<snapdata remixID="10775602"><project name="2.5 lab" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAD81JREFUeF7tnXtYVOedx79nzjBXZrgLjAIBIwpCrCFFlMQ02o3ixrrRxEbJtrmsxqfm0mjdRmPyh7FJNds8a5t1s2i12zStjU1iUs2SxGBqvaAoRjQionKX2zDMhbkzc/Y5Z2QMSVNgeuQM8DuPCjO87+9938/7eX7vOe85DgzHcRzoIAISEWBIQInIU7MCgaCATqcT1dXViI6O7ocmOSkJtReqBsR1/vPTKJhTJJS7dOkS5s+fP2AdKkAEggKWl5cH5auvrxdkFAxlGHx5lb6Zr/Pz81FYWEizMoYIBAU8e/asIBsvX3Z2tigI5H4vPllzJ2QM83fjyRUqFG75TCjT1dWFGTNmiNI+BQl/AkEBT506Bf7v7NmzhYzXl+n+ka+bnngAO2f1DIqCY+0pdHZ2Cu2WlpZizZo1g6pHhUY2gaCAJSUlaGpqwpIlS4QRnTlzBkVFRTCbzcjKykJZWRlWrVqFLVu2YOvWrTAYDFi3bh0KCgqwefNmeDwebNq0CYcOHcITTzyBPXv2YMvTxf0ElBlywKj18F059jVq1mfK0dHRIbxfV1eH+++/f2STpd4PikBQwPPnz2P//v2YM2eOkAGrqqqwYMECtLS0gD83a29vh0wmE5bI2NhYIbjRaBSWa5vNBpZlodFoguV4iV5b+0h/AePSIEvLQ2/lu1/rnPmpY0JbfAasqKjA6tWrBzUAKjSyCQQF5DMen+3kcnlwRP/oBcf2F5/EjvzuQRGyr6lAbW2tID/fj4ULFw6qHhUa2QSCAh45ckTIYIcPH0Zubq4o54BqtRozCwoGJGQ2d6PyzOeCfAcOHMBrr702YB0qMDoI/M1tmC8P7S9r78TyHM2gRtvy6MfBcn6/Xzh3HMrBZ1w6xhaBr23DfPUKuOL5ufh+tjpIJXJLA3p+mobIly+jZ8Ot/WhdLd4fvILmzyEffvjhsUWTRjtkAv22Yfrkmzx5srAcV1ZWomrTgn4Cqlf8Ht7Tf0JE3oNw7ljWr8HqB94JLt0HDx7E+vXrh9whqjC2CAQFPHr0aFCe6dOnC9sqFy5cQPUri/oJ+PfwVC3aE8yAWq0W06ZNG1s0abRDJhAUcOfOnZg4ceLXroBvM2ih3PXAgIHZ/OUoj50nlOPvBfN7gXQQgYEI9Hsaht/r4zekm5ubQ7r/y+8FLl26FPfcc89A7dLPiYBAgB7HIhEkJUACSoqfGicByQFJCZCAkuKnxklAckBSAiSgpPipcRKQHJCUAAkoKX5qnAQkByQlQAJKip8aJwHJAUkJkICS4qfGSUByQFICJKCk+KlxEpAckJQACSgpfmqcBCQHJCVAAkqKnxonAckBSQmQgJLip8ZJQHJAUgIkoKT4qXESkByQlAAJKCl+ajwsBXy75Cl8dKAGDlsn7vnu7WCjZHh89Q6arVFIIKwE3PnSM3C3t+HDExfQarVDrlIJyCfGKZEzayqe3/y7UTgFY3tIYSPg9nVFaKo346yFRVvDtaB8GWoONl/gU1v3n6wSPkCJjtFDICwEfOTJedB0unDxQitu/9Z4lJ1sQGZ8PKJ7utDiZ6DVRsBu9+KDqloScPS4J4wkLARcNu9OTFFbUd2pwiWjET+7Kwk5OdnwGhtR09aDZ8taoIlgMSM9Dv9dWjHKpmBsDycsBHyoIAt6FQury4eZ6YkoGOfBjIWLYK29iCMt3TC392DTp7V47Dup+Pddfx3bMzbKRh82AmZo5Xi3zorF6Xo8dFsydBkJULm8+KLNiskpE7Bk9zFk35WC37z+0SibgrE9nLAQcNGiu5Fo6cLhRpuw1H7wr1mISTSgu/0aGq65EJeoxbsNPmz49X7+l9eN7RkbZaMPCwH5z6ZeNjNbuNAYL+MwOysW9xWkIWJ8OhqvdONqoxmfNZqwZX/ZKMNPwwkLAflp+Odv54JVRyBJ5sG8e3PhrutEboIMnBNQJqZi25labP/jX2jGRhmBsBGwjyu/HI9XAYZxyYiuu4TY5FhcbnJiX10rJickBIrF6mGzuHHLlDi8/j/vjbIpGVvDCTsBv1v4bSREKtFzrQ0b54wTZiNBFylsx0zOmCC8Tv7RL/GTp1eh68o1TJsyDuv5c0M6RiSBsBKQ3w/UqDRwuBx49a4omLq8yMlLg8PRg+ZWO7xuF5ITE/BWeQuqHAoo9WqsyFRi+gtvj0j41Okw2YjmJ2JF8QJcuNyOGJUWHWYjDj4a+KXZ+txcwGyB3x2YLs7jgsvrxc+OmtHh6cHqLB2mb/wjXR2PUJtFz4Ce97ai4Vo3Jq1+RUDiK90Gdv4zA+I589JS7LjkRjSrwDKDBbn5twM+T6BedBRgcwqvOZcHHOcGU2rF8s4WIVMebnBj+Y6DA7bRV6Bpx0+R8m8/J2kHTezmFRRdwOt5CpZdT0M/7U6c++w0pk4dP6CEra8uxZr/q8UdBXlYa2HgL9TB4/dApVYAiYnwN7bDabdBFREB9oQfcNvxUE0NSh5MhdEhQ8b6gbPgb3+1EcWTEmBqD/wWd5fHAkPKeDBsDGT/9IObR5kifyOBmyRgoL2fb3sMP47TQJWUgpKTl7Byw6+/sSPe3T/Ey++fAePS4cX03EC2uyUCfgML2R158B5thMJtAWq9QK8PnK1byIA7lqSAiYhC1cV2zNzyzVfEF15fjYxoBqrYGFysqMLkF/dB2NK+8Q9pIgGBmypgXzbs3LsCUSlJOHSqFfOe/AYJ31kDY3M7aj9qxsyJOYJkQpYqlKOLiUWsj4X6eCsgZ4Wf+Y2tWFh/Fb+4Lx2Ts1LhsLjx+04OKzbs7Ifx9H88jrxsA6CPROnbn2D+Lwe/VEswH2OuyWEQULh0QM++VVAkJeDPZVewZMMf+oE2bitGfE4meq5cxN43qvFoYWFAQDkLrtsI173ZUH/eCXi5wPtuO87V1mKD2YhlU2Ow/MG74LO5UH25Azkv7UXN1pVISlAhKlYLxMfAVd8EVfGv6JwvDPUeJgEDEvZlwoP7z2PB5n1BHL7f/AhsSqIg4OxfnMDpu/PAKMcB/sBFiMPng8Z/PZ867PB2d6PGasVzLjsOVJyDq+QHUGr16DF3Q6ONAqtTAVGJ4ExNKP24EkU7jpJ8YSifcAbE8Tdih+vgOHhOvACFPQJXT3yBmmY/zkX6sW6aAUxMDJorK/GfNQ68qo4HE5kIuN2ATAFfY5PQQ1miEly3B5yHQ7fbgu9b7fj02CmA4+DdvRLySCUYRSR8ZitqG5oD53mMbLhGR+2EQGB4BRQSIQfb9oehS8+AvaUN7Z0WpBniwci92L7nNHbVmlHJL8H81kvfwYvoZwPnf34POIsVfpsTzHv7IJMFBHv18dlYmBqN+i4H5m/7hDJeCDJIUWX4Bbwu4dUX5iElI03IWlyvAteu1mDCxgMCA27lg4EMyB998vHfq+VAjwOcw44uYxviS+nhBCmkEbNNaQS8PoLfrZ2PuUl64VXyT27s4wUFNFsCmbDvK1/QbIGvyyIswSSgmCpIE0tSAQPJkMOGpbPwyt7jNwisfAxQqoEIBr4rjWBTU4TvhfIdnYFyGj+Ykr3SUKNWRSMguYB/cyS8gL1eeNrbociYFJQPzl5h/49RBv6/MPPmHjrXE00FaQKFnYCls2Zi/pRb4bdZIUtJuUHFywlXw75eF1i5SviqSEwEdr0pDTlqVRQCkgo4d84sfFp2rP9AVq+Av6Pjhnw9DoBVwFJ9HlEZ6ahv7cAbrBeLI3XI1+hJQFE0kC6IJAIWL50njNjn9KFXIYeS5VB+7Jzw3pTkOOgVajybkox8fRxMdife9LfipBfw23qhiIuFlmWg67bB29UOa+IEmFkGJpMFZYe+dB4pHVNqeQgEJBHw2ZVFYDQ62K02mH1OODpksLucOFd1GekTEqDTauDyccKzgZF6BVhlL3xuOVg1K0ir1Gkgt7vQq1UhMVYBk8kOLyLQaTThw4+PDGH4VFRqApIIuObHSzFeo4fV74XN5YTH6YXN5oPd7UHj5UZMmjQO5eWXBDZpk9KQnZmENqMT0UpGEE2nY6FQR0CnUsPn9Qi36vgYTW0mvP8+7Q1KLdVQ2h92AVc+fx/stV7ExGgQFxPYA2zr6IDPBbD8LVyNVnhPz8ix+73DiNKqsPjefHi1StR80YJ4g06op2B74bn+oUV9MZqabZQBhzL7YVB22AXkx8zv/X1vwVykxOuQMD5ayGIcbHDYfMi6xQCbxweTzYi7k7JwqasZbpUSbnkcYvydaHMw0KsYtBt70CsP3IZrb+5Aa5cbn5YdpXu/YSDVULogiYB9HVxYNAeRfg+S0nSIUGhxqyEKKrkMrl4/lp3RQKcfjy++x+Hw2Wo4XAroIjlUNZiCmdNq6kBTFwdvrxOt9Z04efbCUMZOZcOAwLAK+OaGB5CXnIjsp/4rOPR3Xl6G3564hmyFB1NTozA3Ro8kNhNXCrTQpqYj6c8dYNrkKNGfhq/XC5/DizYv0NRqh6m7By1X6/H8DwuwZMNbfY83hwFW6sJgCQyrgNi/Ft6L59A52YA/HJdjagSDqIyJkNXUoU6vR55OjgyuXOi7zJoJxjoN/rmR6Ei24a0/VUAj84OVR6DseANefCQDmshIpBo88Fd3wG2PhfbRNwY7bioXJgSGTUDuo5XwWczwnjgPZXxOQDKtATibBC6/DlyvHVxcN0xsMpwfn4bijltg8iQjxmJEgtuF3SY76lVqdDfbUPwtLQq1meDskUBsJ/zJFjBxcZAV3sisYcKXujEAgWET8MON/4K5GiOYoxqwRV4gNRFMr1ro3mmTGv6rPrScu4zFHxwc+P4u/wwtA7z+3HIsmpiCCfZacKnRkC3eTRM+wggMm4A3uHD80/n8n+Ahyuc+C1LSR7eNMP+G+ZH8kUaH+nvTCUiQAW/6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struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="-110" y="3.0000000000000284" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="8"><costumes><list id="9"><item><costume name="cassy c" center-x="70" center-y="58" 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" id="10"/></item></list></costumes><sounds><list struct="atomic" id="11"></list></sounds><blocks></blocks><variables></variables><scripts><script x="28.00000000000017" y="10"><block s="reportAnd"><block s="reportEquals"><l></l><l></l></block><block s="reportOr"><block s="reportLessThan"><l></l><l></l></block><block s="reportGreaterThan"><l></l><l></l></block></block><comment w="313" collapsed="true">As an example, Booleans can be nested like this and can combine many different T/F questions. This is just showing you how they can be combined, this particular combination will not work for your lab.</comment></block></script><script x="32.00000000000017" y="103.99999999999955"><block s="receiveGo"></block><block s="doSayFor"><l>Hello! Please think about a triangle and be prepared to tell me about the side lengths. </l><l>3</l></block><block s="doAsk"><l>What is the length of the smallest side?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of the next side? It must be greater than or equal to the smallest.</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of the last side? It must be greater than or equal to the first two sides.</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="b"/><block var="c"/></block><block var="a"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="c"/></block><block var="b"/></block></block></block><script><block s="doSetVar"><l>Perimeter</l><block s="reportSum"><block var="a"/><block s="reportSum"><block var="b"/><block var="c"/></block></block></block><block s="doSayFor"><block s="reportJoinWords"><list><l>Good job! Thats a possible triangle!</l><l>The perimeter is </l><block var="Perimeter"/></list></block><l>2</l></block><block s="doIfElse"><block s="reportEquals"><block s="reportSum"><block s="reportPower"><block var="a"/><l>2</l></block><block s="reportPower"><block var="b"/><l>2</l></block></block><block s="reportPower"><block var="c"/><l>2</l></block><comment w="247.99999999999997" collapsed="true">This is how to setup the Pythagorean Theorem to check for a right triangle. &#xD;First I used the = Boolean&#xD;Then I used the + reporter&#xD;Then I used the ^ reporter (to find the square)&#xD;You will need to finish the rest of the theorem I started.</comment></block><script><block s="doSayFor"><l>The triangle is a right triangle.</l><l>2</l></block></script><script><block s="doIfElse"><block s="reportEquals"><block s="reportEquals"><block var="a"/><block var="b"/></block><block var="c"/></block><script><block s="doSayFor"><l>The triangle is an equilateral.</l><l>2</l></block></script><script><block s="doIfElse"><block s="reportOr"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportOr"><block s="reportEquals"><block var="a"/><block var="c"/></block><block s="reportEquals"><block var="b"/><block var="c"/></block></block></block><script><block s="doSayFor"><l>The triangle is an isosceles triangle.</l><l>2</l></block></script><script><block s="doSayFor"><l>The triangle is a scalene triangle.</l><l>2</l></block></script></block></script></block></script></block></script><script><block s="doSayFor"><l>Sorry! 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