Question

(a) Compute s_5 of sum_{n=1}^{infty} frac{8}{7n^4} (b) Estimate the error in using s_5 as an approximation of the sum of the series. (I.e. use int_{5}^{infty} f(x)dx ge r_5) (c) Use n = 5 and s_n + int_{n+1}^{infty} f(x)dx le s le s_n + int_{n}^{infty} f(x)dx to find a better estimate of the sum. le s le

          (a) Compute s_5 of sum_{n=1}^{infty} frac{8}{7n^4}
(b) Estimate the error in using s_5 as an approximation of the sum of the series. (I.e. use int_{5}^{infty} f(x)dx ge r_5)
(c) Use n = 5 and s_n + int_{n+1}^{infty} f(x)dx le s le s_n + int_{n}^{infty} f(x)dx to find a better estimate of the sum.
le s le

$(a) Compute s5 of sumn=1^infty frac87n^4 (b) Estimate the error in using s5 as an approximation of the sum of the series. (I.e. use int5^infty f(x)dx ge r5) (c) Use n = 5 and sn + intn+1^infty f(x)dx le s le sn + intn^infty f(x)dx to find a better estimate of the sum. le s le$