Use a short truth table to determine whether or not the following argument is valid.
~S -> ~(Q v G)
(Q v S) & (G v ~N)
(N v ~S) -> L
So, S & ~N
Question 3 options:
Valid
Invalid when L is true, S is false.
Invalid when N is false, S is false.
Invalid when Q is false, S is true.
Invalid when S is true, G is false.
The truth table for the given statements are:-
here S&~N neds to be true But here it is false
SO Given statementsare invalid When L is true and S is false.
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