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[FSX P3D] Taxi2Gate VHHH – Cracked dna hack
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Let $X$ be a closed, bounded subset of $\Bbb R^n.$ Prove that if $V \subset \Bbb R^n$ is an open set such that $U \subset \overline{U} \subset V,$ then $U=V.$
Let $X$ be a closed, bounded subset of $\Bbb R^n.$ Prove that if $V \subset \Bbb R^n$ is an open set such that $U \subset \overline{U} \subset V,$ then $U=V.$
Let $X$ be a closed, bounded subset of $\Bbb R^n.$ Prove that if $V \subset \Bbb R^n$ is an open set such that $U \subset \overline{U} \subset V,$ then $U=V.$
I want to show that $U$ is a subset of both $U$ and $V$
My approach so far is:
Let $x \in U$
By definition, $x \
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