$p=T,q=F,$ and $r=T.$

Select the expression that evaluates to false.

a$.$ pvvnotq

b$.pvvqvvr$

c$.$ not$(p^{{?}^{?}}$notq$)$

d$.$ not$(p^{{?}^{?}}{q}^{{?}^{?}}r)$

Select the law that shows that the two propositions are logically equivalent.

not$((wvvp{)}^{{?}^{?}}(not{q}^{{?}^{?}}{q}^{{?}^{?}}w))$

not$(wvvp)vvnot(not{q}^{{?}^{?}}{q}^{{?}^{?}}w)$

a$.$ DeMorgan's law

b$.$ Distributive law

c$.$ Associative law

d$.$ Complement law

Select the true statement.

a$.$ For any real number $x,x>5$ implies that $x6.$

b$.$ For any real number $x,x5$ implies that $x6.$

c$.$ For any real number $x,x>5$ implies that $x5.$

d$.$ For any real number $x,x5$ implies that $x>5.$