I need to prove this statement using this rules

Using the equivalence rules prove the following. (p19)V(p 9) = T CPCS 222 Assignm TABLE 6 Logical Equivalences. Equivalence PATop PVF=p PVTT PAFF Name Identity laws Domination laws Idempotent laws TABLE 7 Logical Equivalences Involving Conditional Statements. PVP EP PAPP TABLE 8 Logical Equivalences involving Biconditional Statements. p=4) AP ve -PP Double negation law Commutative laws - v4 p=(PA) (-A) PAY Associative laws Distributive laws pVq=qvp PAYAP (pva)vropvar) () (Ar) PVAT) = (pv) Avr) Palavr) = {pq) v (par -pAq) - -pv) - PV (P) =p PA (PV) p pv- (4) Apr)p(q) -) A (n)=( pq+r ( prepovr) (-)-1) (4) De Morgan's laws Absorption laws Negation laws F^