The Taylor series for a function f about x=0 converges to f for -1 ≤ x ≤ 1 . The nth degree Taylor polynomial for f about x=0 is given by sumlimits _k=1n-1nfrac xkk2+k+1 . of the following, which is the smallest number M for which the alternating series error bound guarantees that |f1-P_41| ≤ M ? ④ frac 15! . frac 13! B frac 14! . frac 12! 1/31 D 1/21

Question
The Taylor series for a function f about x=0 converges to f for -1 ≤ x ≤ 1 . The nth degree Taylor polynomial for f about x=0 is given by sumlimits _k=1n-1nfrac xkk2+k+1 . of the following, which is the smallest number M for which the alternating series error bound guarantees that |f1-P_41| ≤ M ? ④ frac 15! . frac 13! B frac 14! . frac 12! 1/31 D 1/21
Answer:
The Taylor series for a function f about x=0 converges to f for -1 ≤ x ≤ 1 . The nth degree Taylor polynomial for f about x=0 is given by sumlimits _k=1n-1nfrac xkk2+k+1 . of the following, which is the smallest number M for which the alternating series error bound guarantees that |f1-P_41| ≤ M ? ④ frac 15! . frac 13! B frac 14! . frac 12! 1/31 D 1/21 65047d72e98f3.webp
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algebra 11 months ago 6308