Calculus 8th Edition

Published by Cengage
ISBN 10: 1285740629
ISBN 13: 978-1-28574-062-1

Chapter 10 - Parametric Equations and Polar Coordinates - Review - Exercises - Page 730: 19

Answer

As we are given that $$r=\frac{sin \theta}{\theta}$$ However, $$r \to 0$$ as $$\theta \to \infty $$. The graph for $$r=\frac{sin \theta}{\theta}$$ look alike as an oscillating curve becoming flatter and flatter as $r$ increases.Refer the attached graph.
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Work Step by Step

As we are given that $$r=\frac{sin \theta}{\theta}$$ However, $$r \to 0$$ as $$\theta \to \infty $$. The graph for $$r=\frac{sin \theta}{\theta}$$ look alike as an oscillating curve becoming flatter and flatter as $r$ increases.Refer the attached graph.
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