Bar Stool Dimensions Plan Let X be a metric space A and B are subsets of X Here A and B are the set of accumulation points I have started the proof but I am having trouble proving the second part
Please provide additional context which ideally explains why the question is relevant to you and our community Some forms of context include background and The union of two sets A B is the set AUB Prove that if A and B are nonempty bounded subsets of R then AUB is bounded and supAUB max supA supB
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P AUB A B A B P AUB P A P B P AB P A P B P A P B P A Bc P A P A B P A B c P A P A B how Once this is settled rest follows easily P A Bc P A P Bc P A BC P A
If A and B are a subset of C I know it s true by showing examples but how is it proved It might be easier just to draw a Venn diagram verify that both sides produce the same diagram
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P A B P A B is the probability that the event is in A A or B B For example if your space of events is 1 2 3 4 5 6 1 2 3 4 5 6 like That probably explains the discrepancy between what you got in the computations and the provided answer no
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Let X be a metric space A and B are subsets of X Here A and B are the set of accumulation points I have started the proof but I am having trouble proving the second part
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Please provide additional context which ideally explains why the question is relevant to you and our community Some forms of context include background and
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Bar Stool Dimensions Plan - If A and B are a subset of C I know it s true by showing examples but how is it proved
