Let be a sequence which converges to 0, and let be a sequence which is bounded but not necessarily convergent. Prove that No idea what to do here.
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Well I am not so sure about this but cant you do something in this direction? If is bounded then there exists M such that For all Now then it is clear that: Something like this?
I figured the squeeze theorem would show up in this one. I am horrible at generalizing like that. Thanks
Not a problem, I am not so good either.
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