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8. p-series below: (a) n=1 Use this fact to find the sum of each series below. (You may express your answers as the sum of more than one fully reduced improper fraction rather than just one fraction.) 00 n=4 Each series below is convergent. In fact, Euler calculated the exact sum of the 1 (n-1)² 1 2-4 = n² 6

8. p-series below: (a) n=1 Use this fact to find the sum of each series below. (You may express your answers as the sum of more than one fully reduced improper fraction rather than just one fraction.) 00 n=4 Each series below is convergent. In fact, Euler calculated the exact sum of the 1 (n-1)² 1 2-4 = n² 6

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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8. p-series below: (a) 1 π² 2+-+ n² 6 n=1 Use this fact to find the sum of each series below. (You may express your answers as the sum of more than one fully reduced improper fraction rather than just one fraction.) (b) 00 n=4 M8 n=1 1 (n − 1)² Each series below is convergent. In fact, Euler calculated the exact sum of the 1 (2πη)2 M8
Transcribed Image Text:8. p-series below: (a) 1 π² 2+-+ n² 6 n=1 Use this fact to find the sum of each series below. (You may express your answers as the sum of more than one fully reduced improper fraction rather than just one fraction.) (b) 00 n=4 M8 n=1 1 (n − 1)² Each series below is convergent. In fact, Euler calculated the exact sum of the 1 (2πη)2 M8
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