<snapdata remixID="11882757"><project name="U2L4-MathLibrary" app="Snap! 7, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAGwpJREFUeF7VXVusp9VV38NcmEsZZhhmtB0kA02bTKlJRxumVeLYWKg6EJGJMYq3vjWmgcSHJpr2RXyRN3ziDWOsl0QmmmK0QGgwjTI0ddQAEyGEsWVsOwPM/Xbmcsz6hnWyzjrrvvf/MP5fYM63L+vyW5e99v72t2J+fn6+Kb9j37y/3bzra23Ntt2LWpx59c/auh0PtZUbbtO6Lvn7qYOPTX/buOtr4T5eQ04fzHHx6IGp29YvPON176JxFvwgQVfOvt3OH97fPnTXI2kelrPD3Puy5vjI0LCCAvDdb/3m1HfL5/7KHOMHf/vRdtMnH53anH7lifbhX3/TbF8hFPqcPPhYGkjQ7/SrT7Qbt31moimiROAb2p9/+9n0fBlhR9uCgXO5Xo+gjOKF8o3YQb0sABAUN3fsQFuzdfcSj6cJLiqUCqEIJM8YNNqAUfiBoXhGAp503W33tYtHX3KNj85XiQQeCIFvkBd4Fcq7BEpvrMpzi6cKRpAGNPLLZ95+Xy+PTBF0AYAVkHAGMwrJtK0IkoazUwf/pK3e/ImQN8zMxa0501dri4Z3012PLjgCS1Yj9GZ5KPoM5gL6Vm28s627/YEFeUZ0CUZ++cShBYcAjgG84KIQXA17SGRGIV5bz+I1pqW/41gRbxgFkUZ/rwwlowYPjgqjHmXy8HddS4V68jCPZ64L/m9Pl9b4SwAI+VM17HmMZAj1wrs2Fv07F5Q3pkQ/ehhQNOSkEKoRENJCzEodKgsXpPnq3MmJPFzEVfJqTz+VVAtljOlOJOem8ywCIDzIMgYKouHCYhLAwXObqlAi/UB5R5/Zs8R7RPpiG5QH/BuMc9Pdj5dXqBSAnofnNHrg9Z5neNbaWosj6IMGmXE0SwCYzSm0Uo0USiABPX/4aXfVPEJYOIYUkkeGyariqTe26EEDAPBbhl6lIyNrCkAr74vkhDjvEgBWCfLct5THZOay2mZDa+8Km9LCFZ81YIw6WuqD412dOyXWZEfJUBqH80blnPFyFo1dAPQUT/MDr1boCdLyErg643NUwODR4T3PpDCe/Ly54PksPR8fm/47AsAIbSveeeE35r1FRyZk0bYjBExzMc1LaErPgCGi7Gib6LxooLiC9fQQ8VI8J8/mmhaPPIf1dsNCALz4o5fmvSV8JmRl2kYVOut2GQOL0EI9b2RsDljJc0cXezwnj+aalK8KaL0+mlGqIZgLIeJyMZ+B/3qglhQpKSsq+AgwtDazNBocG+eOeDlJWdHFniWHKJ/ZyAXjQp8r546oxX7JqAC0EwAlxXMhRFc2Vt7luWSYcwLc+1VyEOYIwWtg1wzFW5XyPeqIkWTDspYze56mxxCrfau5Nji1BQBWCtCaMDRv6QEQBBAFekZY0piW0Ba2nDbtXHI4QfIiI40Ea5fb7n9RPG2U9U4ZOfWG4cpcpdMwOJEkDLrthVXxDKgybaMMR9MHOl40XFVo8EAk0ev1idIRbWfNV6VF0u2Srbhq/oaMScLLACDTNirM66EdFX4kjPJoEemj8TlaphIt3hySYwJ6u+qAvYrVwmCPF/QE0UvzcvWPpCtRWjR5SvKP5qp8bphjzda729yxl8WFiOY11UVIlLlsOyoMziwK/ezrf76wENFAin3hDCOtR+H4Z19/aiJtxAlsusjIAiPbPiJPHHPt9vum5rTiIJVd4FS7dLhXAlt1QYH5u3b2UluohRYhPe6fC9TyUJKy8LAoP2WBggIh8qNKMOcoxeOiAMonoOjsuLR9NXfiMsQxL504ND3SDq5iHgt7yJVFpmQM2egkbSVS4IdC8CjBedYtgRNXmN5mvDe2FDK8Sr5n1ZU5vdPZkTGpN+nxWNpcVhkqm+JgaW0VqSggzW4OKHk+yQJ6PCQl5tLxQ23rF74hlh8AiFfOHmmrN+8Mn1e06nNTDWr1xnbLPU+WiuYRoMyqDS37VHM2cCrv/csX2w1rt06nbGgq01MBkGQO+JBedwA+TA8oeb7RJQIUICgLvBz8WyvCauEY+kK/E9/5w7Zt7wsLevfqc95zCUBZDxABoeVxotEnC0R0GuCZIEfkGwCc7igdWZmGQnBEiCPaeExy5l577bX2/YNfb2faR9oD9366nfqvP223fn7/CFKmMRAYN6zZuHAWL5sDRYixPE40ung5cYQOq02UDm8enkOHAOgBw5s08jxrwTjmscP/2i4f+O3pn8/+58q27+Evt+ffuL09+OCDkWnNNgiMylk87UABTOjtB/fkdScOfGXiadPux7v5n8UAAMBzb+1v6+94aKpQhN6KG4V+iyEq9CjgEbSHDx9uN731R4uG//6xy+31kx9tP/2ze9uJ0+fbZx/46izkqY4pGRT/G275wSA07agYI3qWG9bc7L6GuqyCeH8ymrpQL7jovWBoWznFwhnqzZM8wGOiCzkj/N68tKf9xPHFFn/q3NX2xrld7dYdn203f2hN27nn2ttjI39RQ9HmjJwiidIbKQ9FDk1ExonShO1gzAtHnm9bPvf1JQtMMwRHCIZJeMjI5klZpmlp5sS232/rX/ndidfnDm1uv/DLD7eX/+fW9qu/di0sWz98eZ17IPi3ZwTRNh4NPcYboZGOT3NoTeZZXdDxNXqsMU0ARlc0lZBBCZcIjID/wN99uV1dubmdXfGR9nM/81PtxMtfaXCKJPqj20dQE6T3sfR6tygNvF3GeKs0whxzx19rqzZsX7RTRBcylVcoKvSs+N+/uXO+MllVwJF+AEjYjoNXINfdsS/SxWwTAXPWm3QTNXCASMoTeaEIa61A2o8/dHAghYuHAocFdcfpZoTTrzwxn32ZOEJZ1JK51aB1XjzyXFu3Y1+76ZOPqO/hRkFDPXkEjBH+tDZWTU/rE1n1WvKMyNqSFdB8/N8ebetu39uk/eWoPCxDoDzi4gsc3xSCK67TIypilVIehf3wJgDY79SK03yf1qMJnkfTishYUpvKLkIkhYnKs0L3VMQ/8Adt7W2/2HV4wzIEjccJgNw6op6lJ4GOCooLnjM5a0BFkmxs05PAR+RR8a5SjjliPzpCL21jnobhg1GPGAkP2D8SCrKE94A8Q3uELpQLXGEHvwtHnp3+i0e+RgCQRyPKQ9a7SvzPItpFZKc5CvNqDvSEeBQpMtH11CYS2ireCxW7etPORQCUUoqsPHj0gbnW79jnLsYA/HBYY/M9Ty5Mifx7+7ycxhGeNuqUzMuJRltLL2OzzIMy3suiY7TMojzDFpx2704kMtF5wFvBz7vmOBJhPPpDe8EZK+ZEUQKyIUTKX6oXHEWUYPFJgdU7Fp0nA3yej0bOM0o8aS+T4XjRvNqKMKh3uPZYumcc6VpYhFSZkdw3/A239KrK0hZCaOnaa4vcy446JTKLdASA8O63Hm5rt38+vfr0PItlTNVFZsYRRfU+AbCHmQxRmbZaKMPtM+kYPozPvWwmD/SMSfIMPeNXgTArfUVCKpXRiHQjFYJnxXgGmMvZNqKQSJsemtGT0JesQA/eLhEWe/FaYs1gKW1ZY6oaEJ0zBUDJraIV9HzigAN7hGVJSsd8C5+NeGNOA9cI5cDYIBtIZ+iKO5Kj4elx3OPuTbG0XLWXzxAArUnwGQgruqcsvXTNX62sFEu9VfYoAFryQGPihxs8L6iNSbetvDFm+VwDYK+zMG/Hmr9ysa398J7pvVvryz3ZMKQxw6vlVsiXvHF0lY1AhaP28PNOKHPFWkKPJt9cBritSN8eQw+I4TMi5/9vaZK6CkZlavuws7A2HlosZfYIGnmzPnEQUXaPDKQoAF4fAagZGK0wSPNHDKA3bI5cYV+3q+Ae5Y7om03Ie+fkBtVjYB4tcG4S+LPOTqKXh7Ey6VA0JKOhhHJAjyErEc8kvxmv0/sOhDZXxINU5bGc/SxZWrsmSCN6SQBp5sOJUQCigc0UgDAJz2ksJWheRwoZCMANH/9iSkA4v+ZhPM9jrQa1D9d4YXMWwLQ8eBQkEl2ek9DCuybXmQIQcy1kREv2vZykR2CjvDOOowFQEzAqLPpJLWtrTlK+Ni8CEE4eR0JodEvQS000en64f5d4q8V0S370S0egBAQDXLUQXUFKRFNh9gJs1mFzxClqVIB0goYaiQUEkON73/7SIkVqvKN8o1928gDoPUcetNM76oHUo/+8d97aLOYehO6JZkIL9XJADBA66piXFzZ7Q5xV+OWC9Twk/+ZbljbPA2kr44gXtPpu+PjvTY+xeG/VLaEdfH85MqdYhql4OU+Q1MtF63XemPx5ryfNzgft0dPA/0Mk4YdUK2OO7lORC3pW0NW5w08vqZXyQ8s8ikbnFMswVS83WnDZ8bxcMjue1Z6H5cj2GIyn0ejt4lRo70kdMKpEUq0o7xIPQxYhUgiM5gxZwWbnmoVigWYQOuykQI4FX/6O/jTP0BMVtDywBxjRvDTKN21HDWMIACUBjAIgV1h2Lkzc5y+dKu9Va0Kede4ZVW6GjopBjtIlpixAA+b/SwAYid0ZhqNC1NpVwyqlMcLTLC2e88ZDY2VhUZVrj6etzkn7cV6XfKwwovBZlj1GgduikZaAKnlSb47MQyOlp+KhJGD0jJM12IoMkeYV8LHCSLGSAsOrVUk3sketB5R7/nvfmK6OzZ5SycyBJYJKnpSpEmSVGfVQ+BYc7ARJN5rxcTKApE4oQn9FhgsAjN6MQD2KB0C8ajdyClcCDS9mjg5RePRJe6+kx6I5P5GIYqUf2l466OD89/6xrdp4Z8hQLWBb/PbQbzkEBHZ5ERLZE8wcRKDEUm+LRWuwcs8jejRpc3BBZSxa8xAwxuUTh8yFj6fcUemIFxmkY3CRIrI3rvUceS8DcLRX0oiVLFcLJxZNeLQ9su2IwuHVf6CRz6GByLpQHXmNhDctQkT4gL50jsh84Fkvnz3S1mz+xMIXj6zwjfzDXNET8ZQnEYA9i4yMF8paEAoQrsaIfniFHtu68IMX24qVNy7xpBxUOI+0bTYL/rz8jAMn46GpgUjGwv/2o3/4TFuz5VNLbljQ5E3PDVZuWRMBCN4CiqtXL77XVt/yk2rok3JBrswehUk1wGxoiNSwNBortHtg4l4JvaplUNbuCfTvuVb5/FtPL9pqy4A760Ck9moIBsVdnTvd1t+xT2XQUi56UbivxBMStAWvxgXp5UgIENj4ruablhAraQZPGSQZeXxRmqywWTEQzu+IMXqAmMoBM8RaCTQXKuZnuMiIKh7bTas48pV1LpBI7tMjRKuvdzrGC1sZsI7gISr7EXPBGC4AaUipECcp38tFJKD35KU4H57OjoRlS8DH/une6fHWX3qurAfk5+gze0zjkSYYAUpNlxknU2aedAwBMJrwS/lNVFiel+otSdDQ2AvAqOe1QinyA22y6YMnqwgwIkDrMfoIDSEPqA2kERcFnEVg9l2SKLPYTlooWHRn3wOJeC04Ib3u9vvbzZ9+TCRf2i/u2WGyDLg3TcjKn7Z3PaA0OBCMH5WWzotFVoIW0QAG6euKGUYtLyHVFkHh8LVO6XZ4TUERL6LR7HlhXI2u3LB9eukqU3rSDMDaVYE+s7yqRJND6ZZ8Kjwpl4C/wbsLmSNQHriyBc+sJ67kt5U+HvC4HLJ8SHJczneOPT3y5zP7TsiIPIXmlHg9CPzNWzlyJkfRkhWuFj2W29vwdMnK7XqjV9b7lkJwVBFVxaPFYtgBoVS2eZDOEV4kyjOdUwp5HwQtnHYLZNahhawMsL2Vf07HsXqSWy+Xy+5cwHja+wiVkFcVWtaSeXtN6FWjHMmHBDLJMHiOGzWeTJoxATBTZhkpCDoWJbq6NdYbPjRwIG248IqkAFFlzUqeWaBL7bU9co//FADhPGDF2keemYP5JaIlLyIJim7JZVfPFOwaaKDwfPXi8bbhY78Tzj89AETk11OHixjALCNKtEKg5oBe4Vc6Vh49IhS1ekkBkmDxswLwgj148wgdmb1qDFmZXNQDYGTT39NBVI5auyhIKvNEwV1ahEjAsN5zqDDA+0QsGvpEFEvzTC+cVGnX6NUU4yksE9aqNHsLqN5xecoFB1VKAJQsk4PSE2iWGc+jZMertvdCJ81DI4k9XSlap74BgOfe/Ou2esun3JPhVd44LVfnTi35WM0oQ8BXCkoAlBiMhAtPIZExeoXb29/zsBiuYZ6rF461K+ffaevveMjdZUADprfhc1pHG7UlC60cMwKAVM/DAIjMWEKSbuak7XuSbk2Yy6k0SgPOm70rBhR88eiBaSjvU1m9xjTr/prsqZ6HA1BLbDE03bhtt+sNRgpmlon2SDo5eLE0NsKA0GvBx6h7a77RVAi3Y1dv3mmmDEMA6OVFIFwJCAhKuGPFeuOt4hmjgtJAROdE/rBt9gh8jxFIfSPyprkoAhCS/rl3/6P92K+8NOkjUi3g8okuBindFv8rTv77H8/3noLw8iJNyUAYJLr8fkJeUK7khlFBoXFwZdA58SIizof3mihNS+Dlf+1jPhkwgGygvXe3opTD0fytqrOK10cvLhnwEABWiIomwL2eLEIbKgPCHhgEz78omEGYACb6DkvEw1l7rBkwIC3aKwgAMvB0G3d9NXVrl5VDS2G7khpIckqF4BErIGQ06tUyniwCNqkNCga8IBwjg1c3IUzRn7Y/DW0qysjKAdtj1LjlnidFgNGzmiNqnJrhRIwuoo8wAAEIc8dfa6s2bB+yiKjkdRGGIm04YOi/R5x+RhoiBpuRQ2S8CP+VNqMAx+cOAzDqsSrMLXefEcKUCu88VL3z/L7W5q+0W+/9+yEset/3mJWOgNeV67dPHldagPF5eQ5vMS8CMJMU08GlfC1rtT3hTGJ8ViFcEjqEbwiN2febPXQi2KEdHM/Xvt2X8abenFL6QUO6Vb+18l3TAyLwwJIzN+fjoJKyPQByb4T/hjH5ypQKmAKAlkn40TJtEVM1MklxOMeZ/35K/BZGZCFlGQoHe3afGWjWvCOOJd2DY4F0RBSB8RduyccP5VWAl7Em7jFhd0SqR+HKENpjaKNCpGDMrCJx/kofjU9U4mQ0xgvyWn/wGADSK+eOhI97SWNZoNC8o3UPTlWvXj9qkBMA4Q+4TdZz9N2bmD/n5Q14zsOX5M6j3svzvll6Z9U+6004X8vB58g5qN4XckAeJqiSq3lUFCigWGgLYIsYAPde1knms2/8Zdvy83/RdYFPBXg85I1U4GgARgxgJP1UngsA5GChSo7kMJKSMmGuOgfMSw2EK57SUDWkCgB5yJuFAjOrTYuHnoVfRTYiADNgwQGiy/5Rgoowa60ELZAvFzijMpN45SCGq9UgdYpEDW9BIS34Ki+URXQkAjDbET1P5F4Tmsfx5ftyMOkl7OD91+/Y17UIiHrwnlIJB+Aoo5GcT5SfCm5EAI5iRiIImYFn9CoPj0kph4zkK164wTITLnos7x8NnT3y6+WpFwTL2Z8b4HQzApQOtOKmRpwHHtqPliky4QKBQQ919uYrfFWt8YHzZA+UAt8Z2UD7Xp5mDSDcCTnz+lPdh2R5CjLdDRMJozzvg3/T8Kl5K6nGR3NC6Hfl3A/btr0vqHK0vJD1jCtW8jSa56p4JZwv8t2VWYNm5PgAGiyPaUfQjn/7S+3CkefS+ejCKjiaHGs5jBTGtNAGc+FlkZltm0hiTttwEM3a00RBmwnX6E3h+Ndk5IVCdxaM2ktnVr4OjgCudN60+/HUdAsA7EmOvSSfP5fmmjU4UlKZcWMpRGvyR7CCB5rVXdgR/UTSikq1Qz0Ng4DIWh0KMnI5ueWtMhjwCt6jjUujDenAO/0y5/EiEUjjM+NRM3LNtq1EMxWAGE6yVhcRZJYxqT0FOtBqHVFfLpow5fByQJQt5MeZl4S0lIZ7pwq/0dX+CN3RucLnAUd5K82VA6Doh2T4PjEqDVfRKOTem0NHCNQaA8MSvHiFCzKMLtNC7tUnzBeyKsCoeHxrnux4Hs3dAERXm/1aOAhcCxe40kIlUaDifOCNaViLJv2jQFbJcaAP3hYL8uInXrSwin+vlIF6+JX0Y3lUqb0HQEqf6gFp8iuVUiLXc/QIQurLAbDcC5dKjgN8UAPiK0ktrEofEMyUy6qy5xEKaLfWAZHFiUWLCkAcGF4ljJ4RrOQeGRBdL8l2VbmRUK3dhlCR7Qg6AXzwpqD0ElTUW1Idc+8oAjDiQq2VZyZngHH47fQ8/EYTdW81XFVIhp/qHFXvWp1vRD/QE//QjiQrmioBti4ceX7aLYJ8vgxAa/80Y62SFfEFiJeoozC1eTP0SIrx+mteHP7O3yEeofjlHsMywKhxUhAuORE9gqHeXGAEDVYxF/In6+YpbX4PfNCPL4bQE+OX46Vr13rkJfX1vH+Ejx4ZePrTjDRUhqHEW+/Nals1y7FajQi48pok5kA8N7Pmi5yt7MlnpX1XLyKBEVSqFh6wpOeRFA77LQJg5KXszOA4ibXQyCxCLGFUd2A8AWu5WTT0WONzWXpeDL3t3LHvtg0f+63wBQFRWqlRaR46QmMGIyEAekrqeT7aO1bHA6Dhy1nLseEPMuOKkrxYtfREART1tjD/utvum+69wd0coJMeoYt49wwezBDsKRMZWw6F0a3B6ilqK++C8dEbb7v/xSEX+2QUobXFQjaUQeDHD9Nq/SjoMvkm1TncxAC/7AmXDN8mACnz0pUMyNhyFEgRHJmNfggp+AMrtjxB1Et4wqUeyzNgbyx8TveOYWGDv+j1cHSeaDiGPpG8OsoDbUfl4i5Coi63sk2FwgDi4MoJ3GaL5BARq4bx12y9u80de1l84ZuOwcfLKIoKl+aMWn4b4a+i2EifKqgiuV9kfmhD5TIBcMTgFQ+CwgCiaFiNKEiaL7ug4WNQy6wqCnjRwIsgvzp3ctJV78WgUYXzdjR1iqYzUUfE5/J0OQGwMjgMfO6t/QufZLUq+bQgiyGEho8MeC1jyYQ8CWBZAGsA0MCb4VMDTeadGo0+mjrRyFMFtNUvBMDKxDDw/JW5dvn0m9NeoXWjOyb4kEfCwQb4Ve5ZxvNz0b1pi69qiK3IiveJpA9Sn2PffEC8/ChDkweIzFgj2ro5oDdJZg8zmidK4Kh6aQx1Fe9Dve1IxVVo4bmTpxft+Ug+ojRYkck9kp/1VJbbh7f44aet3rAOB0DVSjuZMEuFnc2/cAWNJ60/CMVFFTy6nZSK4HlNSzcaHVZq4x7J9z6fEE1iI1YfqStKzETGRuEgkC6dOGQawwcVokcsCDOAlAxLMvJrFYVrBereshvMCe8MXT77dvs/UsWhXbX/e4IAAAAASUVORK5CYII=</thumbnail><scenes select="1"><scene name="U2L4-MathLibrary"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="is %&apos;big&apos; divisible by %&apos;small&apos; ?" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportEquals"><block s="reportModulus"><block var="big"/><block var="small"/></block><l>0</l></block></block></script></block-definition><block-definition s="even? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><custom-block s="is %n divisible by %n ?"><block var="number"/><l>2</l></custom-block></block></script></block-definition><block-definition s="integer? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportEquals"><block var="number"/><block s="reportRound"><block var="number"/></block></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≤ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportOr"><block s="reportLessThan"><block var="a"/><block var="b"/></block><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≥ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportOr"><block s="reportGreaterThan"><block var="a"/><block var="b"/></block><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≠ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block></script></block-definition><block-definition s="is %&apos;mid&apos; between %&apos;low&apos; and %&apos;high&apos; ?" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportAnd"><custom-block s="%s ≥ %s"><block var="mid"/><block var="low"/></custom-block><custom-block s="%s ≤ %s"><block var="mid"/><block var="high"/></custom-block></block></block></script><scripts><comment x="14.666666666666666" y="88.8" w="304.6666666666667" collapsed="false">As the lab says, it&apos;s okay to use &quot;&gt;&quot; and &quot;&lt;&quot; instead of &quot;≥&quot; and &quot;≤.&quot;</comment></scripts></block-definition><block-definition s="odd? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportNot"><custom-block s="is %n divisible by %n ?"><block var="number"/><l>2</l></custom-block></block></block></script></block-definition><block-definition s="divisors of %&apos;number&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportKeep"><block s="reifyPredicate"><autolambda><custom-block s="is %n divisible by %n ?"><block var="number"/><l></l></custom-block></autolambda><list></list></block><block s="reportNumbers"><l>1</l><block var="number"/></block></block></block></script></block-definition><block-definition s="number of divisors %&apos;number&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportListAttribute"><l><option>length</option></l><custom-block s="divisors of %n"><block var="number"/></custom-block></block></block></script></block-definition><block-definition s="maximum of %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportIfElse"><block s="reportGreaterThan"><block var="a"/><block var="b"/></block><block var="a"/><block var="b"/></block></block></script><scripts><comment x="16" y="87.46666666666665" w="246.66666666666666" collapsed="false">The &quot;reporter IF&quot; used here is the simplest and most elegant solution, and you should show it to students when you debrief this lab, but you&apos;re more likely to get commands, e.g. this:</comment><script x="23" y="172.46666666666667"><block s="doIfElse"><block s="reportGreaterThan"><block var="a"/><block var="b"/></block><script><block s="doReport"><block var="a"/></block></script><script><block s="doReport"><block var="b"/></block></script></block></script></scripts></block-definition><block-definition s="minimum of %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportIfElse"><block s="reportLessThan"><block var="a"/><block var="b"/></block><block var="a"/><block var="b"/></block></block></script></block-definition><block-definition s="maximum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="maximum of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="minimum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="minimum of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="sum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><block s="reportVariadicSum"><list><l></l><l></l></list></block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="average of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportQuotient"><custom-block s="sum of list %l"><block var="data"/></custom-block><block s="reportListAttribute"><l><option>length</option></l><block var="data"/></block></block></block></script><scripts><comment x="14" y="88.8" w="289.3333333333333" collapsed="false">Important note:  It does NOT work to make a block that takes the average of two numbers and then do</comment><script x="19" y="151.13333333333333"><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script><script x="15" y="273.8"><block s="reportCombine"><block s="reportNewList"><list><l>5</l><l>100</l><l>200</l></list></block><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></script><script x="15.333333333333334" y="306.46666666666664"><block s="reportCombine"><block s="reportNewList"><list><l>200</l><l>100</l><l>5</l></list></block><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></script><comment x="18.333333333333332" y="190.80000399999997" w="303.3333333333333" collapsed="false">This will tempt students because it follows the pattern of the other exercises so far on this page.  But COMBINE can be used only with associative operators, which AVERAGE isn&apos;t.  The last number to be averaged in will have too much influence.  Try these:</comment></scripts></block-definition><block-definition s="average of %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportQuotient"><block s="reportVariadicSum"><list><block var="a"/><block var="b"/></list></block><l>2</l></block></block></script></block-definition><block-definition s="greatest common divisor of %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportListItem"><l><option>last</option></l><custom-block s="intersection %l %l"><custom-block s="divisors of %n"><block var="a"/></custom-block><custom-block s="divisors of %n"><block var="b"/></custom-block></custom-block></block></block></script><scripts><comment x="12" y="88.8" w="410" collapsed="false">The expected, and perfectly correct, solution would be</comment><script x="8" y="136.13333333333333"><block s="doReport"><custom-block s="maximum of list %l"><custom-block s="intersection %l %l"><custom-block s="divisors of %n"><block var="a"/></custom-block><custom-block s="divisors of %n"><block var="b"/></custom-block></custom-block></custom-block></block></script><comment x="12" y="173.73333333333338" w="411.3333333333333" collapsed="false">But DIVISORS OF reports a list of the divisors /in order/, and INTERSECTION doesn&apos;t change that, so we already know that the biggest value is at the end of the list.</comment></scripts></block-definition><block-definition s="intersection %&apos;lista&apos; %&apos;listb&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%l"></input></inputs><script><block s="doReport"><block s="reportKeep"><block s="reifyPredicate"><autolambda><block s="reportListContainsItem"><block var="listb"/><l></l></block></autolambda><list></list></block><block var="lista"/></block></block></script><scripts><comment x="10.666666666666666" y="92.8" w="314.6666666666667" collapsed="false">This solution is a little counterintuitive, because it treats the two lists asymmetrically.  We start with LISTA and keep items from it that are also in LISTB.  So, expect students to have trouble thinking of this solution.</comment></scripts></block-definition><block-definition s="make a point" type="command" category="looks"><header></header><code></code><translations></translations><inputs></inputs><script><block s="setSize"><l>5</l></block><block s="down"></block><block s="forward"><l>0</l></block><block s="up"></block></script></block-definition></blocks><stage name="Stage" width="480" height="360" costume="0" 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" 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