(a) Starting with the geometric series ∑[infinity]n=0 xn, find the sum of the series ∑[infinity] n=1 (b) Find the sum of each series: (c) Find the sum of each series. nxn−1, ∑[infinity] (i) |x| < 1. nxn, |x| < 1 ∑[infinity] n (ii) 2n n=1 ∑[infinity] n=2 ∑[infinity] n 2 − n 2n n=1 (iii) ∑[infinity] n 2 2n n=1 n=2'

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step-by-step explanation:

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answer: i'm not sure

step-by-step explanation:

y = 2x

step-by-step explanation:

if you divide each number in the sequence, you'll see that they all have a multiple factor of 2. each number in the series, and any other numbers which may continue, will be multiplied by 2. therefore, y is the next number in the sequence, and x is the current one, so, our formula will be y = 2x.

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step-by-step explanation:

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