For the series Summation^infinity_n = 1 the first term is a = and the ratio is r

Question

For the series Summation^infinity_n = 1 the first term is a = and the ratio is r = so by the formula for the sum of a geometric series, The given series is therefore a power series representation for the function (in the second box write the first four nonzero terms of the power series) Then (in the second box write the first four nonterm terms of the power series) (in the second box write the first four nonterm terms of the power series) (in the box write the first four nonterm terms of the power series) The general term in the series for

Explanation / Answer

(a)1 (b)x (c)1/(1-x) (d)0 (e)x^(n-1) (f) 1+x+x^2+ x^3 (g)0

(h)t^(8(n-1)) (i)1+t^8 + t^16 +t^24 (j)0

(k)tt^(8(n-1)) (l)t+ t^9 + t^17 +t^25 (m)0

(n)(t^2)/2 + (t^10)/10 + (t^18)/18 +(t^26)/26    (O) 0

(p)1/(8n+2)

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