Hotsuma
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Dear All,
Having trouble with a seemingly simple logic truth table. Are these answers correct?
\begin{tabular}{| c | c | c | c | c | c |}<br /> \hline<br /> p & q & r & (p \vee q)\wedge(q \vee r) & (\neg p \wedge q) \vee ( p \wedge \neg r) & p \rightarrow q \rightarrow r\\<br /> \hline<br /> T & T & T & T & F & T \\<br /> T & T & F & T & T & F \\<br /> T & F & T & T & F & T \\<br /> T & F & F & F & T & F \\<br /> F & T & T & T & T & T \\<br /> F & T & F & T & T & F \\<br /> F & F & T & F & F & T \\<br /> F & F & F & F & F & T \\<br /> \hline<br /> \end{tabular}
Having trouble with a seemingly simple logic truth table. Are these answers correct?
\begin{tabular}{| c | c | c | c | c | c |}<br /> \hline<br /> p & q & r & (p \vee q)\wedge(q \vee r) & (\neg p \wedge q) \vee ( p \wedge \neg r) & p \rightarrow q \rightarrow r\\<br /> \hline<br /> T & T & T & T & F & T \\<br /> T & T & F & T & T & F \\<br /> T & F & T & T & F & T \\<br /> T & F & F & F & T & F \\<br /> F & T & T & T & T & T \\<br /> F & T & F & T & T & F \\<br /> F & F & T & F & F & T \\<br /> F & F & F & F & F & T \\<br /> \hline<br /> \end{tabular}
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