Calculus, 10th Edition (Anton)

Published by Wiley
ISBN 10: 0-47064-772-8
ISBN 13: 978-0-47064-772-1

Chapter 13 - Partial Derivatives - 13.8 Maxima And Minima Of Functions Of Two Variables - Exercises Set 13.8 - Page 986: 17

Answer

There are no critical points.

Work Step by Step

\[ \begin{array}{l} e^{x} \cdot \sin y =f_{x x}(x, y)\\ e^{x} \cdot \cos y=f_{x x}(x, y) \end{array} \] At crictical points, \[ e^{x} \cdot \sin y=0 \\ c^{x} \cdot \cos y=0 \] There are no definite values of $x$ for which it will be a fixed critical point.
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