<snapdata remixID="10609324"><project name="2.5 Triangles" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAADwJJREFUeF7tnQ9QVMcZwL9TECEYJWokyQxB1GoyUyFtp5Vop2j+wLQmhWpHU0VkxkYKsUoSa5oJA0idSWoSdAyJpKn/0DGZSJGaZjQxYmdUzCQ10M4oWk0kaqMGxDEExAh0viV72bt7927fvX3c3XvfzjDAu91v9337u2/32933Pdc1SO8HSqSBEGnARQCGSPNULdMAAUgghFQDBGBI1U+VE4DEQEg1QACGVP1UOQFIDIRUAwRgSNVPlROAxEBINUAACuqvKc2D7WWL2ZV9rpkh7RinVE4AftvTX42Kh7kdexh4mf0NBOAgfQMIwG8VLUJXt2IubC9dBLUJjw5SNzi3GgIQgFm87PW74HcrqtwkkBUcnC+F4wF8b3EmvLT5GZ8hFwFcWL4Fcsu2Dk5POLQWxwOoZ+nIClr/rXA0gIEA0xqare8SZ9XgWABPp02E1bsrYFvyY7o9HghSZ+Gi/m4dC6AsWOgRb6wsomUZ9ewxiY4E8GLyOMj77E1pqBDWh7bshafzX7CoG5wr1pEAylo/EYtgyjgXK/k7dxyANWV5sL10sbT146o8kj0DyusqDJeT7wpn5nQcgGYsGZbdlfAIjLja6UxaLLhrAtCgUs0AbLAqR2R3FIA4/GIyu7tBEKr7bjgKQASnNKcE7t99yJQGjXrRpiqzeWHHAajqnB/NB9V8MxwDoBVWCyEsKK6CnHW71PSGA6U4BkBV8z9vRmg+aO5b4xgACz95HbLX18LDW/aZ05hXaX/HuWQr6XO54N41G+DyrSNli4Q03wcvlMB9584qa4NjALTSUplxbm57pQYqfjQSnvnJGGWdapWg9u5eSNx0Fv5V+iSMb/9SSTUEoBI1DpyqNurgVGc8DH/99Tw4UXiPolZYL+Z/nTfh7q2tcOWJXCWVEYBK1AgQzFCc9OLr8PGSyTBhZLSiVgyOmOiqMwSgEVUHA4cR+TzvorM7IWddrbRXjMPvN0UTWPG0tDR46623YN68eez3LbfcArGxsTB69GiPprhcLujv9x/SET9va2tjZbzL4rWKigooKSkJeHu8PUlJSawdYiIAA6rPM4NVHrBWM4wMxd4AJiYmMpHJycmwZs0aaGlpgRkzZriBO3z4sMf/WVlZsG/fPg8gOYC87Pbt22HBggVQUFAAGzduZAAWFhZCXFwc+8nMzIS9e/fCjh07YOHChXDo0CGYMmUKPPDAA+yLgAn/F6EnAMMYQLSCUxuapM4OigAiXEVFRazTscO5FRszZgyDpK6uDo4dO+YDIMLT3t7utniiBcSyHECuMhFAtGwIsR6AaAERVALQIHRi9jkdf4elxVXKl2D8NUnWCooAmrg9ZUUDDd+8IrKABlUuC4RBsX6zyx7jDzcAZe+fAJTVFAC8uHkVdCbEQ1l24Im3AbEeWRFwTOPOXoRt4wcecpKBngB0wDMh/kDAYblz1Ah4Kv95qK4sCioMBwcv6sZNuDksikVX2L18LlsPlPG8RQBPnjzJ5n5dXV0+cy4cGk+dOgWXL1+GAwcOMC9W9Ibxb5wnYrp48SI0Nzez//HvadOmQXV1NZvDdXd3u2Xz8vh76dKlUFxc7OFs6LWHLKABU8UhEReJ8RqCx7flmjNS4Q8N65hU2cXk8r+thiM5P4WpB5vg3xlp7igKYn2BrKAIoOgMrF27Fpqamtx36e1YIFzo/a5evZrBiB4serooA6HDshysyspK+Pzzz2Hy5MkgetH4eWpqKsuLHjJCigmdH1y+0WsPAWgQwK3j50Pi2UvuoVGETxQlY7V4/of7G2DqP5sg9WATO+Aqwsb/DvQcifcyDFoutIDp6ek+ADY2NsKkSZOAe7Z8yWT69Ol+AcS2ihaVg4ZLLbi8gx4yykELePToUWY5ubeL64D+2kMASgLobf1wPfD9xVm6D6Nza6hnCXH4nvzhCbjn6HH36WpxrVE8K6h3bpDmgDafA2Ln/3nmCkg92CztGGDG19YVsfxitCyReZSLgYsw8eP9IoDeC9/+hmIC0MYAcieDWzIjw2sgLzYYAMVpAIdZJYA4v8PhGBM6EFpbaN4Dh/e2nvdOi7+BhobgAEMwj3Yqa/0WfbaTWTQxTJue94yL2peSB7bNuAUU82tt/WnJ0wOQ727gnI/P2dDpqK2tZfNDDgt3RLijgvlxG47vYKCjsXLlSvdcD9uMDgef//Hf3PnAevFvdFoIQMm5nlY27w73BxReT68/xNYJcejlyyh6+blVxTz4gBM6G+LDTloA4rVPUyeyfLIWEJ2G3Nxctn+L22Wi5+ptrbg1w+sIIQLIt+74dpy4d8z3frlHjY4I7hVzj1pP9bawgBgQfELTabi//rAJzPwX9fZKtYbAtVtWwf68LI+lF15OBkCsHcHyfszT3+EHlCk+QxJoCOZLIViPCFhNTQ0DUzyogLDiWh5aLw4g7uFyC8iXaRCwV199FVJSUphVRK9XHIqdA2BZHjRnpMF/fpbmpggf7sEOMptwK+xw9nR4MaNY1/nQgozDoxW+QwxkrtdGvdM3Yp2zVpbDU0umwfzvjfARh4vGOTk5zPKpTHyBWe9IV6D6bGEBtW6SD4H8M9lFYW9ZRoZf7zr0AAy0sMzbEQjAqvt+CxObTkN3dDTcVbnJfSYwUMeHw+ePvvMFtB9ogr2VFUqaE7YnovljlHiXWsOn3t2HM4DYbrF9S/ML4e0fpsPWB2+He28bBmljY9itNX3Zo6SDVQm53N0LTx9ug9a2bjj/+3xVYiMjPiBfUC5Y8QrkrK8NePPhDiCeGcR4g3zueH7qPTD18WchKykW9jxyJ0za1god3d/AiFEDMGIaevMm3Np+DVw6p6EDKsZEhrj+PpjfcgwWVW8yIcW3aNhaQK27xI67dPfA8gcfxrzz4TAef7XTwzGQdSi4dXr8ySqoXz7HZ8dEdgjGNUh8BFQvBo3Hsk1pHiwf+yDs/Pkd8Ni7X8CdPx4Bq96tMx3DRikpFgmLKABFHfzq6h74emS8z/CsBYkegAvLBnY0MH09Kh7QgcGkNf+UAVA2AoM4xeh9+WM4FpMIt1+7Ci3PLrOoq8NTbMQCyNXJh2dxbc4bHu88YldwhwGv9QwfBm+v+o3fAEYyAGIQy5Tm01LWC+VhvMG7//QalNfthGUfvBuelFjYqogHEHXDt9m892dFvfEllEC61PO82RZc2RbILdd+eQ0efsXDDrLeu+yyTqA2R/LntgBQtIYqwq/pdSgP8Rt/9SvIXvedQxTsWzb5vrLZmIWRCqFtAMT93NtbL7oXn63uEHzPSGP2wOY/JjMAyQztVt9PqOTbBsBI7kSjJ3VCBYsV9doCQDvMpbhD4rQA6LYAcDAjH1hhBcQ5rKwDY2U7BlO2LQC0i/Vw4ouybQOgXSxHJM9lg7GcEQ8gWg18kMjKB8+DUWywZcp2V0B8R6dUbJlg6winchEPoB0thl2mFDKgRzSAofZ+sf7dy+cwPfOFaFHpwU4LcJ+46JO/BBWtQabTwylPRAMYSkvB95f59h/uiqhcQrGjZdcCP+IBDNbKBGsF9A42BCtTq5xTFqcjFsBgrZ9M5AMtIPCt6ejwWL3XLNbtBAgjGsBgrZ/RjkXYMfKVv0gJKi2ftyy7D8URCaCKnQ8OIXb4hKb/Qvpu7cdD0bkIFnQVYCKARp+JUVHvYMmISABVWwUcljHEmlYyc8pFVSeqvl9V7VIhJ+IAlA1/q0I54SKDAAyXnpAMfRtGzVXSFDx7iOuCoZwKKLkRDSERZwHtbA30Otmu9x1RABp54Meqb2yo5Br13EPVTqP1RhSAdrUCsp0W7NqnrPxQ5IsYAFH5/mI7h0JxoagTvXWMYchfBRGKNqiuMyIADPWhA9VKNyPPbqNARACIShejnZrpwEgvSwAOcg8WfvI6PLT1PelXoA5y8wa9OgJwkFVuN4WbVZ/d9BH2Q7DdFE4AemogrAEUDwyY7Tjv8noxXlTXpVKe3b6QYQ2gyo4TZbGj9CvmAMaB9pfEsG1G2oERtjDFXL9hpJh03lCfzpFuqGRGRwIo6kbLoogh2yT16M6Ggdcx4TvkrEh4bAzjS9slEYD9DUo3+VWcVbQLXDL3QQASgDKcWJaHACQALYNLRjABSADKcGJZHkcDaMV8zQqZlvV+GAgmAE1GN/XuQwLQGNUEIAFojBjFuR0NoBUHPMkCGiPU8QCqftCHACQApTVgxb4qASitfpaRLKBrpjGNBchNABpTJwFIABojRnFuApAAVIyUMXEEIAFojBjFuQlAAlAxUsbEEYAEoDFiFOd2LICyL5YOpG8eOVXMR4+QBtLad587FkAzyyX4Zs5LyYlMi6GKnCrfxeGdkwAs0375tL9uw8XrguIqek5ZEdeOBBCjbB3JnqH0KL6i/nCcGNsDyF+rIPYsDZvhw7ntAQwfVVNLtDTgA2DpL+fDhod+AY+Mj4OEmKGkNdKAaQ109PTCns+6YNn7/4Dy+jc95HkA2BMVBXes2wzfFE0wXSkJIA14ayC66gxcWp4H0b197o88ACxc+DgUV2TDD5JHQXd3N3R1dYHL5XL/kEpJA1oaiI+Ph6ioKLhx4wbU19d7ZBk7dixkZGSwax9+ehWqn9sF63du0gbwtldq3Nbv+PHj0NPTA0OGDGE/CCIl0gDXAPIwdOhQGDZsGKSkpLDLbW1t0NnZ6aGk3t5eaGhogCVLlrDraAWvPJErD2B0dDTgD1bGU39/vweQ9L8z9YGGCS1fUlISQ+PChQtw/fp1n2/prFmzoLW11TiAfX19EBMTA8OHD2cVUSINiBrg07Nx48b5APjRRx9BZmYmXLlyBYIGEKXGxcVBbGwsAUjs+dXA6NGjPQBsbGyE/fv3Q0lJCbseNIBo9RA+soBEn54GEhISPAA8c+YMczzOnTtnDkAED39woinOAak7SAOiBjiA58+fZ46rd5o9ezacOHEi8BzwrpffgEvLpkBs1BDo6Ohgwy/3gMkLJuj8aYAbpw0bNjBmxIQc5efnAw7T3Tf7YNyGFrjw5IBHjMljHbBqZhacKlwAm+bSQjThpl4Di3a0wPffeBMKDr6nDSBexbXAusyxMHvirepbQBIdq4F3Tl+DnH1feqwB+lhArp30556Hk4l3OVZZdOPqNTDli/NwZM0ffQT/H2HcSrAbV3kvAAAAAElFTkSuQmCC</thumbnail><stage name="Stage" width="480" height="360" costume="1" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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AAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==</pentrails><costumes><list id="2"><item><costume name="Untitled" center-x="240" center-y="180" 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s="reportGreaterThan"><block s="reportSum"><block var="A answer"/><block var="C answer"/></block><block var="B answer"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="B answer"/><block var="C answer"/></block><block var="A answer"/></block></block></block><script><block s="doSetVar"><l>Set total perimeter</l><block s="reportSum"><block var="A answer"/><block s="reportSum"><block var="B answer"/><block var="C answer"/></block></block></block><block s="doSayFor"><block s="reportJoinWords"><list><l>This is a real triangle and the perimeter is </l><block var="Set total perimeter"/></list></block><l>2</l></block></script><script><block s="doIf"><block s="reportAnd"><block s="reportEquals"><block var="A answer"/><block var="B answer"/></block><block s="reportEquals"><block var="B answer"/><block var="C answer"/></block></block><script><block s="doSayFor"><l>It is an equillateral triangle.</l><l>2</l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportProduct"><block var="A answer"/><block var="A answer"/></block><block s="reportAnd"><block s="reportProduct"><block var="B answer"/><block var="B answer"/></block><block s="reportProduct"><block var="C answer"/><block var="C answer"/></block></block></block><script><block s="doSayFor"><l>It is a right triangle!</l><l>2</l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportNot"><block s="reportEquals"><block var="A answer"/><block var="B answer"/></block></block><block s="reportAnd"><block s="reportNot"><block s="reportEquals"><block var="B answer"/><block var="C answer"/></block></block><block s="reportNot"><block s="reportEquals"><block var="A answer"/><block var="C answer"/></block></block></block></block><script><block s="doSayFor"><l>That&apos;s a scalene triangle</l><l>2</l></block></script></block><block s="doIf"><block s="reportOr"><block s="reportEquals"><block var="B answer"/><block var="C answer"/></block><block s="reportOr"><block s="reportEquals"><block var="A answer"/><block var="B answer"/></block><block s="reportEquals"><block var="A answer"/><block var="C answer"/></block></block></block><script><block s="doSayFor"><l>That&apos;s an Isoceles triangle</l><l>2</l></block></script></block></script></block><block s="doIf"><block s="reportNot"><block s="reportOr"><block s="reportAnd"><block s="reportEquals"><block var="A answer"/><block var="B answer"/></block><block s="reportEquals"><block var="B answer"/><block var="C answer"/></block></block><block s="reportOr"><block s="reportAnd"><block s="reportProduct"><block var="A answer"/><block var="A answer"/></block><block s="reportAnd"><block s="reportProduct"><block var="B answer"/><block var="B answer"/></block><block s="reportProduct"><block var="C answer"/><block var="C answer"/></block></block></block><block s="reportOr"><block s="reportAnd"><block s="reportNot"><block s="reportEquals"><block var="A answer"/><block var="B answer"/></block></block><block s="reportAnd"><block s="reportNot"><block s="reportEquals"><block var="B answer"/><block var="C answer"/></block></block><block s="reportNot"><block s="reportEquals"><block var="A answer"/><block var="C answer"/></block></block></block></block><block s="reportOr"><block s="reportEquals"><block var="B answer"/><block var="C answer"/></block><block s="reportOr"><block s="reportEquals"><block var="A answer"/><block var="B answer"/></block><block s="reportEquals"><block var="A answer"/><block var="C answer"/></block></block></block></block></block></block></block><script><block s="doSayFor"><l>This is not a real triangle</l><l>2</l></block></script></block></script></scripts></sprite><watcher var="A answer" style="normal" x="12.319093770139716" y="12.319093770140924" color="243,118,29" hidden="true"/><watcher var="B answer" style="normal" x="12.319093770139716" y="38.18919315125564" color="243,118,29" hidden="true"/><watcher var="C answer" style="normal" x="12.319093770139716" y="64.05929253237026" color="243,118,29" hidden="true"/><watcher var="Set total perimeter" style="normal" x="12.319093770139716" y="89.92939191348489" color="243,118,29" hidden="true"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="A answer"><l>3</l></variable><variable name="B answer"><l>4</l></variable><variable name="C answer"><l>5</l></variable><variable name="Set total perimeter"><l>12</l></variable></variables></project><media name="2.5 Triangles" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>