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    <title>MaplePrimes - answers and comments on Question, Maple Commands for exp function?</title>
    <link>http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
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    <lastBuildDate>Wed, 10 Jun 2026 16:16:25 GMT</lastBuildDate>
    <pubDate>Wed, 10 Jun 2026 16:16:25 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest answers and comments added to the Question, Maple Commands for exp function?</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, Maple Commands for exp function?</title>
      <link>http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function</link>
    </image>
    <item>
      <title>exp() not e^</title>
      <link>http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function?ref=Feed:MaplePrimes:Maple Commands for exp function?:Comments#answer143878</link>
      <itunes:summary>&lt;p&gt;Maple does not recognize e^(y/x) as the exponential function. You have to use exp(y/x).&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;Maple does not recognize e^(y/x) as the exponential function. You have to use exp(y/x).&lt;/p&gt;</description>
      <guid>143878</guid>
      <pubDate>Mon, 25 Feb 2013 07:38:12 Z</pubDate>
      <itunes:author>DJJerome1976</itunes:author>
      <author>DJJerome1976</author>
    </item>
    <item>
      <title>Singularity</title>
      <link>http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function?ref=Feed:MaplePrimes:Maple Commands for exp function?:Comments#answer143885</link>
      <itunes:summary>&lt;p&gt;The function exp(y/x) has a singularity at the origin. This implies difficulties with its contourplot. In order to overcome these, we&amp;nbsp; don't consider x belonging to RealRange(-0.1,0.1) :&lt;/p&gt;
&lt;p&gt;&amp;gt; restart; with(plots); a := contourplot(exp(y/x), x = .1 .. 3, y = -3 .. 3, contours = [1, 2, 3], numpoints = 10^4):&lt;br&gt;&amp;gt; b := contourplot(exp(y/x), x = -3 .. -.1, y = -3 .. 3, contours = [1, 2, 3], numpoints = 10^4):&lt;br&gt;&amp;gt; display(a, b);&lt;/p&gt;
&lt;p&gt;&lt;img 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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;As we see, the contours are lines without the origin. See &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=contourplot' target='_new'&gt;?contourplot&lt;/a&gt; for more info.&lt;br&gt;&lt;br&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;The function exp(y/x) has a singularity at the origin. This implies difficulties with its contourplot. In order to overcome these, we&amp;nbsp; don't consider x belonging to RealRange(-0.1,0.1) :&lt;/p&gt;
&lt;p&gt;&amp;gt; restart; with(plots); a := contourplot(exp(y/x), x = .1 .. 3, y = -3 .. 3, contours = [1, 2, 3], numpoints = 10^4):&lt;br&gt;&amp;gt; b := contourplot(exp(y/x), x = -3 .. -.1, y = -3 .. 3, contours = [1, 2, 3], numpoints = 10^4):&lt;br&gt;&amp;gt; display(a, b);&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;As we see, the contours are lines without the origin. See &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=contourplot' target='_new'&gt;?contourplot&lt;/a&gt; for more info.&lt;br&gt;&lt;br&gt;&lt;/p&gt;</description>
      <guid>143885</guid>
      <pubDate>Mon, 25 Feb 2013 11:58:41 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
    <item>
      <title>even I use exp(y/x), the graph still looks</title>
      <link>http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function?ref=Feed:MaplePrimes:Maple Commands for exp function?:Comments#comment143879</link>
      <itunes:summary>&lt;p&gt;even I use exp(y/x), the graph still looks the same. &lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;even I use exp(y/x), the graph still looks the same. &lt;/p&gt;</description>
      <guid>143879</guid>
      <pubDate>Mon, 25 Feb 2013 07:45:15 Z</pubDate>
      <itunes:author>orangevocation</itunes:author>
      <author>orangevocation</author>
    </item>
    <item>
      <title>Addition</title>
      <link>http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function?ref=Feed:MaplePrimes:Maple Commands for exp function?:Comments#comment143888</link>
      <itunes:summary>&lt;p&gt;With the contours = [.5, 1, 2, 10]&amp;nbsp; (PS. and coloring = [red, blue] ) options:&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;With the contours = [.5, 1, 2, 10]&amp;nbsp; (PS. and coloring = [red, blue] ) options:&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;</description>
      <guid>143888</guid>
      <pubDate>Mon, 25 Feb 2013 13:42:49 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
    <item>
      <title>THANK YOU SO MUCH
@Markiyan Hirnyk
&amp;nbsp;</title>
      <link>http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function?ref=Feed:MaplePrimes:Maple Commands for exp function?:Comments#comment143920</link>
      <itunes:summary>&lt;p&gt;THANK YOU SO MUCH&lt;/p&gt;
&lt;p&gt;&lt;a href="http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function#comment143888"&gt;@Markiyan Hirnyk&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;THANK YOU SO MUCH&lt;/p&gt;
&lt;p&gt;&lt;a href="http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function#comment143888"&gt;@Markiyan Hirnyk&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;</description>
      <guid>143920</guid>
      <pubDate>Tue, 26 Feb 2013 07:18:18 Z</pubDate>
      <itunes:author>orangevocation</itunes:author>
      <author>orangevocation</author>
    </item>
    <item>
      <title>Don't mention it</title>
      <link>http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function?ref=Feed:MaplePrimes:Maple Commands for exp function?:Comments#comment143922</link>
      <itunes:summary>&lt;p&gt;&lt;a href="http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function#comment143920"&gt;@orangevocation&lt;/a&gt; Don't mention it.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;&lt;a href="http://www.mapleprimes.com/questions/143877-Maple-Commands-For-Exp-Function#comment143920"&gt;@orangevocation&lt;/a&gt; Don't mention it.&lt;/p&gt;</description>
      <guid>143922</guid>
      <pubDate>Tue, 26 Feb 2013 11:48:44 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
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