The statement $p\to (q\to p)$ is equivalent to:

$p\to (q\to p)$ is equivalent to:$\sim p\vee (q\to p)$$\sim p\vee (\sim q\vee p)$ Using associative and commutative laws:$(\sim p\vee p)\vee \sim q$ Since $(\sim p\vee p)$ is a tautology (T):$T\vee \sim q=T$.The statement is a tautology.Now check options:Option B: $p\to (p\vee q)=\sim p\vee (p\vee q)=(\sim p\vee p)\vee q=T\vee q=T$.Thus, $p\to (q\to p)$ is equivalent to $p\to (p\vee q)$.