@jim_thompson5910 This is my last question.
are you able to convert the sentences into logical expressions?
Either way he's not going swimming.
yes that's a valid conclusion
let p = the weather is cold q = he goes swimming
~p = the weather is not cold ~q = he will not go swimming
so what are the logical expressions?
If p, then not q. If not p, then not q. I'm confused because the first statement has not..
so you can write it as p --> ~q ~p --> ~q
I know the 2nd statement seems like an inverse. The 1st one is throwing me off..
let's draw up a truth table for both p --> ~q and ~p --> ~q |dw:1418181003621:dw|
The first column will have TTFF the second will have TFTF |dw:1418181122401:dw| that covers every possible truth value combo of p & q
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