Construct a truth table (truth matrix) for each of these compound proposition
by using truth table (truth matrix), show that each statement is a tautology, contradictory or a contingent statement.
1 p ∧ ~q
2 p → ~q
3 ( p ∨ q ) → ( p ∧ q)
4 ( p ∨ q ) → r
5 ( p ∨ q )∧ ~r
1 ~p ∧ q
2 ~(p ∨ q) → q
3 ~(~p ∧ q) ∨ q
4 ~p → (p → q)
5 ~p → (p ∨ q)
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