Let, for nEN, a(n)=1+sin(n)/n, ((2^n)+1)/2^n, if n is not prime. if n is prime, and a(n)= Does a(n) converge, and, if so, what is the limit?

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Let, for nEN,
a(n)=1+sin(n)/n,
((2^n)+1)/2^n, if n is not prime.
if n is prime, and a(n)=
Does a(n) converge, and, if so, what is the
limit?
Transcribed Image Text:Let, for nEN, a(n)=1+sin(n)/n, ((2^n)+1)/2^n, if n is not prime. if n is prime, and a(n)= Does a(n) converge, and, if so, what is the limit?
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