Fitch - Formally prove that these two premises lead to ∃x(Small(x)) using ∃ Elimination

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  1. ∃x(¬Large(x))
  2. ∀x(Large(x)∨Small(x))

So far I have this:

enter image description here

How do I get to the goal of ∃x(Small(x))?

Am I missing something small or am I doing it completely incorrect?

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I was messing around with the below Fitch proof when I realized what is required enter image description here

So my initial Fitch proof looks like this enter image description here

Thank you All for Your guidance!