Construct a truth table for the proposition and determine whether the statement is a contingency, a tautology, or a contradiction. $q \lor (-q \lor p)$ Construct the truth table. \begin{array}{|c|c|c|c|c|} \hline p & q & \neg q & -q \lor p & q \lor (-q \lor p) \\ \hline T & T & F & T & T \\ T & F & T & T & T \\ F & T & F & T & T \\ F & F & T & T & T \\ \hline \end{array} Is this statement a contingency, a tautology, or a contradiction? A. a tautology B. a contradiction C. a contingency
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First, let's construct the truth table for qv - qvp: q | p | qv - qvp -------------- T | T | T T | F | T F | T | F F | F | F Show more…
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