Fitch-Style Proof Hi I'm having trouble solving a Fitch Style Proof and I was hoping someone would be able to help me.
Premises:

$A \land (B \lor C)$
  $B \to D$
  $C \to E$

Goal: $\neg E \to D$
Thank You

To begin with: you have $\neg E$, and combine this with $C \to E$, then you have: $\neg C$, but $B \lor C$ must be true, so this yields $B$, and with $B \to D$, apply Modus Ponen: we have: $D$.
