Describe the upper half of the cone (x^{2}+y^{2}=z^{2}) for (0 leq z leq d) as a surface

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Describe the upper half of the cone $x^{2}+y^{2}=z^{2}$ for $0 \leq z \leq d$ as a surface of revolution (Figure 6) and use Eq. (14) to compute its surface area.

area(S) = 2n /1+g'(y) dy

2 u V (u cos v, u sin v, u) 2

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Calculus

ISBN: 9781319055844

4th Edition

Authors: Jon Rogawski, Colin Adams, Robert Franzosa

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Question Posted: Jan 24, 2024 08:02 AM

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Describe the upper half of the cone (x^{2}+y^{2}=z^{2}) for (0 leq z leq d) as a surface

Question:

area(S) = 2n /1+g'(y) dy

Step by Step Answer:

We find the graph zgy in the y zplane that when revolved about the zaxis describes t...View the full answer

Calculus

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