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Suppose that b ≤ L+ε for all ε>0. Prove that b≤L.
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We don't anything else?
we don't know anything else*
thats all the problem gives, I'm assuming b is a term in a sequence and L is its limit
we know that b-L<=epsilon and epsilon>0
i wonder can we do anything with that
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also the hint we're given is to try and prove with contradiction (idk if that helps)
i have to leave and a second, but I will think about it and come and make a post
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