Question $3$

For this problem we are showing that the first expression is equivalent to the last expression. Your task is to match the law that applied to get that expression. $(p^{{?}^{?}}q)vv(notpvvnotq),$ Given

$(p^{{?}^{{?}^{?}}}q)vv(p^{{?}^{?}}q)$

$[$Choose$]$

T

$[$Choose$]$

t expression. Your task is to match the lav

$[$Choose$]$

$[$Choose$]$

Domination Laws

Negation Laws

Idempotent Laws

Identity Laws

De Morgan's Laws

Double Negation Law

For this problem we are showing that the first expression is equivalent to the last expression. Your task is to match the law that applied to get that expression.

$(p^{{?}^{?}}q)vv(notpvvnotq)$

Given

$(p^{{?}^{{?}^{?}}}q)vv(p^{{?}^{{?}^{?}}}q)$

$[$Choose$]$

$[$ Choose $]$

Domination Laws

Negation Laws

Idempotent Laws

Identity Laws

De Morgan's Laws

Double Negation Law