I really need help with this, thanks! Part 1: Fill in the missing row of the truth table. Part 2: Are the two statements logically equivalent? Why or why not? (~p ∧ q) and (~p ∨ q)
Working on getting the table up....
p q ~ p ~p ∧ q ~p∨ q (~p ∧ q) ↔ (~p ∨ q) T T F F T F T F F F F T F F T F T F
p q ~ p ~p ∧ q ~p∨ q (~p ∧ q) ↔ (~p ∨ q) F T ? ? ? ? Can u fill the ?s?. @Dramagirl88984
Sorry this took so long, I'm not really sure about these. ~p ~p^q ~p∨q (~p ∧ q) ↔ (~p ∨ q) T F T T
After examining your tables, it appears that the tilde means NOT, the up-caret means AND and the down-caret means OR. But what does ↔ mean??
bi conditional
q ~p ~p^q T T ?
"Bi conditional"??? If this were hardware, I'd think you were speaking of a "tri-state" output. :-) I don't think I've ever come across the term, but I see that wiki has a page, so I'll go read up on it.. :-)
if both p and q are true or false then p↔q will be true. if nt false.
p q p^q T T T T F F F T F F F F does this help to find ~p^q? @Dramagirl88984
Yeah...just read that. :-) It's basically an XNOR
ya:)
And thanks for responding, BTW!
welcome:)
@ajprincess -Yeah, I think I can do the rest on my own, thanks for your help!
welcome:) if u need further help pls ask:)
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