Is the following argument valid? State why or why not. Use a truth table. If I like chocolate or ice cream, then I like candy. I don't like ice cream. Therefore, I like candy or chocolate.
\[\begin{array}{|c|c|c|c|c|x|}\hline \tiny\text{chocolate}&\tiny\text{icecream}&\tiny\text{candy}&\tiny\text{chocolate}\lor\text{icecream}&\tiny\text{chocolate}\lor\text{icecream}\implies\text{candy}&\tiny\neg\text{icecream}&\tiny\text{candy}\lor\text{chocolate}\\\hline T&T&T\\ T&T&F\\ T&F&T\\ T&F&F\\ F&T&T\\ F&T&F\\ F&F&T\\ F&F&F\\\hline \end{array}\]
Why is it invalid?
did you fill out the table?
no, how do I do it?
chocolate icecream chocolate or icecream T T T
chocolate icecream chocolate or icecream T F ?
Could you fill it out completely for me? I'm lost.
T or T => T T or F => T F or T => T F or F => F
can you fill in the first column?
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