#The sum of two continuous functions is continuous

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quiet pine
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Using the following definition:
for every point $p$, for every sequence $x_n \to p$, $f(x_n) \to f(p)$
I need to show that the sum of two continuous functions is continuous.

plucky zenithBOT
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UrgleMcPurfle

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hidden shellBOT
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quiet pine
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From the wording of the problem I don't think I can use other definitions like epsilon delta

quiet pine
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I'm a clown

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+close