Problem 56458. Easy Sequences 80: Sum of the n-th Row of Fibonacci Square Triangle

Created by Ramon Villamangca

Solve Later

{"parts":[{"partUri":"/matlab/document.xml","contentType":"application/vnd.mathworks.matlab.code.document+xml","content":"<?xml version=\"1.0\" encoding=\"UTF-8\"?><w:document xmlns:w=\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\"><w:body><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>We shall call the following arrangement of </w:t></w:r><w:hyperlink w:docLocation=\"https://en.wikipedia.org/wiki/Fibonacci_number\"><w:r><w:t>Fibonacci numbers</w:t></w:r></w:hyperlink><w:r><w:t>, as the </w:t></w:r><w:r><w:rPr><w:b/></w:rPr><w:t>Fibonacci Square Triangle</w:t></w:r><w:r><w:t>:</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>                        </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"true\"/></w:customXmlPr><w:r><w:t>F(1)^2\\\\F(2)^2,\\ F(3)^2\\\\F(4)^2,\\ F(5)^2,\\ F(6)^2\\\\F(7)^2,\\ F(8)^2,\\ F(9)^\\ F(10)^2\\\\F(11)^2,\\ F(12)^2,\\ F(13)^2,\\ F(14)^2,\\ F(15)^2\\\\F(16)^2,\\ F(17)^2,\\ F(18)^2,\\ F(19)^2,\\ F(20)^2,\\ F(21)^2\\\\....</w:t></w:r></w:customXml></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>where: </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"false\"/></w:customXmlPr><w:r><w:t>F(1)=F(2)=1</w:t></w:r></w:customXml><w:r><w:t> and </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"false\"/></w:customXmlPr><w:r><w:t>F(i)=F(i-1)+F(i-2)</w:t></w:r></w:customXml><w:r><w:t> for </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"false\"/></w:customXmlPr><w:r><w:t>i&gt;2</w:t></w:r></w:customXml><w:r><w:t>.</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>We can see from the above list, that the first row contains the square of the first Fibonacci number (i.e. </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"false\"/></w:customXmlPr><w:r><w:t>F(1)^2</w:t></w:r></w:customXml><w:r><w:t>), the 2nd row contains the squares of the next 2 Fibonacci numbers, the 3rd  contains the next 3, the 4th contains the next 4, and so on.</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>In this problem, we are required to </w:t></w:r><w:r><w:rPr><w:b/></w:rPr><w:t>find the sum of the n-th row of the Fibonacci Square Triangle</w:t></w:r><w:r><w:t>. For example for the 4th row, the sum is:</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>        </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"true\"/></w:customXmlPr><w:r><w:t>S_4 = F(7)^2+F(8)^2+F(9)^2+F(10)^2=13^2+21^2+34^2+55^2=4791</w:t></w:r></w:customXml></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>Since, Fibonacci number squares grows very fast, please present your answer as a row vector of 3 elements. The first element is the first 4 digits of the sum, the second element is the last 4 digits of the sum, and last element is the number of digits of the sum.</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>Therefore, for the 4th row, your program output should be </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"false\"/></w:customXmlPr><w:r><w:t>[4791,\\  4791,\\ 4]</w:t></w:r></w:customXml><w:r><w:t>.</w:t></w:r></w:p></w:body></w:document>","relationship":null}],"relationships":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/document","target":"/matlab/document.xml","relationshipId":"rId1"}]}

<div style = "text-align: start; line-height: 20.440001px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none; white-space: normal; "><div style="block-size: 445px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 222.5px; transform-origin: 407px 222.5px; vertical-align: baseline; "><div style="block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">We shall call the following arrangement of </span></span><a target='_blank' href = "https://en.wikipedia.org/wiki/Fibonacci_number"><span style=""><span style="">Fibonacci numbers</span></span></a><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">, as the </span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="font-weight: 700; ">Fibonacci Square Triangle</span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">:</span></span></div><div style="block-size: 150px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 75px; text-align: left; transform-origin: 384px 75px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">                        </span></span><span style="vertical-align:-69px"><img 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" width="311" height="150" style="width: 311px; height: 150px;"></span></div><div style="block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">where: </span></span><span style="vertical-align:-5px"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANcAAAAmCAYAAABXsw4JAAAAAXNSR0IArs4c6QAAAERlWElmTU0AKgAAAAgAAYdpAAQAAAABAAAAGgAAAAAAA6ABAAMAAAABAAEAAKACAAQAAAABAAAA16ADAAQAAAABAAAAJgAAAADdbO6DAAAI8UlEQVR4Ae2bZ4xVRRTHV0BFRYmKoii6KqIkBkWN2EWMnUCMGFCwa7CgMaIGW4wxKvbEaLCEhA/4AQUUewFRTAixYENRQcUK2A0oxfr7wx2Zvd47d+7bebvv7c5J/jvlnDlz5pw7dXcbGiJFD0QPRA9ED0QPRA9ED0QPRA9ED0QPRA+0ZQ+cxuA+A5sHGuQI9MwBuwTS1x7UhI7BPJx2RXtwXC2P8WKM+xuc62lkI3J3g24O+U7wngHfgd0ccpG1zgNFMdgQsWOAJstD4GowAGwK8mgAjNXgrjyBOq3vgN0jwXkh7J+Ekp/BLxXg/AID+sNfA24ukBO7J3gQSP4f0Au4qAtMrZ5vg84uwRrn7Yt9y0Al/l/kMbaiGOyNjneAfJ7Gj9SpfR7pI9TCOTxPoI7qNak0jgVAftC8CEJbouVVYDt3NuWx4EJwCbgGTAQLgZEbRD6PpHMxeBxsAPJoBxj3Aa2CRq/SosmFSEMPsBRMUKGOSf4ZAuzxr6J8OxgNLgKXg3HgRbASSPZN4KKiGOxO49+B3W86vxz+QEcnN8GTTB+HTC2z5PuTwfvAHnuwyaXB6wM3yuWsvPtRJ3g6kkm2O8ijJ2D8AYqObVORUYBOT+SNDT6TiyYNlwK1OUeFOiYdg83Yld7oGMsh8LRjjHfIiOWKgT4qLaB/gVvB9qAjULxUNicI2eKaxDo1fAs+BF1AvdEJGCw/aRd+EpgYBJ1cr1iKp5N3kY6DXzgEToMnIx92yGSx5ift1NZ3cim434AVoB6Di9lraQA/TWCV9ltbm/9DYz47n91QFIODaKt+rsvRoRgbezQBtQvmkU42knUtCHlta6l+aDIOjSXY5NLFVccQ40wdBV10LswpDoGZ8KSr0SGTxZpLpbHBd3JJz5ikXT3vXtq9zdiXkN8AuOgrmHs5BIpicDNtdb/okKND/S8ExqbBOXKq3hh8DxaDIrsRqVk6DsvMeINNLm2NRqnSRlBEHXMEelKvlU67UFmqdHLpvC+7dcypV3odw00MJnoMIs//auoTg/uRG1bQjxZQY9OgAtnJiezAArlaZpeeXHkrkz3IY63Cx+QXW2VltwM/gK4qJKQJlEUjqFSfM7OYVarTCrwUHAbK7HhVMqe02m602M9q9byVN9k7yYwzBdI8/0vEJwZ6nteEcJFOM4b0e0oXvZwwz3YJtTWez+TSjDWUDqza3wPk3F+NkCM9PuG15ORSl7OSfo9M0npKjsZYEyc9VLyUMn4fyrrXzE7V5xVDxaAx6eATUj1YuMj4f6BLqK3xOhUMqBF+b0tmGfkDgF4L+4CTgBw2FvjQTolQUTB8dJWR+SgR7lmmEbL9wbMl22SJv0WlfhFbCdknB91ddgZ7gu3A/mA0WAlmAB8KEYNt6Ui+EY1flzh/6n6m3VQ265v7E/hSLcTA19YmckWTyw6sGt7SpPX6wtT12dycLrM9Eu6PuVLVYZj+diypXv7ZqmSbLPEtsio96+xJ2Z02mqhpeoSKNenKjHKoGJyJbvnmPaD7WRH9g8DPQEdcfQNfAl+qhRj42tpErszkeo2WennrDOSkvYGearULLQJFtA0CGwGtYL8UCQfmVzq5PsCOUQFsKfMx2d31paDfMRkaSeZzoBdc7cKyTSv7NOBDIWIge64Fq4DuUH8AH1IM9N1ogSvjj9aOgc/YSsto4ukepVVH0MRK0wIqbkhX5pQ1GaVHjx+V0FwaGVt6lVSge6PavlGyXWuLX5nYLdu18qdfAYdR9xvYBPhQc2OgnU8TWXe/U3w6tGRM/E606uopa74hxWKSj+GunUu/SLSPMy9kKNTZe2pGfVbViqSycxazynXm4/uzyv2EVq+AGppJRru+TfL/c2ClXenINzcGN6Jb9+yrwGOOfrJY9RqDrLF41bkml33f+hZt81MaO1DWE3C6PiX2X/GbJLcZ6cZg9X+c6me2Trr4uvpdBetBfjrU0vailTfZ98nMMwWPtDkxOAP914Nx4A6PvtIi9RiD9BhKlX0nV1ZgdTS4tURvOqN/D7YBcrQmbEtRt6SjspOrP+2eDWCkHiHshwkflQMQ0h3VUNbJ4RXD9EwrjcEQ9E8AD4CrPftKi9VjDNJjKFXOm1xyxL6WpqzAWmzvrD5uTS69GLXk5No+sbDs5JJ/Wuu10D45fIwdXyRjaG5SNgZH0eFk8Ci4OKfzLakfA65z8HVaWQF0jy9DrRmDMnb+T1aGZ5FWWR37RLrAzViba/6PBajoBw4Db5ZUp8t0pXR40vDdkgo+QH5UyTZZ4mVex0x7+76VdXIwcmXTMjE4EOXTgfo/E+i0kqYNqZgIfk8zrHKl/peK1oyBNYRwfxc5E62aVIIGF4rM3yk+VYHCxbQxNu1Vor12YX0Uum+YBaNE81YR1eJjxqr0lIBW+MagL33+lNihnWtiBp6kTk/ssnEgyKN7YUjmgjyBOqg/CxtNTKZUau9gS4mULQHdK1WWaqenZB0HdTTI2zVTTdY+P19GpRmY0ruAVkwf0oepNpVcwn30h5bZAoWzgD1eHbeas3PbNvrEoDcNlqZssO1J5xcV2KcFejUIccRGTYvTrvSoU48Zt94O9ihrxSeWAqNI6V8g1A52W9LHGaRFpJcpndNtW0xeE3R+kQL4OtKqjVbiWqfhGLgGmDHaqcZ7aqABFMVAf79o912UH+uw69BE1zSHTK2ydsCwr4BOPmkfqO5zEOLagJow1IgafSha7Xx3L0QroiNoJafoMh5pvQcaybZUDGbR1yrQD0RqAQ+cTB/66M+rcl+z0a9JrKNWpKYeaIkY6KVRcc57ZWxqUSwF84DuTcuB/mWiGnQ9SnXO368aytuIzmrGoAc++hJUfPlvIz5ulWHoSPga0CvejoEtGIE+rZijA+tta+qqFYMuOGoe+BR0bWtOq5fx6Jl8DngX6BUrBB2CEp3xbwihrB3oqEYMnsZvehzr1Q78V9ND3AjrhoIOgazUE+nBgXS1FzWhY6D7XLzntpevJ44zeiB6IHogeiB6IHogeiB6IHogeiB6IHogeiB6IHogeiB6IHqgwAP/AoKcK8s2KhK6AAAAAElFTkSuQmCC" width="107.5" height="19" style="width: 107.5px; height: 19px;"></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style=""> and </span></span><span style="vertical-align:-5px"><img src="data:image/png;base64,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" width="167" height="19" style="width: 167px; height: 19px;"></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style=""> for </span></span><span style="vertical-align:-5px"><img src="data:image/png;base64,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" width="33.5" height="18" style="width: 33.5px; height: 18px;"></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">.</span></span></div><div style="block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">We can see from the above list, that the first row contains the square of the first Fibonacci number (i.e. </span></span><span style="vertical-align:-5px"><img src="data:image/png;base64,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" width="38" height="20" style="width: 38px; height: 20px;"></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">), the 2nd row contains the squares of the next 2 Fibonacci numbers, the 3rd  contains the next 3, the 4th contains the next 4, and so on.</span></span></div><div style="block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">In this problem, we are required to </span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="font-weight: 700; ">find the sum of the n-th row of the Fibonacci Square Triangle</span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">. For example for the 4th row, the sum is:</span></span></div><div style="block-size: 22px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 11px; text-align: left; transform-origin: 384px 11px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">        </span></span><span style="vertical-align:-6px"><img src="data:image/png;base64,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" width="429.5" height="21" style="width: 429.5px; height: 21px;"></span></div><div style="block-size: 63px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 31.5px; text-align: left; transform-origin: 384px 31.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">Since, Fibonacci number squares grows very fast, please present your answer as a row vector of 3 elements. The first element is the first 4 digits of the sum, the second element is the last 4 digits of the sum, and last element is the number of digits of the sum.</span></span></div><div style="block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">Therefore, for the 4th row, your program output should be </span></span><span style="vertical-align:-5px"><img src="data:image/png;base64,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" width="102.5" height="19" style="width: 102.5px; height: 19px;"></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">.</span></span></div></div></div>

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3 Solutions
2 Solvers

Last Solution submitted on Feb 19, 2023

Last 200 Solutions

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1 Comment

GeeTwo on 22 Dec 2022

Additional rules: no persistent, global, java, BigInteger.
Control structures allowed!

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Problem 56458. Easy Sequences 80: Sum of the n-th Row of Fibonacci Square Triangle

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Problem 56458. Easy Sequences 80: Sum of the n-th Row of Fibonacci Square Triangle

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers2

Suggested Problems

More from this Author116

Problem Tags

Community Treasure Hunt

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