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I am trying to determine if the following is absolutely or conditionally convergent or divergent....
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\[\sum_{n=1}^{\infty} (\sin 4n / 4^{n})\]
Ok. We can treat sin(4n) as (-1)^n. This is because the sine function varies between -1 and 1.
So that would give us [(-1)^n]/4^n. What kind of series does that look like?
so use the alternating series test?
Yes :)
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ok, for some reason I thought I could only do that with cos
I don't know why
Nope works for both. Don't worry I get hiccups like that all the time. :)
thanks, pops!
you just helped me too pops I am doing an assignment on that as we speak
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Your welcome :)
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