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6.5. Power Series (a) Show that h is a continuous function defined on all of R. (b) Is h differentiable? If so, is the derivative function h' continuous? 191 Exercise 6.4.9. Let 1 b h(x) = Σ x² + n²² => n=1

6.5. Power Series (a) Show that h is a continuous function defined on all of R. (b) Is h differentiable? If so, is the derivative function h' continuous? 191 Exercise 6.4.9. Let 1 b h(x) = Σ x² + n²² => n=1

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.2: The Law Of Cosines
Problem 7E
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6.5. Power Series (a) Show that h is a continuous function defined on all of R. (b) Is h differentiable? If so, is the derivative function h' continuous? 191
Transcribed Image Text:6.5. Power Series (a) Show that h is a continuous function defined on all of R. (b) Is h differentiable? If so, is the derivative function h' continuous? 191
Exercise 6.4.9. Let 1 b h(x) = Σ x² + n²² => n=1
Transcribed Image Text:Exercise 6.4.9. Let 1 b h(x) = Σ x² + n²² => n=1
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