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[HACK] Resident Evil 4 Trainer + Blood Code 1.1 (Game.
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I need proof of showing that $H^1$ of a domain in $\mathbb{R}^2$ is a Banach space.

I’m having trouble with the following question.

Let $E$ be a Banach space and $D$ be an open bounded connected set in $E$ with a finite number of connected components. Show that $H^1(D,\mathbb{R})$ is a Banach space.

I think I know how to do this, however, I’m having trouble formalizing a proof and I get hung up on the $H^1(D,\mathbb{R})$.
I know that a Hilbert space is a Banach space and that a $C^1$ function is differentiable. Is that enough?

A:

Note that $H^1(D,\mathbb{R}) = \mathcal{C}^1(D,\mathbb{R})$ by definition.
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