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    <title>MaplePrimes - answers and comments on Question, How do I expand f(x,V(g(x))) in terms of x?</title>
    <link>http://www.mapleprimes.com/questions/136563-How-Do-I-Expand-FxVgx-In-Terms-Of-X</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
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    <lastBuildDate>Tue, 09 Jun 2026 12:13:12 GMT</lastBuildDate>
    <pubDate>Tue, 09 Jun 2026 12:13:12 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest answers and comments added to the Question, How do I expand f(x,V(g(x))) in terms of x?</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, How do I expand f(x,V(g(x))) in terms of x?</title>
      <link>http://www.mapleprimes.com/questions/136563-How-Do-I-Expand-FxVgx-In-Terms-Of-X</link>
    </image>
    <item>
      <title>Answer to heading of your question</title>
      <link>http://www.mapleprimes.com/questions/136563-How-Do-I-Expand-FxVgx-In-Terms-Of-X?ref=Feed:MaplePrimes:How do I expand f(x,V(g(x))) in terms of x?:Comments#answer136564</link>
      <itunes:summary>&lt;p&gt;How about this?&lt;/p&gt;
&lt;p&gt;&amp;gt; taylor(f(x, V(g(x))), x, 3);&lt;/p&gt;
&lt;p&gt;&lt;img 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" alt=""&gt;&lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;How about this?&lt;/p&gt;
&lt;p&gt;&amp;gt; taylor(f(x, V(g(x))), x, 3);&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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alt=""&gt;&lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;/p&gt;</description>
      <guid>136564</guid>
      <pubDate>Thu, 16 Aug 2012 22:24:23 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
    <item>
      <title>It looks like I've solved my problem. Long</title>
      <link>http://www.mapleprimes.com/questions/136563-How-Do-I-Expand-FxVgx-In-Terms-Of-X?ref=Feed:MaplePrimes:How do I expand f(x,V(g(x))) in terms of x?:Comments#answer136584</link>
      <itunes:summary>&lt;p&gt;It looks like I've solved my problem. Long story short, I was jumping through some funny hoops in an attempt to define dV/dtheta (i.e. differentiate w.r.t a function) using diff, when I needed to use D (and indeed the answer I got with diff was completely incorrect). As of now series seems to be automatically doing what I want, although I'm going to do some more testing to check. Thanks to all for your help!&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;It looks like I've solved my problem. Long story short, I was jumping through some funny hoops in an attempt to define dV/dtheta (i.e. differentiate w.r.t a function) using diff, when I needed to use D (and indeed the answer I got with diff was completely incorrect). As of now series seems to be automatically doing what I want, although I'm going to do some more testing to check. Thanks to all for your help!&lt;/p&gt;</description>
      <guid>136584</guid>
      <pubDate>Fri, 17 Aug 2012 02:01:08 Z</pubDate>
      <itunes:author>arsolomon</itunes:author>
      <author>arsolomon</author>
    </item>
    <item>
      <title>Thanks a lot. I didn't know about the taylor command </title>
      <link>http://www.mapleprimes.com/questions/136563-How-Do-I-Expand-FxVgx-In-Terms-Of-X?ref=Feed:MaplePrimes:How do I expand f(x,V(g(x))) in terms of x?:Comments#comment136572</link>
      <itunes:summary>&lt;p&gt;Thanks a lot. I didn't know about the taylor command (still learning Maple). I need to play around with this a bit to fit it into my application (since I presented a slightly simplied version) and I'll let you know what I find.&lt;/p&gt;
&lt;p&gt;Question: I tried naively plugging it into what I was doing and it gave the same result as series did, I think because I have my functional dependences defined funny. Do I need to have f defined as f(x, V(g(x))? Right now it's just f(x).&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;Thanks a lot. I didn't know about the taylor command (still learning Maple). I need to play around with this a bit to fit it into my application (since I presented a slightly simplied version) and I'll let you know what I find.&lt;/p&gt;
&lt;p&gt;Question: I tried naively plugging it into what I was doing and it gave the same result as series did, I think because I have my functional dependences defined funny. Do I need to have f defined as f(x, V(g(x))? Right now it's just f(x).&lt;/p&gt;</description>
      <guid>136572</guid>
      <pubDate>Fri, 17 Aug 2012 00:26:40 Z</pubDate>
      <itunes:author>arsolomon</itunes:author>
      <author>arsolomon</author>
    </item>
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