1 Consider the convergent series Assume the conditions are met for the Integral Test. Which one of the following represents k=1 (k+ 3)¹ the upper bound (given by the Integral Test Remainder Estimate Theorem) on the error R5 in approximating the value of the series by S5? 1 S. (2 + 3) + d² 4 1 Lo (2+3)² dz 6 O • 75 1 (x+3) ¹ da 1 S. dz (x+3)¹ 1 S₁ dz dx (x+3) ¹ ∞ 1 L₁ de (x+3)¹
1 Consider the convergent series Assume the conditions are met for the Integral Test. Which one of the following represents k=1 (k+ 3)¹ the upper bound (given by the Integral Test Remainder Estimate Theorem) on the error R5 in approximating the value of the series by S5? 1 S. (2 + 3) + d² 4 1 Lo (2+3)² dz 6 O • 75 1 (x+3) ¹ da 1 S. dz (x+3)¹ 1 S₁ dz dx (x+3) ¹ ∞ 1 L₁ de (x+3)¹
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.1: Infinite Sequences And Summation Notation
Problem 73E
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