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    <title>MaplePrimes - answers and comments on Question, Can you help me for solving this ...</title>
    <link>http://www.mapleprimes.com/questions/129600-Can-You-Help-Me-For-Solving-This-</link>
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    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
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    <lastBuildDate>Sat, 13 Jun 2026 09:56:26 GMT</lastBuildDate>
    <pubDate>Sat, 13 Jun 2026 09:56:26 GMT</pubDate>
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    <itunes:summary />
    <description>The latest answers and comments added to the Question, Can you help me for solving this ...</description>
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      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, Can you help me for solving this ...</title>
      <link>http://www.mapleprimes.com/questions/129600-Can-You-Help-Me-For-Solving-This-</link>
    </image>
    <item>
      <title>Adjusted code</title>
      <link>http://www.mapleprimes.com/questions/129600-Can-You-Help-Me-For-Solving-This-?ref=Feed:MaplePrimes:Can you help me for solving this ...:Comments#answer129614</link>
      <itunes:summary>&lt;p&gt;Replacing ?= by ?:= and changing the definition of B(nu), we obtain (Your range assignment is unclear for me.)&lt;br&gt;&amp;gt;restart; &lt;br&gt;&amp;gt;B := nu-&amp;gt;2*h*nu^3/(c^2*(exp(h*nu*/(T*k))-1)); #better way to determinate &lt;a href="http://en.wikipedia.org/wiki/Planck%27s_law_of_black_body_radiation"&gt;Planck's law&lt;/a&gt;&lt;br&gt;&amp;gt;h := 6.63*10^(-34);&lt;br&gt;&amp;gt;c := 3*10^8; &lt;br&gt;&amp;gt;k := 1.38*10^(-23); &lt;br&gt;&amp;gt;T := 3000; &lt;br&gt;&amp;gt;plot(B(nu), nu = 0.1e-2 .. 10);&lt;br&gt;&amp;gt;plot(B, 0.1e-2 .. 10);#alternative&lt;/p&gt;
&lt;p&gt;&lt;br&gt;&lt;img 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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;Edit. Formula for&amp;nbsp; B.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;Replacing ?= by ?:= and changing the definition of B(nu), we obtain (Your range assignment is unclear for me.)&lt;br&gt;&amp;gt;restart; &lt;br&gt;&amp;gt;B := nu-&amp;gt;2*h*nu^3/(c^2*(exp(h*nu*/(T*k))-1)); #better way to determinate &lt;a href="http://en.wikipedia.org/wiki/Planck%27s_law_of_black_body_radiation"&gt;Planck's law&lt;/a&gt;&lt;br&gt;&amp;gt;h := 6.63*10^(-34);&lt;br&gt;&amp;gt;c := 3*10^8; &lt;br&gt;&amp;gt;k := 1.38*10^(-23); &lt;br&gt;&amp;gt;T := 3000; &lt;br&gt;&amp;gt;plot(B(nu), nu = 0.1e-2 .. 10);&lt;br&gt;&amp;gt;plot(B, 0.1e-2 .. 10);#alternative&lt;/p&gt;
&lt;p&gt;&lt;br&gt;&lt;img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZAAAAGQCAIAAAAP3aGbAAARsklEQVR4nO3d0XajOhIFUP//TzMPns5NDAaBJFCp9l7zkOlLYyFVnYXo2H4tAEG8nh4AQCmBBYQhsIAwBBYQhsACwhBYQBgCCwhDYAFhZAms1yvLlcLEorbx65/1H347/pZxAVcVNGn4Nv5Jov1IElgwtLIOjd3Gv2No5/ZqEVgwuBsCa3Nfdu08F067eYwtIcRT3J7X2/jj7qbmPN9OVXIDtQ67w9ECYxknsEoCpSSwas5feCrgAWd68447rMPn4hcC62PbuN5Fvlb2LgZ4ymiBtZx5It5qp7nzEsAoTjZmm4fuAgu44s7A+veKx2m1f6TAgozOd2Xj30g4PKD5Q/dCAguGc2dgrXd5155t7zwvvzy2zVdpeDag1qWWbNzGw+bCsAODpB4PrJFDYeSxQTpX+zFLGwssGIjA2iewYCACa5/AglHUvPW44TBGJrBgFALrkMCCIdR1YpY2FlgwBIFVQmDB8+o/7LPJMMYnsOB5AquQwIKHtejBLG0ssOBhAuuQTxyFITRqwCxtLLDgSQLrFIEFj2n4wXatTjQ4gQWPEVhnCSx4RttP4mx4rpEJLHiGwLpAYMEDWvddljYWWPAAgXWNwIK7dWi6LG0ssOBuAusygQW36tNxUdt48w03O2/BEVhwK4G16SeJ9iNJYMF9urVb7DZef190yZFAX2MGVqsPQtjc2R2edvMYW0J4WM9eq/j6ir93NzXn+XaqkhuoddgdjhbopXOjdQ+skkApCaya8xeeCqjSv8tqt4RLQRYcPhe/EFgf28b1LvK1cnAxQKXBA2spvnMpfyLeaqe58xJAe7e02B13WIvAgukNHljlydJjS3iWwIKO7uqv8A/dCwks6Gj8wFq+PPmuPMnmn9QTWNDLjc3V+tNqRs2FYQcG4QUNrJFDYeSxQWD3dlaWNhZY0IXA6kFgQXu3t1WWNhZY0J7A6kRgQWNP9FSWNhZY0JjA6kdgQUsPNVSWNhZY0JLA6kpgQTPPdVOWNhZY0IzA6k1gQRuPttLkbewTR6ExgXUDgQUNPN1HWdpYYEEDT/dRljYWWFBrgCZ6fgT3EFhQa4Amen4E9xBYUGWMDhpiEDcQWFBljA4aYhA3EFhw3TDtM8o4ehNYcN0w7TPKOHoTWHDRSL0z0FC6Elhw0Ui9M9BQTtl8w83OW3AEFlwxWOOMNZoLfn+Na8lhwAmDNc5Yozlr/X3RJUcCRcbrmusDev1VNYitnd3hOTePsSWEZsbrmqrA2vz5wnm+narkBmoddoejBY4N2TINxnTq4dFh6JzNQYEF7Y3aL90D6/cBJWlSGFgf28b1LvK1cnQdwD+j9ssdgbWceSLeaqe58xLAnoGbpXZkhUEgsCCMgZvljsDqsSU8S2BBkbE7pXtg9X7oXkhgQZGxO6X9709dOMm35+U1Y1u/SsOzwZyGb5PG4xs2F4YdGAxk+DbJchcz8thgCBF6JMAQmxBYcCBCjwQYYhMCC/YEaZAYo6wnsOCrON0RZqCVBBZsC9UakcZaQ2DBtlCtEWmsNQQWbIjWF8GGe5nAgg3R+iLYcC8TWPApYFPEG/E1Ags+BWyKeCO+RmDBHzE7IuSgy/nEUdgWsyNCDvoCgQX/CdsOUcd9lsCC/4Rth6jjPktgwf9F7oXAQz9FYMGyxE6rRWBBIvG7IPwFFBJYILDCEFhkN0ULzHANJQQW2U3RAjNcQwmBRWqz1P8kl3FIYJHXRMUf9Uo233Cz8xYcgUVeExV/+Cv5SaL9SBJYJDVX5ce+mPX3RZccCYnMVfkNLqb+sxA2d3aH59w8xpYQ/jNd2ddeT30QfOTOzs+br7UOu07jhHimK/uWd0YlxxyGzrefa85feCqYyow1f/2S3hFQuHf7+OHbATs/r//K75de7yJfKwfXA5OZsearAqvwX+iWo1yrucMqJLDIZdKCr73DWv/87WCBBfeZtODvCKweW8KzBBaJzFvt3QOr90P3QgKLLKYu9dp/JVw/+a48yeaf1BNYZDF1qTe+tmFzYdiBQUuz13mWu5iRxwbNzF7nk1/eD4HF/BIU+fxX+CawmFyOCk9xkYvAYm5pyjvNdaZZUTJKU95prjPNipJOptrOcqkCi2llqu0slyqwmFOyws5ytQKLOSUr7CxXK7CYUL6qznLBAosJ5avqyS/YJ44yrZQlneWaBRZTyVrPWS5bYDGPxMWc5coFFvNIXMxZrlxgMYnclZzl4gUWk8hdyVkuXmAxg/RlnOX6BRbhqWGBBWGoYYEFMSjgZVkEFsSggJdliRtYm2+42XkLjsAiMNX7T/iJ+P01riWHQTBK95fYc7H+vuiSIyEMdftX7XQ0+SyEzZ3d4Tk3j7ElZCrq9q8GgVV/ho8bpW8/b77WOuw6jRPupmhXau+MSu6Ddv7v+g+//Vxz/sJTwVgU7UqDGSnPrJI0KQysj23jehf5Wjm6DhiJit3SZlKuPW/a/Otn77AKCSwiUa5fCCwYj3L94o7A6rElPEtgEYZa/a77M6zeD90LCSxiUKi7rs/Ot+fcrc7TNmIEFgGo0iONJ2jYXBh2YPAfVXoky13MyGODZZFWRbLMkcBidEq0QJY5ElgMTX2WyTJNAouhqc8yWaZJYDEuxVksy0wJLMalOItlmSmBxaBU5hlZJktgMSJleVKW+RJYDEdNnpdlygQWw1GT52WZMoHFWBTkJZPPmk8cZUSq8aosEyewGIVSrJBl7gQWo1CKFbLMncBiCOqwTpbpE1g8TxFWyzKDAovnKcJqWWZQYPEwFdhClkkUWDxMBbaQZRIFFk9Sfo1kmUeBxWPUXjtZplJg8QyF11TU2dx8w83OW3AEFs9QeE2Fn82fJDr1BdRwB1XXWuwJLf/eaYHF3ZRcB23mtDIONnd2h+fcPMaWkCGotz4aTGvlh7d8/PWdnzdfZR12317l8gjhHMXWTffAKgmUksCqOX/hqaANxdZN7cy+g6DwgXdJmhQG1se2cb2LfK0cXwzUU2k9tXn2dO150/o8Oz9XEljcQZl1VvXsafPnbwcLLCanxvqrfVhesufqsSU8S2DRnRrrr/uvNfR+6F5IYNGXArtFy8C69mx753l5k7H9HiF0obru0niih82FYQdGeErrRlnuYkYeG7EprRtlmWuBRRfq6l5Zpltg0Z6iul2WGRdYtKeobpdlxgUWjamoJ2SZdIFFS8rpIVnmXWDRknJ6SJZ5F1g0o5aek2XqBRZtKKRHZZl9gUUDquhpWRZAYNGAKnra5AvgE0dpRgkNIMsaCCyqqJ8xZFkGgcV1imcYWVZCYHGd4hlGlpUQWFykckaSZTEEFlcom8FkWQ+BxWlqZjxZlkRgcY6CGVKWVRFYnKBaRpVlYQQWJ6iWUWVZGIFFKaUysKhrs/mGm5234AgsiqiTsYVfnp8k2o8kgcUxRTK82Cu0/r7okiNhgwqJoGqRWn0QwubO7vC0m8fYEnKF8gji+jp93N3UnOfbqUpuoNZhdzha+ENtxNFmqcr3YoehczYHBRZVFEYoDVarZO+2f+SFwPrYNq53ka+Vo+sgJYURSoPHT4X3QYV3Ya12mjsvAf+nKqLpviX8OUBgMRYlEdAdgdVjS3iWwOIP9RBT+IfuhQQWf6iHmGp/HWH95PvyeXb+pJ7A4j+KIazGKzdsLgw7MO6mEiLLchcz8ti4jzIILsv6CSyk1QSyLKHAyk4BTCHLKgqs1Kz+LLIspMDKy9JPJMtaCqykrPtcsiynwMrIok8ny4oKrIws+nSyrKjASseKzyjLogqsXCz3pLKsq8BKxFrPa/Kl9Ymj6VjoqWVZXYGVglWeXZYFFljzs8QJZFljgTU565tDlmUWWDOzuGlkWWmBNS0rm0mWxRZYc7KsyWRZb4E1IWuaT5YlF1izsaApZVl1gTUVq5lVloUXWFOxmllFXfjNN9zsvAVHYM3DUiYWfu1/f41ryWHEZh1zi7386++LLjmSqCxielUV0OqDEDZ3doen3TzGlnBaVpCawPq4u6k5z7dTldxArcPucLTEY/lYlqXVlrB8L3YYOmdzUGDNz9rxT/fA+v1fS9KkMLA+to3rXeRrpeA6GI+F45cG1VB4H1R4F9Zqp7nzEoRh1fhLYDEqS8ZK43/g2z+m4ZbwLIEVjPViS+2vNXz8sHPMzpECiz8sFl/U/jrC70fa155t7zwvvzy2zVdpeDZ6eb2kFTsaF8ewuTDswPiPNeJIlruYkcfGskgrimSpEoE1NKtDmSyFIrDGZWkolqVWBNagrAtnZCkXgTUii8JJWSpGYA3HinBelqIRWGOxHFySpW4E1ij8aigVspSOwBqCVaBOlgISWA9zY0ULWWpIYD3J5NPI5JXkE0efZ+ZpJ0sxCaxnmHaaylJPAusB5pzWspSUwLqbCaeDLFUlsO7jHwTpJkthCaybmGd6ylJeAusOJpnOslSYwOrODNNfliITWH2ZXm6Rpc4EVi8esXOjLKUmsLowq9wrasFtvuFm5y04Aqs9U8rtwtdcybdPH/5XTjOfPCF22a2/L7rkSKp4aMVzaiuvSRBs7uwOz7x5jC1hX6aRR1XVX5OPbfk4yc7Pm6+1Drtvr1I5zuzcWDGA7ndYJYFSElg15y88FV+ZPcZwx5bw8Ln4hcD62Daud5GvlcNxss3UMYybnmGVPxE/e4dVSGBdYRvIYAQWX5gxxhN1S3iWwDrBjRWjCv/QvZDAKmWiGFiDX2v4ePJdeZLNP6knsI65sWJ4jQt02FwYdmBDEFUEkeUuZuSxPUlUEUqWYhVYn0QVAWUpWYH1h9kgpiyFK7D+z40VkWWpXYG1LG6sCC9LBWcPLDdWTCFLEecNLFHFRLKUcsbAElVMJ0tB5wosUcWkspR1lsASVUwtS3HPH1iiigQmL/EUnzgqqkgjS6HPGViiimSylPtsgSWqSClL0U8SWO+cmuNa4LwspR8+sOQUCKwARBX8k6UT4gWW3R+sZOmHMIElp+C7LI0xemDJKSiQpUMGDSw5BWdkaZWBAusnpMYZEgSRpWeGCCwhBXWy9M8zgfX7ZkpUQbVJuujwHc63BpaEgj5maKqPr7k/PKbTIOQU9DZDdz0QWB97PSEFt5ih0xoH1jqMxBOMYYbe2wysFxDNcbP3SpEbvQrusO4fSaCTBx22k9985hFOLrB6jSTQyYMO28lvPvMIJxdYvUYS6ORBh+3kN595hJPPEFhLwe9hTSDo1QUd9hJ25EGHvaQKrAyCFmLQYS9hRx502IvAAiYjsIAwBBYQhsACwhBYo5vgH0AjDj7inIcrlY+hlow/zLXlNM6vmF0Wq4Xewg14CVgqH4VROP4AF8ZbiCpcCxdYsUb7I1xgLd/HLLBmEKUKf3uPOdDIfwYcaMw/gs72/s+ff6XviGgkUBX++BlzoMH/jqpAw/4Ra8wCa1qxCnGJuUNZwg77zR0WQwhUgj9eK0+PqEjcwIo4coE1odA7lLdAI4/Y9m8RRy6wZhPxJmUt1sjjznaska9HWzL+GNcGsAgsIBCBBYQhsIAwBBYQhsACwhBYQBgCCwhDYAFhCCwgDIEFhCGwgDAEFsHsfBY407PYxCOw0rLYxPNzkyWtsrHehCSwcrLehBTok+poyJITlcBKyJIDYQis2ay/riatp5eC9izqbDTqm3mYkkWdjUZ9Mw9Tsqiz0ahv5mFKFnU2GvXNPEzJos5mkEb9/eS765C+nXyQeaAtizqbERr1tfo6334vJLBSsaizebxR1wNwh0UrFnU2jzfqToL8/KePn5flz6+PLX93lMulO6nH54EeLOps/jTq63XT/74N4PvYvgXT+uDN/3r4cgJrShZ1No836qnAWh+/fk6//8vrAisVizqbxxt15xnW5cA69XIlf4ugLOpsRmjUb3Hz8Uzq2y89bEbY5pHf/nDnzwnNos5mkEb9ton7yKnNw3b+VuGrbJ6ECVjU2WjUN/MwJYs6G436Zh6mZFFno1HfzMOULOpsNOqbeZiSRZ3Ni3+eXgras6hAGAILCENgAWEILCAMgQWEIbCAMAQWEIbAAsIQWEAYAgsIQ2ABYQgsIIz/AWhDjYYYXfxKAAAAAElFTkSuQmCC" alt=""&gt;&lt;/p&gt;
&lt;p&gt;Edit. Formula for&amp;nbsp; B.&lt;/p&gt;</description>
      <guid>129614</guid>
      <pubDate>Fri, 13 Jan 2012 23:14:56 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
    <item>
      <title>Appendix</title>
      <link>http://www.mapleprimes.com/questions/129600-Can-You-Help-Me-For-Solving-This-?ref=Feed:MaplePrimes:Can you help me for solving this ...:Comments#comment129618</link>
      <itunes:summary>&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&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;PS. Also see the output of&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;PPS. Sorry,&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;&lt;img 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sumsL7Jf1mDq0h2ff0NenGS+SWKIynJSA0YhsIChqGwgGEoLGAYCgsYhsIChqGwgGEoLGAYCgsYhsIChqGwKOL3MxY+g0JGFhOl+MQc2VlPlKKtyM6SohSFRXaWFEU4gEUJ1hP5+S5DCrGegGEorNk8+Kf1VJCfSZ2NjfokhymZ1NnYqE9ymJJJnY2N+iSHKZnU2dioT3KYkkmdTScb9fXId9EhHT14JzmQl0mdTQ8b9fH3nwstN6STB+8hB7IzqbNpvlE/B+AdFrmY1Nk036gnDfJ4uQL+8fdq+Lfrp96upQq8k2qeAyWY1Nn82aiPR6X/jgZwPLajYvq88e7//fp0CmtKJnU2zTfqpcL6vP3ncfrzi9cV1lJM6myab9STY1jhwrr0dCn3YlAmdTY9bNSjunk7JnV00cNuhe3e8ugvT/6eoZnU2XSyUY9+iXvrqd2bndwr8Vl2H4QJmNTZ2KhPcpiSSZ2NjfokhymZ1NnYqE9ymJJJnY2N+iSHKZnU2Tz4p/VUkJ9JBYahsIBhKCxgGAoLGIbCAoahsIBhKCxgGAoLGIbCAoahsIBhKCxgGAoLGMZ/SGICSsSssGgAAAAASUVORK5CYII=" alt=""&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;&lt;img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZoAAAARCAIAAABrZP2bAAACXUlEQVR4nO2bL5LCMBTGcwAkB+khOAACgUBGICqRdRwCgeQYiB4AEYlEIBAIRAQC0RU708kkeflbtpnu9xM7SfjykryZfCTbwjoAAJgEbOwJAADAMMDOAAATId3OGGOMxXWXUm632/f7/SW9ym63u9/vCR2BFeQTlE/W6SzWzjjnQggziIpXH8jj8Vgul5/PJ637IFgX5RVQvWKznTwB61gl5BMAN1mnsyiNEGKz2XhlfdmhD6RpmtPplBMhB+uivAKqV8JZOG0CjrHGzScAXv7Ozuq6PhwO3jh9ldKH07btYrHIiZDDsHZGBRl8Ag79uPkEwItnh/Rf1NY7kak0v+T7lqqqzuezdQhr2dSbM6HKvzyfz9ls5l1gVEx1XRqB63ILSrazkHwCMCJBJyz3ZjNdzFqez+fX65WKbzqCptc0Ifv/t+X1ermXFhszkOnZWefLJwDjEno666taoaN3gtl+u93M+FTV1MfOhBo0M2YgU7Uzdz4BGBG/nVmrlGc5PpqMnTGCkMg5Q8POAHATYWfe7efQd8Rl09Hd1KdZj/tyhNNZ1Fi4bIKSce0Qt5epf/t2bVuqn1ZV1bYtFd+suvXWc6J2Sgp/FBAeM5zp2RkeBYDC8diZdT9rLSGaruvquj4ej9bgVsug9OaIarsaQX2xwDpEQswozKVZs5TcaMb09soZCy9qgMIJPZ3lI4RYrVbf05vs93v1tc9hl/MP0fIJQGmQO/wbm59zfrlcvqdXkVKu1+v+Rznwsky0fAJQIOR/fKmrTQ5SSs551E/Qo/QqTdPgGdyAIJ+gfH4AOEHP0uO3isIAAAAASUVORK5CYII=" alt=""&gt;&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;PS. Also see the output of&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;PPS. Sorry,&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;&lt;img 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      <guid>129618</guid>
      <pubDate>Sat, 14 Jan 2012 00:34:30 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
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