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Mathematics
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Calculus. Limits
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\[a_n= \frac{ \sin (3n) }{ 4+\sqrt n }\]
Determine whether the sequence converges or diverges. If it converges, find the limit.
as \(n\to \infty\) you have \(\sqrt{n}\to \infty\) as well, so the denominator gets larger and larger
the numerator is stuck between -1 and 1, since sine is
right, ok
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Do you see what the @satellte73 dish is saying about the limit? c/infty->
I am picturing \[\frac{ -1\le \sin 3n \le 1 }{ \inf }\] in my head
sorry, I keep losing connection
im assuming that it is convergent at zero
yes
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