How is this conclusion?
If a set $S$ contains only negative numbers then $0$ by definition is an upper bound. Any positive number would be greater than $0$ therefore, the lub of set $S$ can never be positive.
How is this conclusion?
If a set $S$ contains only negative numbers then $0$ by definition is an upper bound. Any positive number would be greater than $0$ therefore, the lub of set $S$ can never be positive.
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