When is sum of product of two sequences equal to 0?
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Let an,bn⊂R be two sequences, where liman=a∈R a and limbn doesn't exist. What can we say about
lim(an+bn)
and
lim(an⋅bn)
I think that lim(an+bn) doesn't exist and lim(an⋅bn) has limit (0) only if liman=0, but I don't know how to prove it. (how to get those solutions)
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