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Intervals of Convergence In Exercises 1–36, (a) find the series' radius and interval of conver- gence. For what values of x does the series converge (b) absolutely, (c) conditionally? 7. 5 nx" n=0n + 2 * (-1)"(x + 2)" 8. E п 9. S " n=1nVn 3" * (x – 1)" 10. E Vn 1. Σ 00 2. E(x + 5)" n=1 n=0 (-1)"x" 12. 3"y" 11. 3. E(-1)"(4x + 1)" 4. § 3x – 2)" п! n=0 n! n=0 п n=1 5. (* – 2y" 10" Σον 13. § 4"x2n * (x - 1)" 14. E n°3" п 6. Σ/23)" n=1 n=1 n=0 n=0 15. § " * (-1)"x"+1 16. n=0 Vn + 3 n=0 Vn + 3

Intervals of Convergence In Exercises 1–36, (a) find the series' radius and interval of conver- gence. For what values of x does the series converge (b) absolutely, (c) conditionally? 7. 5 nx" n=0n + 2 * (-1)"(x + 2)" 8. E п 9. S " n=1nVn 3" * (x – 1)" 10. E Vn 1. Σ 00 2. E(x + 5)" n=1 n=0 (-1)"x" 12. 3"y" 11. 3. E(-1)"(4x + 1)" 4. § 3x – 2)" п! n=0 n! n=0 п n=1 5. (* – 2y" 10" Σον 13. § 4"x2n * (x - 1)" 14. E n°3" п 6. Σ/23)" n=1 n=1 n=0 n=0 15. § " * (-1)"x"+1 16. n=0 Vn + 3 n=0 Vn + 3

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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Intervals of Convergence In Exercises 1–36, (a) find the series' radius and interval of conver- gence. For what values of x does the series converge (b) absolutely, (c) conditionally? 7. 5 nx" n=0n + 2 * (-1)"(x + 2)" 8. E п 9. S " n=1nVn 3" * (x – 1)" 10. E Vn 1. Σ 00 2. E(x + 5)" n=1 n=0 (-1)"x" 12. 3"y" 11. 3. E(-1)"(4x + 1)" 4. § 3x – 2)" п! n=0 n! n=0 п n=1 5. (* – 2y" 10" Σον 13. § 4"x2n * (x - 1)" 14. E n°3" п 6. Σ/23)" n=1 n=1 n=0 n=0 15. § " * (-1)"x"+1 16. n=0 Vn + 3 n=0 Vn + 3
Transcribed Image Text:Intervals of Convergence In Exercises 1–36, (a) find the series' radius and interval of conver- gence. For what values of x does the series converge (b) absolutely, (c) conditionally? 7. 5 nx" n=0n + 2 * (-1)"(x + 2)" 8. E п 9. S " n=1nVn 3" * (x – 1)" 10. E Vn 1. Σ 00 2. E(x + 5)" n=1 n=0 (-1)"x" 12. 3"y" 11. 3. E(-1)"(4x + 1)" 4. § 3x – 2)" п! n=0 n! n=0 п n=1 5. (* – 2y" 10" Σον 13. § 4"x2n * (x - 1)" 14. E n°3" п 6. Σ/23)" n=1 n=1 n=0 n=0 15. § " * (-1)"x"+1 16. n=0 Vn + 3 n=0 Vn + 3
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