ? I think ∃x is in general which is someone from your class ? right ?
Mustafa are you there ? :D
but here i know who is it
You're right , but I think the point of this question is to know where to use quantifiers , but in this case , is my solution right ?
i think -I(jerry) is right
OK let's leave that last , let's check the others.
b.i think -C(Rachel,Chelsea)
ok let's see c
to c is the same ?
as your solution to b ?
so i think d is going to be -∀x C(x,bob) ,
I think e is going to be : ∀y C(sanjay,y) , y!= joseph
d. i think ∀x -C(x,bob)
oh yeah , I forgot about d :D
f , g are correct
e. ∀x : x not equal Joseph ⇒ C(Sanjay, x)) ∧ ¬C(Sanjay, Joseph)
Thanks so much man ^^
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