Show a subset k of a discrete metric space x is compact if
Show, a subset K of a discrete metric space X is compact if and only if it is finite. In particular, if X is infinite, then X is complete (and thus closed) and bounded, but not compact.
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show a subset k of a discrete metric space x is compact if and only if it is finite in particular if x is infinite then
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Research a selected local, national, or global nonprofit organization or government agency to determine how it contributes to public health and safety
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Discuss your thoughts on the relationship between economics and nutrition. How would you advise people of low socioeconomic status to eat healthy on a budget?
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Describe how the following example illustrates one or more of the system characteristics that contribute to dynamic complexity.
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