The following statement (p to q) to [(sim p t | vedclass

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(B) To determine the nature of the statement $(p 	o q) 	o [(\sim p 	o q) 	o q]$,we construct a truth table:$p$$q$$\sim p$$p 	o q$$\sim p 	o q$$(

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a tautology

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(B) To determine the nature of the statement $(p 	o q) 	o [(\sim p 	o q) 	o q]$,we construct a truth table:$p$$q$$\sim p$$p 	o q$$\sim p 	o q$$(\sim p 	o q) 	o q$$(p 	o q) 	o [(\sim p 	o q) 	o q]$$T$$T$$F$$T$$T$$T$$T$$T$$F$$F$$F$$T$$F$$T$$F$$T$$T$$T$$T$$T$$T$$F$$F$$T$$T$$F$$T$$T$Since the final column contains only $T$ (True) values for all possible truth values of $p$ and $q$,the statement is a tautology.

The following statement $(p \to q) \to [(\sim p \to q) \to q]$ is

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