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  <channel>
    <title>MaplePrimes - answers and comments on Question, Polar plots for two differential equations</title>
    <link>http://www.mapleprimes.com/questions/142856-Polar-Plots-For-Two-Differential-Equations</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Tue, 09 Jun 2026 12:19:16 GMT</lastBuildDate>
    <pubDate>Tue, 09 Jun 2026 12:19:16 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest answers and comments added to the Question, Polar plots for two differential equations</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, Polar plots for two differential equations</title>
      <link>http://www.mapleprimes.com/questions/142856-Polar-Plots-For-Two-Differential-Equations</link>
    </image>
    <item>
      <title>One way</title>
      <link>http://www.mapleprimes.com/questions/142856-Polar-Plots-For-Two-Differential-Equations?ref=Feed:MaplePrimes:Polar plots for two differential equations:Comments#answer142857</link>
      <itunes:summary>&lt;p&gt;It can be done in such a way.&lt;/p&gt;
&lt;p&gt;&amp;gt;k:=dsolve({sys,cond},funcs,numeric);&lt;br&gt;proc(x_rkf45)&amp;nbsp; ...&amp;nbsp; end;&lt;br&gt;&amp;gt; k(1);&lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;img src="data:image/png;base64,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" alt=""&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&amp;gt;plots[odeplot](k,[r(t)*cos(phi(t)),r(t)*sin(phi(t))],0..Pi,scaling=constrained);&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;&lt;a href="/view.aspx?sf=142857/452701/polarodeplot.mw"&gt;polarodeplot.mw&lt;/a&gt;&lt;br&gt;&lt;br&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;It can be done in such a way.&lt;/p&gt;
&lt;p&gt;&amp;gt;k:=dsolve({sys,cond},funcs,numeric);&lt;br&gt;proc(x_rkf45)&amp;nbsp; ...&amp;nbsp; end;&lt;br&gt;&amp;gt; k(1);&lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;img src="data:image/png;base64,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" alt=""&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&amp;gt;plots[odeplot](k,[r(t)*cos(phi(t)),r(t)*sin(phi(t))],0..Pi,scaling=constrained);&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;&lt;a href="/view.aspx?sf=142857/452701/polarodeplot.mw"&gt;polarodeplot.mw&lt;/a&gt;&lt;br&gt;&lt;br&gt;&lt;/p&gt;</description>
      <guid>142857</guid>
      <pubDate>Thu, 31 Jan 2013 19:56:51 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
    <item>
      <title>Reference</title>
      <link>http://www.mapleprimes.com/questions/142856-Polar-Plots-For-Two-Differential-Equations?ref=Feed:MaplePrimes:Polar plots for two differential equations:Comments#comment142860</link>
      <itunes:summary>&lt;p&gt;This was asked and answered in &lt;a href="http://www.mapleprimes.com/questions/133621-How-To-Plot-With-DEplot-And-Odeplot"&gt;http://www.mapleprimes.com/questions/133621-How-To-Plot-With-DEplot-And-Odeplot&lt;/a&gt; . That link can be found by the "odeplot" search in MaplePrimes at the top of this page.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;This was asked and answered in &lt;a href="http://www.mapleprimes.com/questions/133621-How-To-Plot-With-DEplot-And-Odeplot"&gt;http://www.mapleprimes.com/questions/133621-How-To-Plot-With-DEplot-And-Odeplot&lt;/a&gt; . That link can be found by the "odeplot" search in MaplePrimes at the top of this page.&lt;/p&gt;</description>
      <guid>142860</guid>
      <pubDate>Thu, 31 Jan 2013 20:24:44 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
  </channel>
</rss>