<?xml version="1.0" encoding="utf-8"?>
<?xml-stylesheet type="text/xsl" href="https://peda.net/:static/535/atom.xsl"?>
<feed xmlns="http://www.w3.org/2005/Atom">
<title>4.14 Polynomi</title>
<id>https://peda.net/id/8bd5d94ee85</id>
<updated>2017-08-03T20:13:39+03:00</updated>
<link href="https://peda.net/id/8bd5d94ee85:atom" rel="self" />
<link href="https://peda.net/p/janne.rytkonen/ym/4pjp/4-14-polynomi#top" rel="alternate" />
<logo>https://peda.net/:static/535/peda.net.logo.bg.svg</logo>
<rights type="html">&lt;div class=&quot;license&quot;&gt;Tämän sivun lisenssi &lt;a rel=&quot;license nofollow ugc noopener&quot; href=&quot;http://creativecommons.org/licenses/by-nc-sa/3.0/&quot;&gt;Creative commons CC BY-NC-SA 3.0&lt;/a&gt;&lt;/div&gt;&#10;</rights>

<entry>
<title>Reflect for a bit</title>
<id>https://peda.net/id/86e11da8fe2</id>
<updated>2020-09-24T09:16:47+03:00</updated>
<link href="https://peda.net/p/janne.rytkonen/ym/4pjp/4-14-polynomi/reflect-for-a-bit#top" />
<content type="html">&lt;p&gt;Use the definition of polynomials to come up with three distinct polynomials&lt;/p&gt;&#10;&lt;ol&gt;&#10;&lt;li&gt;of 1st degree with constant –3&lt;/li&gt;&#10;&lt;li&gt;of 4th degree so that the sum of the &lt;em&gt;kerroin&lt;/em&gt;'s is 4&lt;/li&gt;&#10;&lt;li&gt;of 100th degree with the constant term +5 and with two terms only.&lt;/li&gt;&#10;&lt;/ol&gt;</content>
<published>2020-09-24T09:16:47+03:00</published>
</entry>

<entry>
<title>Tuntimuistiinpanot</title>
<id>https://peda.net/id/99db8d86e85</id>
<updated>2017-02-01T10:44:13+02:00</updated>
<link href="https://peda.net/p/janne.rytkonen/ym/4pjp/4-14-polynomi/tuntimuistiinpanot#top" />
<content type="html">&lt;span class=&quot;center medium&quot;&gt;&lt;a href=&quot;https://peda.net/p/janne.rytkonen/ym/4pjp/4-14-polynomi/tuntimuistiinpanot/0414-polynomi-jpg#top&quot; title=&quot;0414 Polynomi.JPG&quot;&gt;&lt;img src=&quot;https://peda.net/p/janne.rytkonen/ym/4pjp/4-14-polynomi/tuntimuistiinpanot/0414-polynomi-jpg:file/photo/45d4b85cb454d0b8d6af5acb706af629ea0ed2f0/0414%20Polynomi.JPG&quot; alt=&quot;&quot; title=&quot;0414 Polynomi.JPG&quot; class=&quot;inline&quot; loading=&quot;lazy&quot;/&gt;&lt;/a&gt;&lt;/span&gt;</content>
<published>2017-02-01T10:44:10+02:00</published>
</entry>


</feed>