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  <channel>
    <title>MaplePrimes - answers and comments on Question, plotting strange functions</title>
    <link>http://www.mapleprimes.com/questions/142937-Plotting-Strange-Functions</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Wed, 10 Jun 2026 21:25:08 GMT</lastBuildDate>
    <pubDate>Wed, 10 Jun 2026 21:25:08 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest answers and comments added to the Question, plotting strange functions</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, plotting strange functions</title>
      <link>http://www.mapleprimes.com/questions/142937-Plotting-Strange-Functions</link>
    </image>
    <item>
      <title>plots:-loglogplot</title>
      <link>http://www.mapleprimes.com/questions/142937-Plotting-Strange-Functions?ref=Feed:MaplePrimes:plotting strange functions:Comments#answer142941</link>
      <itunes:summary>&lt;p&gt;plots:-loglogplot(x^(-3/8), x=10^3..10^8);&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;plots:-loglogplot(x^(-3/8), x=10^3..10^8);&lt;/p&gt;</description>
      <guid>142941</guid>
      <pubDate>Fri, 01 Feb 2013 22:28:48 Z</pubDate>
      <itunes:author>PatrickT</itunes:author>
      <author>PatrickT</author>
    </item>
    <item>
      <title>thx, i have two quick questions, is it possible</title>
      <link>http://www.mapleprimes.com/questions/142937-Plotting-Strange-Functions?ref=Feed:MaplePrimes:plotting strange functions:Comments#answer142963</link>
      <itunes:summary>&lt;p&gt;thx, i have two quick questions, is it possible to joing the two up? Clearly there would have to be a gap in between. Also is it possible to plot multpiple piecewise functins, or piecewise and non piecewise functions on the same graph?&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;thx, i have two quick questions, is it possible to joing the two up? Clearly there would have to be a gap in between. Also is it possible to plot multpiple piecewise functins, or piecewise and non piecewise functions on the same graph?&lt;/p&gt;</description>
      <guid>142963</guid>
      <pubDate>Sat, 02 Feb 2013 14:51:05 Z</pubDate>
      <itunes:author>gdog</itunes:author>
      <author>gdog</author>
    </item>
    <item>
      <title>More exactly</title>
      <link>http://www.mapleprimes.com/questions/142937-Plotting-Strange-Functions?ref=Feed:MaplePrimes:plotting strange functions:Comments#comment142946</link>
      <itunes:summary>&lt;p&gt;&amp;gt; restart; f := piecewise(`and`(x &amp;gt;= 0, x &amp;lt;= 10^3), 1, `and`(x &amp;gt; 10^3, x &amp;lt;= 10^8), 1/x^(3/8), undefined);&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;br&gt;&amp;gt; plots:-loglogplot(f, x = 0 .. 5*10^8, y = 0 .. 2, thickness = 3, discont = true);&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;I put the constant to be equal to 1 for simplicity. Look at &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=piecewise' target='_new'&gt;?piecewise&lt;/a&gt; for more details.&lt;br&gt;&lt;br&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;&amp;gt; restart; f := piecewise(`and`(x &amp;gt;= 0, x &amp;lt;= 10^3), 1, `and`(x &amp;gt; 10^3, x &amp;lt;= 10^8), 1/x^(3/8), undefined);&lt;br&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;br&gt;&amp;gt; plots:-loglogplot(f, x = 0 .. 5*10^8, y = 0 .. 2, thickness = 3, discont = true);&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZAAAAGQCAIAAAAP3aGbAAAPXklEQVR4nO3dsasj537H4ZfY95Jwb9ylSi654AQCsRsHgv+AgLwQMLhxdyEEF6kzhXHnwoULty7m73CdKVy4Wty4n2YLGxZc2CwsZndSjKSVzpF0dM5KM+9Xeh5crFbS8e9odT77zuiVtgwAIcrcAwAcS7CAGIIFxBAsIIZgATEEC4ghWECMmGCVEjMqcCYxFRAsIKYCggUEVKCszD0IMLOYCggWEFMBwQJiKiBYQEwFBAuIqYBgATEVECwgpgKCBdRVga4ppZRF29++SrCAmirQNaXphmHomh3JEiygogr07aLphmHYXSzBAqarQN8uyjJIm7/16hBwtcA6WbBevHjx9OnTZ8+evXz58gEDA7WZKFjLNG0Fq2vGVK1KdtoV1osXL7777rv33nvv888///HHHzULLsB8K6xXC6rVNUecw/q0vHXkf38pf/hTeeNfy+/efffdL7744qeffjr/twic12zB2ry4WmvdfJWwbBuODtb/lr/9c3nzn8qb/13++PXXX7/99tvffPPNb7/9Ntk3C5zDnMFah2kdrAPuu8L6r/KHfyxv/kv53TvvvPPVV189ffr0TN8XMJmwYN3L999///7773/55ZdqBZehpnNYBz1sW8Ovv/7qSBAuxozbGjZeJbxzfWUfFjBdsMbT6Td2Nmzvw9rHRyQDo5gKCBYQUwHBAmIqIFhATAUEC4ipgGABMRUQLCCgArY1AKOYCggWEFMBwQJiKiBYQEwFBAuIqYBgATEVECwgpgKCBQRUwD4sYBRTAcECYiogWEBMBQQLiKmAYAExFRAsIKYCggXEVECwgJgKCBYQUwHBAmIqIFhATAUEC4ipgGABARXw5mdgFFMBwQJiKiBYQEwFBAuIqYBgATEVECwgpgKCBcRUQLCAmAoIFhBTAcECYiogWEBMBQQLiKmAYAExFRAsIKYCggXEVECwgJgKCBYQUwHBAmIqIFhAVRXo20Uppel2XSdYQG0V6NuFYAG71VYBwQL2OksF+nZx88BuPNori7a/866CBex2+gos07SVna4ZU7VVsuUNy6LdvrdgAbtNssLqmtXFHWuvW3cVLGC3KYK1eXG11tqta8rmgWPZdo5RgSATBWsdqcPBOkCwAMECYtR2DmsvwQKm2daw8Srhw9ZXggWcJVjLM+fbOxuO3Ye1g5PuwCimAq8TrE/LWyecBJjL5Qfr0/LW5n+nnQqY0tUFS7kg1+UHayRbcAGuJVijfdlSLohwXcFaky1IFBCss25rUC4IEhCs0Vn3YckWRBCsLcoFNROsHWQL6iRYhygXVEWw7mYzBFRCsO5BtmBe81fgSDUEa2TBBXOppQIHVPvxMrIFE6uuAvtUGKyRBRdMptIK3FZtsNZkC86t9gqs1R+sNeWCM4mpQFCwRrIFJxdTgbhgrSkXnEpMBXKDNZIteH0xFUgP1ppywYPFVOBigjWyGQIeIKYCFxasNdmC48VU4FKDNbLggmPEVOCyg7UmW3BATAWuJFhrygW3BVSg2jc/T0C2YFNMBa4zWGvKBYNgZZEtrlxMBQRrk3JxnWIqIFi32QzBtYmpgGAdIFtciZgKCNadLLi4eDEVEKzjyRaXKqYCgnVfFlxcnpgKCNaDyRYXI6YCgvX6lIt0MRUQrFORLXLFVECwTk65iBNTAcE6E9kiSEwFBOvclIv6xVRAsKZhMwQ1i6mAYE1MtqhQTAUEaxYWXFQlpgKCNS/ZogZVVaBrSimlLNr+9nWCVQnlYkYVVaBv224YhqFrdiVLsKoiW8yixgp0jWDFUC6mdJYK9O2iNN2t39p3tHdD19y47zAMglU32WIap6/AMk1b0Vkd5W2VbHnDsmi3795u3vPVoIKVQLk4q0lWWF2zurhj7XXjjou2H4auvbUSE6wgNkNwJlMEa/Pi7jPqq6vWxpuXbecYlbOSLU5romCtI3UgWIcJVi4LLk5FsJiObPGa6jqHdYBgXRLl4mGm2daw8Srhw9ZXgnWJZIv7OkMF1ifPN5t1j31YNznpfvGUiyPFVECwLp5scaeYCgjW9VAu9ompgGBdG9nitpgKCNbVUi7WYiogWFfO7lMGwSKObF2zgArY1sBtFlzXKaYCgsVOsnVVYiogWBymXNcgpgKCxTFk67LFVECwuBflukgxFRAsHkC2LkxMBQSL16FclyGmAoLF67MZIl1ABezD4uRkK1RMBQSLk7PgihNTAcHifGQrRUwFBIsJKFflYiogWExGtqoVUwHBYnrKVZuYCggWc5GtesRUQLCYnXLNLqYCgkUlZGtGMRUQLGqjXNOLqYBgUSe7T6cUUwHBonKyNYGYCggWESy4ziqgAt78TCLZOoeYCggWoZTrhGIqIFhEk62TiKmAYHEZlOt1xFRAsLgksvUwMRUQLC6Sct1LTAUEiwtmM8SRDlegbxellLJo+2EYhq4pi3aKoXYRLK6BbB12dwX6dlGabvx11woWnJ0F1z5HVKBrlsHq27Y77zQHCBZXSLZuOKICfbtYtP0wdO14ZDgPweKaKdfo2GB17WJ1XDgPwQLZOqYCXbM+7z4fwYK1qy3XUcHqunOPcTfBghuuMFsHKtA1i7bffI1wVoIF+1xPuQ4Gq1RwKLgiWHDYNWQrpgKCBUe64HLFVECw4F4ucvdpTAUECx7mkrJVUwWW71zcfd5MsOB1XMaCq6YK9H0/DMtXJ29dKVhwEtHZqq8Ce96xKFhwWonlOksFdmze2v6gmkN3LGXnxi/BgnM4kK2XL1/+8ssvP//884sXL+Yec+n0FdgVna4ZU7VVslenrLa/wPrTIbYHFSw4p9vN+p/yx38rv3/06NHjx48radYkK6xXCTpm43zfNs5hwTw2a/Xv5ff/UN745/LmRx999Pjx47lHG4ZpgrX1EYDN3sPCrik3XiQs284xKnDb8+fP/6P89d+Vv/rP8jfffvvtBx988Mknnzx79mzuuaYK1jpCB4J1mGDBlJ48efLZZ5/9fXnj0aNHH3/88Q8//DD3RMMgWMA+T548aZrmww8/rKRWQ5XnsHYTLJje8+fPazgSXJtmW8PGq4QP/fgHwQLOUIHVyfOtZh23D2snJ92BUUwFBAuIqYBgATEVECwgpgKCBcRUQLCAmAoIFhBQAdsagFFMBQQLiKmAYAExFRAsIKYCggXEVECwgJgKCBYQUwHBAgIqYB8WMIqpgGABMRUQLCCmAoIFxFRAsICYCggWEFMBwQJiKiBYQEwFBAuIqYBgATEVECwgpgKCBcRUQLCAgAp48zMwiqmAYAExFRAsIKYCggXEVECwgJgKCBYQUwHBAmIqIFhATAUEC4ipgGABMRUQLCCmAoIFxFRAsICYCggWEFMBwQJiKiBYQEwFBAuIqYBgATEVECygvgr07aLpbv+2YAG1VaBrSimCBexSVwW6pumssIA9zlKBvl3cXCX17aKUUhZtv/9uXdN0DgmBvU5fgWWatqLTNWOqtkq2vGFZtFsXy+6wCRYwyQqra1YXd6y9dtzZCgvYZYpgbV5crbUO3nl147LtHKMCQSYK1jpSdwdrD8ECBAuIUd85rD0EC5hmW8PGq4QPW18JFnCWYHXN8iT5ZrOO2Ye1h5PuwCimAoIFxFRAsICYCggWEFMBwQJiKiBYQEwFBAsIqIBtDcAopgKCBcRUQLCAmAoIFhBTAcECYiogWEBMBQQLiKmAYAEBFbAPCxjFVECwgJgKCBYQUwHBAmIqIFhATAUEC4ipgGABMRUQLCCmAoIFxFRAsICYCggWEFMBwQJiKiBYQEAFvPkZGMVUQLCAmAoIFhBTAcECYiogWEBMBQQLiKmAYAExFRAsIKYCggXEVECwgJgKCBYQUwHBAmIqIFhATAUEC4ipgGABMRUQLCCmAoIFxFRAsICYCggWUFkF+nZRSimLtr95jWABdVWga2+XakmwgJoqsFxeNd2uKwULOEsF+nZxMzv7j/WOuPMwCBZwjmDtWid1zZiqrRgtb1gW7a2v0DiHBdw2yQqra1YX9yyftnWNFRawwxTB2ry4WmvtuVfZWpyVbecYFQgyUbDWkToQrMMECxAsIEaN57B2Eixgmm0NG68SPmx9JVjAWYLVNeXGyfPhPvuw9hAsIKYCggXEVECwgJgKCBYQUAEbR4FRTAUEC4ipgGABMRUQLCCmAoIFxFRAsICYCggWEFAB2xqAUUwFBAuIqYBgATEVECwgpgKCBcRUQLCAmAoIFhBTAcECYiogWEBMBQQLCKiAne7AKKYCggXEVECwgJgKCBYQUwHBAmIqIFhATAUEC4ipgGABMRUQLCCmAoIFxFRAsICYCggWEFMBwQJiKiBYQEwFBAuIqYBgATEVECwgpgIFuCa7OzBxd05i5zez9zs83dLsmC91/BibvxMx5JFf/EjmjBjyyC9+31s++C6C9br/3wePcdnP3QfPcMxtLmPOiCGP/OL3veWD7xIZrHs54dPifCKGHMx5UhFDDpXNWdEoZ1LVw71PxJCDOU8qYsihsjkrGgXgsOsLVt8uSimlLNp+7lGO0LeLppt7iLssH9LaH9FxzKqnXD05a59zvp+iKwxW3w/DMHRN3c+IYRiGoWtKKdUHq2vrfySHvl3U/wfed10//qryx3T192jXTP30vL5gjfq27eae4S5d03T1r7CWf9fWPeWrlUvdc65U3qt1qbpm6sfz0oLVt4ubz8lbByw1/IjdPef4XJg7WMc8nntuN507h1wvr7pmzkOtYx/MuXt11Jwzrf4vKli7SrR6it78Q5h+MfvKnXP+3+bJjPlOZ9zn8Rz6tpllzGOGfJX9+c4E3OPBnLVXx805/nU6Q/8vKljDoS7duGaun6/1//64OWtbYe19PGc4Oli7e8iNn7gZH84jH8zZjwePejybbpjjzOCFB2vz4vik7ZoqXoS5c85XV9QUrNtzrpeC9YRg54O5/HOv+8Ecfzl3r46Zc7Y/9ssP1vqHf97zFzeY84QihhzMeQqCNQ9znlDEkIM5T+HCg3XgnMu8zHlCEUMO5jyFSw/W5kF3PX+FmfOkIoYczHkKlxWs1Rn1rYe7wjeOmPOEIoYczHkalxUs4KIJFhBDsIAYggXEECwghmABMQQLiCFYQAzBAmIIFpXa+Dcj+nZRyqKdeyLmJ1hUrG8XpWkS/r0QpiFY1Gz+jwegKoJFzfp2UcE7bqmGYFGvrlm07dwfGUdNBIsajWfcV/9YZxUfbEINBAuIIVhADMECYggWEEOwgBiCBcQQLCCGYAExBAuI8f+RwxgSvae5CAAAAABJRU5ErkJggg==" alt=""&gt;&lt;/p&gt;
&lt;p&gt;I put the constant to be equal to 1 for simplicity. Look at &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=piecewise' target='_new'&gt;?piecewise&lt;/a&gt; for more details.&lt;br&gt;&lt;br&gt;&lt;/p&gt;</description>
      <guid>142946</guid>
      <pubDate>Fri, 01 Feb 2013 22:44:42 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
    <item>
      <title>join</title>
      <link>http://www.mapleprimes.com/questions/142937-Plotting-Strange-Functions?ref=Feed:MaplePrimes:plotting strange functions:Comments#comment142969</link>
      <itunes:summary>&lt;p&gt;I guess you mean to select a constant such that the two lines make contact, in that case all you have to do is solve the system, i.e. constant:=&amp;nbsp; 1/(1000)^(3/8); so adapting Markiyan's piecewise definition of f:&lt;/p&gt;
&lt;p&gt;f := piecewise(`and`(x &amp;gt;= 0, x &amp;lt;= 10^3), 1/(1000)^(3/8), `and`(x &amp;gt; 10^3, x &amp;lt;= 10^8), 1/x^(3/8), undefined);&lt;/p&gt;
&lt;p&gt;(check that this looks right)&amp;nbsp;&lt;/p&gt;
&lt;p&gt;as for combining, why don't you provide an example: usually you can do that with plots:-display(p1,p2) where p1 and p2 are previously defined plots.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;I guess you mean to select a constant such that the two lines make contact, in that case all you have to do is solve the system, i.e. constant:=&amp;nbsp; 1/(1000)^(3/8); so adapting Markiyan's piecewise definition of f:&lt;/p&gt;
&lt;p&gt;f := piecewise(`and`(x &amp;gt;= 0, x &amp;lt;= 10^3), 1/(1000)^(3/8), `and`(x &amp;gt; 10^3, x &amp;lt;= 10^8), 1/x^(3/8), undefined);&lt;/p&gt;
&lt;p&gt;(check that this looks right)&amp;nbsp;&lt;/p&gt;
&lt;p&gt;as for combining, why don't you provide an example: usually you can do that with plots:-display(p1,p2) where p1 and p2 are previously defined plots.&lt;/p&gt;</description>
      <guid>142969</guid>
      <pubDate>Sat, 02 Feb 2013 17:40:02 Z</pubDate>
      <itunes:author>PatrickT</itunes:author>
      <author>PatrickT</author>
    </item>
    <item>
      <title>Combining plots</title>
      <link>http://www.mapleprimes.com/questions/142937-Plotting-Strange-Functions?ref=Feed:MaplePrimes:plotting strange functions:Comments#comment142970</link>
      <itunes:summary>&lt;p&gt;To answer your second question---about multiple functions on the same graph: Yes, all that is easily done with &lt;strong&gt;plots:-display&lt;em&gt;. &lt;/em&gt;&lt;/strong&gt;See &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=PlottingGuide' target='_new'&gt;?PlottingGuide&lt;/a&gt;. For a complete answer, post your question in a separate thread.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;To answer your second question---about multiple functions on the same graph: Yes, all that is easily done with &lt;strong&gt;plots:-display&lt;em&gt;. &lt;/em&gt;&lt;/strong&gt;See &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=PlottingGuide' target='_new'&gt;?PlottingGuide&lt;/a&gt;. For a complete answer, post your question in a separate thread.&lt;/p&gt;</description>
      <guid>142970</guid>
      <pubDate>Sat, 02 Feb 2013 17:56:12 Z</pubDate>
      <itunes:author>Carl Love</itunes:author>
      <author>Carl Love</author>
    </item>
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