Proof of Limit Algebra: k + a_[n] → k + lim(a_[n])

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mitch_nufc
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Let a_[n] be a sequence tending to a and let k be a real number. Give an epsilon - N proof that lim (k + a_[n]) = k + lim(a_[n]) the the limits are both as n-> infinity

I'd really appreciate some help here people. Thanks
 
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