Let p and q be two statements as shown. p: The carpet is rectangular. q: The carpet is black. Which of these correctly describes the truth value of the symbolic statement (see attachment) ? It is true when p is false and q is false. It is true when p is false and q is true. It is false when p is true and q is false. It is true when p is true and q is true.
http://learn.flvs.net/webdav/assessment_images/educator_geometry_v14/0908/0908_G15_Q57.gif
May someone please help me????
doing logical operations might be useful .... its like mathing in logic notation
lol, it says I am not viewing, but I am.
(pvq) ^ -(p^q) ; distribute the - (p v q) ^ (-p v -q) ; thats the only one im comfortable with, but we can check things now the ^ inbetween means true when both cases are true try f and f (f v f) ^ (-f v -f) f ^ t = f try f and t (f v t) ^ (-f v -t) t ^ t = t try t and f (t v f) ^ (-t v -f) t ^ t = t try t and t (t v t) ^ (-t v -t) t ^ f = f
so( p or q) and (not p and not q)??????
I don't get how the first one u put can be false, if they are the same thing...
first one try f and f (f or f) and (-f or -f) (f or f) and (t or t) f and t = f options values t f t t f t t t
that last value is typoed; t f :)
Still dont get it....
youll have to be more concise then ... im not sure what there is not to get unless you simply havent mastered the ^ and v operations
the answer options , after filling in the truth values we found are: is true if false is true of true , this is the only one that is correct is false if true is true if false
Thanks!!!
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