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  <author_name>hiratara</author_name>
  <author_url>https://blog.hatena.ne.jp/hiratara/</author_url>
  <blog_title>Pixel Pedals of Tomakomai</blog_title>
  <blog_url>https://hiratara.hatenadiary.jp/</blog_url>
  <categories>
    <anon>数学</anon>
    <anon>技術</anon>
  </categories>
  <description>概説微分積分の問題4.13の解答。公式をそのまんま利用。 import sympy as sym from sympy.utilities import lambdify import scipy as sp import scipy.integrate def surface_of_revolution(y, range_): dy = sym.diff(y, x) y_lambda = lambdify(x, y) dy_lambda = lambdify(x, dy) def delta_s(x): return 2 * sp.pi * y_lambda(x) * sp.sqrt(1 +…</description>
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  <provider_name>Hatena Blog</provider_name>
  <provider_url>https://hatena.blog</provider_url>
  <published>2012-06-12 00:15:27</published>
  <title>問題4.13の解答(回転体の表面積)</title>
  <type>rich</type>
  <url>https://hiratara.hatenadiary.jp/entry/20120612/1339514127</url>
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