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  <channel>
    <title>MaplePrimes - answers and comments on Question, series expansion without the O() term</title>
    <link>http://www.mapleprimes.com/questions/143553-Series-Expansion-Without-The-O-Term</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Thu, 11 Jun 2026 00:30:04 GMT</lastBuildDate>
    <pubDate>Thu, 11 Jun 2026 00:30:04 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest answers and comments added to the Question, series expansion without the O() term</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, series expansion without the O() term</title>
      <link>http://www.mapleprimes.com/questions/143553-Series-Expansion-Without-The-O-Term</link>
    </image>
    <item>
      <title>By convert</title>
      <link>http://www.mapleprimes.com/questions/143553-Series-Expansion-Without-The-O-Term?ref=Feed:MaplePrimes:series expansion without the O() term:Comments#answer143554</link>
      <itunes:summary>&lt;p&gt;This is described in &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=convert,polynom' target='_new'&gt;?convert,polynom&lt;/a&gt; . Here is an example.&lt;/p&gt;
&lt;p&gt;&amp;gt; a := series(exp(x), x = 1, 7);&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&amp;gt; b := convert(a, polynom);&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;br&gt;&amp;nbsp;&amp;gt; expand(b);&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;&amp;gt; evalf(expand(b));&lt;br&gt;&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&amp;nbsp;&lt;br&gt;&lt;br&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;This is described in &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=convert,polynom' target='_new'&gt;?convert,polynom&lt;/a&gt; . Here is an example.&lt;/p&gt;
&lt;p&gt;&amp;gt; a := series(exp(x), x = 1, 7);&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&amp;gt; b := convert(a, polynom);&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;br&gt;&amp;nbsp;&amp;gt; expand(b);&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;&amp;gt; evalf(expand(b));&lt;br&gt;&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&amp;nbsp;&lt;br&gt;&lt;br&gt;&lt;/p&gt;</description>
      <guid>143554</guid>
      <pubDate>Sat, 16 Feb 2013 17:20:22 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
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