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Approximate the value of the series to within an error of at most 104. (_1)n+1 i: (n+(75) (n+72) According to Equation (2): lSN 3| S
Approximate the value of the series to within an error of at most 104. (_1)n+1 \"i: (n+(75) (n+72) According to Equation (2): lSN 3| S aN+1 what is the smallest value of N that approximates S to within an error of at most 10'47 NB ma Select the FIRST correct reason why the given series converges. A. Convergent geometric series B. Convergent pseries C. Integral test D. Comparison with a convergent pseries E. Converges by limit comparison test F. Converges by alternating series test a .. Uz-igwwfg magi? D\" .i manila)? Ds-i 4)\" C]. fin? ( yn) Let an = s'm ( un ) by = Clearly, Sin? ( un ) 2 an Un+ 1 AnEN Let an = 0 so Convergent 3, an= n' + n by = hy - 9 n- g Let an 2 n + In n ? 1= 1 6 ( 9,0) not bn h 2 - y By Limit Comportsion test S an , Ebn both Converge / both dyaforge But 8 1 2 is converged Ean Convergent 3 -E(4 ) n ( en ( n) ) ? It in clearly y is Integral test in ( In co) ) ? h = ( 4) -0 3 5 n + 6 ha 20 On = Lin + 6 an 7 ant, onEN It an = 0 by alternation series test Convergent 5 -FO 2 2 e in Here e = 0. 87 ( 1 so , berg is convergent by geometric sexo (6 - A
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