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explain these questions calc 2
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\[\sum_{k=1}^{\inf}(\pi/e)^{-k}\]
@nincompoop
does that function converge why or why not?
it is a geometric series, a rather silly looking one, but a geometric one in any case
\[a+ar+ar^2+ar^3+...=\frac{a}{1-r}\] this converges because \[\frac{\pi}{e}<1\]
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not to be too pedantic, but is not a "function" it is a number
ya, i agree but it's past midnight here.
onto question 2 if you've got time.
LOL ... technically, not to be pedantic, it is an infinite series, whose sum is a number!
if L is a real number and \[\sum_{k=12}^{\inf}A ^{k} converges then \sum_{k=1}^{\inf}A ^{k}\]
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if A is a real number*
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