Need help finding if a proposition is a tautology.
I just need help with part B
If a proposition is a tautology, that means every value in the truth table is going to yield you T. If you have one value of the proposition be F, then it is definitely not a tautology. Make a truth table for the original proposition ( P => Q ), converse ( Q => P ), and its contrapositive ( not Q => not P ).
The problem I have is I don't know how to make a truth table for rounded E
I know it means "in" but how would I get the truth value for x in A?
If x is in A, that means x is an element that is part of set A. If x is ACTUALLY an element of set A, then the value in the truth table will be T. So if the set is A: { multiples of 4 } and x = 5 it would be false, since it is false that x is an element of the set of multiples of 4.
x A x in A T T T T F F F T F F F F
so would that be correct?
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