IM 7.8.2 Lesson: Chance Experiments

Which is more likely to happen?
[list][*]When reaching into a dark closet and pulling out one shoe from a pile of 20 pairs of shoes, you pull out a left shoe.[br][/*][*]When listening to a playlist—which has 5 songs on it—in shuffle mode, the first song on the playlist plays first.[br][/*][/list]
Label each event with one of these options: impossible, unlikely, equally likely as not, likely, certain
You will win grand prize in a raffle if you purchased 2 out of the 100 tickets.[br]
You will wait less than 10 minutes before ordering at a fast food restaurant.[br]
You will get an even number when you roll a standard number cube.[br]
A four-year-old child is over 6 feet tall.[br]
No one in your class will be late to class next week.
The next baby born at a hospital will be a boy.
It will snow at our school on July 1.
The Sun will set today before 11:00 p.m.
Spinning this spinner will result in green.[br] 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bR3oiQBb4E53U/YS2RrzXvuBtzymwtDPMIieGA5Kc+g10qQNK+aq8LbZpVj0OvC9UBvETvsakXS3GoQfCFXK/lCKgX18FmrMa2kVnBlUSw34rTvfAK98MhVMREur1erOWV4aMPIb/Xus9dj2K/Pl/2WgWr1dRaP4IFlwMGvRRHrKzBYc6vxzYFGabwX4eZXVuGxvI042NDCr6kjl4Tx26Cok/P19YJADtOUeVWWV7Io9bJWhR6g/UiZ8aIjsUJxZ4kemuNc1VUk453//RWG/OcF/FKm0DUoQgMWg5JVzK2+hHerWZ3oTa7Z6+uw/JuDPHRl6udbMfDVEBrvHUGbVcqTL4pqDwlRosXQpFLJqlC8L4+qxJYtr9uWxA4NOB3ZZapleLxkFGqzb0fJ2wMC7ADtLI4hAIsyULodSI1umVGM+z/5ilXqifzNeHjRBsS/W8ktQuGpN+2dUCmXqgL1+5ERP3X5ZiVUxtaiWJ42FxorxslF0kJVzXSWqeK4UE96JvEmVDLUQ6eowQRLAaK2BFghL7898PVCdoYOeHUlBr5GYcKuogzWqyQ9o4O5b78nPQfNoE6aUy3fsyidWB5ttRlSsLbvVhvdIx0ti92RugTnmOn1Fy2/QDo//QE7mGAJW8aaaQIypRB8TPmSpttevtlRVRXkY+qZyWFKrhD6Uza7RbFUa9D0BfmT6KE5Rz2TqBZphUD1YoFQ3D+4YKkMUmpD3xkq5ZHXAOE3tmrf1W96Zyucp9QxbbQOZWVoguVph2vNg2y4q0wMjvr0DATdYA+e38r+jEEEyzaioXcAcW4Bdv4s8r2KMyowccE68wXq+sJrnua9aCihhT1CqQT2DAzX70EEK2zUp7tw0e9KcdusMuw62mw13tm+OrjCmCgRjkrVu88UA6sz9bL3HRpVYfPW6VrfWy/2CYbEk99VZYyB5Qss1cAgO+vlVdsNAz6OzXgP4Kp5hL3Zym5R295Viq4CEKzzY2B1BtawGdX43cfr5EIibjEeq73lCBoqMkCjNRsKg5U5kXzdGFi+wDLCs0ox+p0q44XoXBW6j200RgYopVLe7phiUYGIgWUA5NXYkI7dN8Sr79bVHeHqkMFq3VcgJyvojkd9P5LVJhDPHgPLN1iiK4qOk52Vv+mACVZL7Ts+hsnE4BKKHQOrQ7CkihFYWSU7TLCaN061DEOOVYd2lXMGy+4x9yfx+/I59PLzp5ZsFGCRD4tbhGWimyRmU9mhou/OYPVlSPyPm9l5Th3SkxaslYrV7oJr9USj8znWKoyB5T9U0lsvu6VovD5NAmlsaUecp3mfWPMqDEeMho96eitWrBoUUFnSYXoRRr5Vgf0NLYhzN+yUrgYx/kp18qpt+GSuk5KEKswbrC6Xaq9mek/65sLot6RW/FYx8UzDphdh6xEX4tqPfsVg0SRPO0QxuBS4MbD8K0i0MG4R1uw5hri2w+XGGPfwGtynMrV3t6KFHAPLL7Bo/NiMchTuOIQ4frN8hblii1Atb/Wyq1l0fR+FfYVpGDlrOQZPM99U6ldi99Uq0Ee8qGVYsOUA4tr2LzOco8p/Fc4D/XoF6NJ4rP3kDgx6YT5otZUYUL5tPHKSLtpIYNUV8MIadqWKlr5Ciqf+8QK3NB4vTv45zjnrJPzT6Wfh8jsnS7jIf1Mulh6i5Yei+DP4jTLQq+koPYbNXIN/fLkHcfV1udhfkYh9hfHmZ9Vo1MmPJVw/p4/sUzxVHPcXxnO8je9FCaj55BacddpJiIuL48+J3zsNN039CMNnrcLQrM8wdHpB7ENpkEWfpbjlzVWYVrwZcR9ueA93LU3F+NwkjF+UgPG5CZiQl4gJi5J5n8PpWJR9KP70SZ4zEiee+v8QF3ciToiLw8lnnYxR7yQgPXccUrMzkbpwXOyzcBzSFo7nT/riiXj3qwWI+/ibT5GxNBVpOckYk5OCMbkpSMtOFlsKyxVhfXabk2LGXcZfxZXSJD0vDddMvBonn3kyTjjhBFx0zYUYuzgVY3ITkZadyFvaj9ZPWk4C6MPpkZOAzIJU5G5dhLjlO79AxtIxJkwLCaQkARQldF//UMHRgdLiSwUsbWEK0vNSEP/3Ufi3G/4VJ55yMkbMulXClYa07NSo/lDapeeSMKUiPScN6UvSsHxnIeJW7SlCxpI0TlxKJDqRt9lRABVBpOJJW7WvwaUKVsbSFAz/6xBWrR8N/xEyloi0UsejfSvgSkbGkmSs2lOIuPJ9lRibnyoSNTsJY3JEKYyWhOJq3wEkij8llp4OGYvThGqdfCJGvnUbV5P68WjdV4JE7JC6r95Xhbh1h9YjPZdsqUQzEbNTvRI1lmgpXACH/WUQtw4vv/1KZCwVSj8mhwqktE0lpFyCZQ3Ql9POKJhsUiSx3bnh8AbE1R6rRXoOlUyROH05EboVN2WDETC5wt668NqL8E+nnog73x7BJdRI3GhPw9xEjM0dgx3HdyLugOswxuVlIn2RaBUarUMf1UO3MqcPXEvZndQiHPzCQFatn8Rficxl1PCxVpn2KjRa0oxqvon543Gw6QjiXG1NuO+z+7nkiQSwynu0JEqH8ZQumPRFwhYlO+KCX56Pk08/CaPeGYn0PFkos5NZ/e2gdXjtPlDoVPwoXe5dNhnEFK+a/MTKJ4QBb0RSwRUlLUMj3k7xtZkIuSnc8hnw7AB2mv489WfsrhEqlYTUDlqWKgP63JbcUznCBp1SOIUnrTJYf654mRNHjzDbDdGYSB1ARr6aMdlkoKay6XDez85jx+noeSMwVqkaN4QEoNGhXJQeQrHJbfVS5SvmLJ05X72HzIJ0s1XYQeLq8EXTPisSuWNk64ecygP+cDPbWr9I/Vks/XKSuJU8b8MHUrE8wOffrjCcpNEES8/iSvKfhPN+fAFOPvsUJLw/ymgAqetGh2LJLr8cMhHSsHJnkalYGw9vkW55qz0RNQnjp0Kr1h5JP+1n5Kfjxqd/w6p1VeZVGPeZUH11ngKsr29FfJM4TTZ/t9UE62jrMUxaMgHp3BEdM9x9gWAHhr9nJ+Dsy87G9/qdisQPEwzVirZCSa6G3y27F0ebj5lg0WvkphQ9hXTqtZel156IKjy2tbYcyft+45P/xap17cRruHefO2TJiI+Sxg8pOPn3ni5+mqGif3LhNTdmrX0LmUvkKAc/q4Zog8xe2ERrKAlpCxPwL/374dRzTkPi/Hj2a7FiRQFYFE/60HCZt9fNNd5hyAuv0TT7lbtX8bisaCll3SkUqlmtfpu+SJgN1EL8zaO/5pEP199zDXvj6ZyoqQ65qysNhXuLbYrlAfYer0NmXga3dOwlUyVkbGutBhU8NOAvbWEyzrjkTPzzBWcg+R+j5SgROXiyj9cAZF9Rt+D+BvH+QhIqrgrpFShutOPxVXYPvHdCxuCypomwp1K5qf3rh29gW+s/7r8emXKMWzSkF9lXU4qeQbuH3n0p3n8pbSyhYO+unyuGgkSBbdCdDO9YyZOQ8nEizvi3M/iT8nFCVIwYof5T6oif+/X7RjUojHfSLfm35sBarTPaWjK7kxHR8Rvp+6M+xKVjcP0917Fq/frB/0BmQR9oDOnDhtSwIEtYCsjWrDmwTmHEW4tiNbY14t6Cu42RkWKcVgwwfwtIeu4YJH+UgNMuOgNn/eBMpC5M4r5F/j2PzhVp2bHyhXN6i94G1cCjxglNNqERDY2tLgMsw8ZSS3LTkderZ3J1yKNK+7jR6S8wnZ2nt/6oWvjV767FCSfEcUtR9cGmSrAsLcsINzmIERquPaNmNkMlKj83v6nJolh0tHJ/NQ+hsSRADDDDcdwRZKxEuUlInH8nTjnvNJx16ZliilhOkhylq7kgsrX9SEhfW/VH6UCMjM1LRvX+NRa1IqESLxAwgoGm9lbcv3wye1L1kthRgkb9Mak8adlkbyRj3NIxuPauq9mv9d9P/Dd/p0wwqkAeehNZrghmgeJHU71oWhx721Nw//KH0NTeLCo9ci84tQoFX27M+ZqG0Yzxq5RGO1QGLKQ6NOCNhinnJiLh/dE4pd+pOLv/2WJCrITJcn4kKJXlGc2GCg0fomp/ztfzGBvjhfUMF/uxhN9BEy1sO7odGXkElnW0Q7RD5BR/BkUplprsm0OJnoqrMn+BuBPi8Ntnfsu2iPh95KYpTd410yAJmfkZzAqplOZcYJS8bCwKpZOeLX0+NinTUlr1RNX2lQFO3RrU8Uy/4SoxBfHv3clrPZzz434yQyIPKqryOD40x5LjKAYq0ITd50qfN/TIqljyXTrGUW2naE+pVsrMhNSlvK/YYBwni3EqRorqcSVg/Imv/pvMxWNAY+JppZoBz97E6akf1/dNJfDvPvr5wd5nuGyFjFqDxIivP1Ysj6fdPC41rbm9GQ+teES2EAWldAORGGJQV7AjFIrrW+XdLEB0b46rVCTy6ZHPJp1mjVMrj0qwUitboqvnJgUbPW8kj4s//+fng2f5SPNCZRaPo5e/N9PX+hzqer22pUKnqnv2XaXgoeWPghjx9edYFfLJbg/yti/RZvvappx3kqi9lgg+Mtnv59GVS1ZvNOQ28cPRGDHzVtzx1gjuumFDvRMblDqnabzWzxKFag18/rcYuzidqxSCiOHS01Hfp3jYv/c0bt34vaHSMl3omanVu2jbYvkKOWe0pGLZTS9haDU0N2DyZ/eIbh7bpEyKtHHTbjyw3xkdomuruKjqib6T4pCd9KOh/dHv3/vh3B+fx9uz+5+FIS8ORHp+5y1nmms36t2ROPH0E3HRNd835iBS/NkmU+mYbdYC6hnCASyVT5w+VNAWpeC+z+7F8ZYGZ6JkqFQst0mfx3zFPZ3z8TfZwojPFdOe1I14GwYlyvI8PYLQuhgKZXrKx0nod1k//ODmH+LOt29D6qeJSF6QgGEvD8aouSOMYchOz0BwqA+NdPjJqJ+wrTV46iBWLRoRQFP049+/E+mLNKOe0lSlq9r2KF6BqlYF+KTAn2zJhodagtK14ESYQ1Vo/UF9WwMmf34vxuaPkfYVPaiWEGER6Z4lnqEQWlwoAa+762oGiyCjFXmoaqNzCQoquU5AOYWRatHqNCedehK+f71cuC0nhVeuue31oZy2xu+4ygmf9GW7j9f2EOtWkFrVt9U7sWQJcwBL+hu00xbXLnWeHhZWJcr/jDYyUQOJwtjmkYWG4Pn+tRfhmvFXI3OZsIvYaF8kElgY4h3fU1Wv5DQlh/MVIy7j5SZveX0Ybph8PSsYqR/dS9xfVL++nq83wvXGDRW2/G1LNDK8faDqYBzcVvvKSd6a2134/crHrd08VLJ0Q9eWSb2RCD29J4FlwJCXwmr1nw/fwIWKMv/mP9yIC355ES74xQW49q5rDSB83zeNq1O6LmUK2VonnXEyzr3yXHzv7FMYLDLoI2ERN5po88gXv++wJaigoq2zYmlnKNBoMS3yXYhSLUoqr0xjN+p1wCJK0dQsZxE3AumCqy7ENeOv4q4Lqg7JdUCr+l1+y49w6W9/6KzievxzUkDqRCBeePVFuPTmS3maGC2Sy6swnxCHG6f8l6XlrQorAW5Abrumb5A7VlB/fqffU89rMgXK9lRoZHjXbPrBTsHST35ptVjjQdxc2AH6g9CDO9kr/kQoLM7RxkyRwlyV8Qucc/m/sH1FCUsdzBNWpOO6u6/GDwf4B9bY/BQM+ONN7MtSS3rTVsF1wwO/0sByaCCFECrKA16w1yYIlBYvVrwkW3Vm9adER2dE7fsFlqosdzfU4a5lE+RiY8IuCAsgepr4VKVTYmoJShAlfjCKJ0j88OZLccfs27lFSMOPfxp/JS696RLhk/Lj3jSy9NY3huGMi88SSqUUKy6OV2SmjBOZSg5o6hbqfeNdqRU9z8Ql47GrfrdgRsGgCPKx9Qsso4fR40b2N/liZRpyP1g6JSNUrTQ7UTfISYmp6ieXwA9uvBhnXnIGzrm8H/pdeS7bXr+67zqMXexH1cOwigUzyMY694pzERdH68aL6vCniT/GOGocEKDaUuihLNVugEsAAAoESURBVLCiljFXjeFaiEdp0HBr4V5gfhgqU7F8MMXB/oElr0B92G53G54tfc6wL4yqTzPmFe2hTJzu3st4fspYXbF43JHqxhnD6nXH30Zi9Lsj2J+Vke+ng1ipIa0flTcGif8YjYuuu4jHatG68Zfd2h8ZBbZlDYznCK1yUVoYpg2vA5aKZ4qfQaunFfZGXkdQ0bHOwbJJH32lNSYnFYz3lm2t9Hc3o3v1d6wYZhVPBUSBR1tauY+qBrZD+FxtQWAfVSJnlJYu5NNKW5iE/oP6s2r94KZLjEJKcVfn6+oZyjQx7p+bjEkFE7H9aK0JlcYC7WpfvTjrHCyvn1CAGwXffs5GLfWZKYVSmRDKhAjWvfTOYXUPTnRp4PsdV+oGyRGjLtV10nPJi52MK0ZcwW+6INiUXUVpaQIdfMVS8aC4qX16NnKI520vMHNfUUQ9Mx72u3fV825eS9/j69q6e16pfkMsOCZLpHowTkCSc0PS/bBFfJR4lRnB2qoS6n19s+9OHVMFSH33eyuXUqTz1cwnkVZJGPJ/A0BDmv2+VqDTyXZvSg+yq16ufNUKjgaWzoWvfb8Vy9K0lIAdb3HhsVWPI2NxukE7JZAodWaV0muJFuhMCML1yO6yFEjtHt0GWbuGU9qr6xJE+j6dSyM5Hl35exxrOe6LGb/C/QaLrqagVVem71u/24ZJSycaHbLqQTlCttLgFMloD/MFVaDShao1r5qDR1SI0a6s2BJEqpInLZ2ALUe3eWe2ynQ/t10Ci+Fy6NEu3FuKjHxq2SibQG61KiBQCdWXrxNsyOxpRyLA4FG+ZSdxHq7aJVaMsYuInzwZp3UZLGp2GtUi311MUFyw+VO5EIYGl9Yaskcq9t1qVxFUwQVLyxfV4W4oVxLnHeWh+PPPV2VQ5LDTOVg6uvq+VjWq4Nlfvs2Gn6U67KS+jwFmBSzQ6aFXdTw1TVV78gVUBDONvJhR85Y3VCpjHcDpLKhzsDq4glAuoVh0GjlQqaWoFnllf08MrN5r8XWS9gQdzQ18pfI1XoLIqIkoM3sAFf28R2B5M+dGi7sFL1T8mR840KUvdr2eqZuhXrIKJLfC1LL/8xoKYwHMO5P9Cuk6WJ2QTIdd7S68UPFiVC0+1l3oOzIbOjrm7/0MmKR60XelVFPL/wRaYcj4o8yz+SqNY13c6TpY9htIT6wRLMGjB36x8iW2uXwZpcpZ6JRIgUhUp+v2tTAFiujA9s93SEr14uq/WKEyMjAwOz0HSz2HBEqfbE2LRfy16jU5GkKMFydgDNA6aDXGwOp+tcfpy2krWoKmaiWxoU52cEdzAlWW9mTbY7AkT8Yz2L/TupSzvnyTh6Co0ZFKNcwIdz8R1bViW5GGRoHUOtRVYab3Wr+1/m20uVuN/ArWTo/Bsj6YOcNHAaa28zd+jIy8sTyTmN92LpfDISAMBdNaMUYCaWExeJwKoBgEYKaXPgRHKBZ1KNMwn0+2fNLTxp41uzv4FmCw6E4CLr1lofa/2FWEu6n7R5+mrpx1BJDqAuqgiozBZYNLrlmlej3IxSNqAoIqjSd83FUwCUW75DoLqqRTVun7HUDSnUMBB0tBRIB5/XkAeonPI188xsv8KKVS2xg0Nmi6qtZUIKlwynW6qOqjQQJbv9suskLOyDLzyCuHAhYQWLBsU8n0p6TCIQqIG9+1HhNG/ZI0x2qQAYupln+OVZlOVDhZqWj8V14KD5t+dc00OUpBL+Ra8yoyFEt/eEJKfnd6eBm2eEcBj0Qdu0SO+VZVoSypMSXzQ8G0AkjpRcNe7iqYiKW1n+nlOuT7gVWsbjw+DX39Q+lzyKRx39r0K1It0yD1I4EjGkZz2herjtE5LOOtjRLhwqbBpGwrGqVAUD1X/jxqj39rDhToRp4E4ie9DhZFoqWtFZ9+k4NJS8azQ1UllsU9IdWMm86LImthWL9tRwZGjUIwC5NRzcn3URN84iOGvVChvHvZJORsW4R2T5s5Rl3VGoEgpYvXCAuwxDO78e2xnfhz5cs8aFBfz4BAM730ctoZZYKl5JoZ4XdGdtU4Dtr5Jkyq+mflkvcTyq3OUdsU4brJS8HLVa9i5/E9Xcz64J4ePmBJu4s2ZXUVeLzoSdEdlKctL0Rz3eS6VfoQEAtIpGw2W81yPGhwdBdsBQpt5arLhgtBXFMoFu1TAUvjSSy03sOTRVNQVrfa8Bo4mbPBxcf31XsdLGr6UoLQvA/+k6lD683TioIPrLhPuCYWia4gKr16aXaEJuLgUpNVZV+fgxITXPTJWJKM+5c/yDNoWttbRJLJUb3KjaAAU999Z3/wjvQ6WHrUVIIYYR6A1udauDUPk1fcx32OtIaCI0xhp0RdVDDNQOcqnuCSjRmKM03Tpxc7UFocb3VYn0qNStBH+BoJGfqdsAFLKJYYNOhU0upb6pGzNR+PrHyMbQtqAXHVoWdIpMNlef4kXt6IbE1aPihnuwDKUHal8MyM7ErzKpmhB0rdMTzAUgmiturp1FYLd7U1YdWeEjxf/id+yQGNgFRdRKRkhvFrW1ciUlSO1IlG4NILHP5YPhWFu0vQ7BZVnkoOx62WRoYP0fHE0ASGB1idxVWO+RJKZjpi6Q0a9MqNh1Y8xN5mGmfEs4qljeJoi2n2i+PxLvrPuuNrs0NOz0zPTlA9uOIhjhNNq4vkv4gBy0xkEywV1tDSyG+goteb3b/8Xp7SRKWeVjUWayCkma4Jo8UoZjorhbNnNlezDpAJGFVLzsGOYuem1Q5U9+DfyhYfjTgY91kau1ZojddpNTP4zWs0QJLFx6JAKqaRs40MsCg9O0po45gbBFnNwRp+leyUoqcwIT+Tq0oCjZYdEovSJkGtzWDMq2P7Rg45kfApIAg6u7oppVLn8Hey9wy1VE7cJL4nQU4uAlpBefziDEwpfgrvfDUH1ftreCQnRYEadxwVtY0cjryeNHLAUo+uIOKtUC+qIp0MfjqlrnE/iveW4W/r5+APJc/id8vuZV8YtbLIPuMqiFZBzkvmt3aZSkXDTyhMqJNaYYYgY5i41UYrxxB0ibykNr25gtbUos+4ZWnGmH8atvJU8f+Apsd9sbsY+xrrjOe1PrdsvKiCpOKq4h5B28gCS4OJ0579N1rVqGWEG+1G6ef+fHmM1iSgoTtf7FqF9zbOx0urX8GThVMw+fMHMHHxRIzNFa1NgoS6Sgg8Uhpan4Jme/P3pSmgJSCF6yOJfzM+fxwmf34fHl85BX+pegXvrn8Py75djo1HNuNI83csRcpGVOML+Lv2zAY3TmHGwcjYiSywVJo6JLxDEJ9tD+f3BhmBpuLRzKL9jYewo34nvj60Eav3VqJwZzHDQa/3mLN+Ht5d/3dkb83FZ7tWYOWeQlTsW411h9aj9ti3/FtqsVpuSvcx7qUe3hpkKhY9i/o4/868Qvjv/X8HTBCUf+QLgQAAAABJRU5ErkJggg==[/img]
Spinning this spinner will result in red.[br][br] [img]data:image/png;base64,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[/img]
Discuss your answers to the previous question with your partner. If you disagree, work to reach an agreement.[br]
Invent another situation for each label, for a total of 5 more events.
The applet below displays a random number from 1 to 6, like a number cube. With a partner, you will play a game of chance.
[list][*]In the first round, one of you will score on an even roll and one of you will score on an odd roll. You decide that first.[br][/*][*]In the second round, the winner of round 1 will score on numbers , and the other player will score on numbers .[br][/*][*]Each round is 10 rolls. Be sure to turn on "History" after your first roll and wait for it to update before rolling again.[br][br][/*][/list]When each player had three numbers, did one of them usually win?
When one player had four numbers, did you expect them to win? Explain your reasoning.
On a game show, there are 3 closed doors. One door has a prize behind it. The contestant chooses one of the doors. The host of the game show, who knows where the prize is located, opens one of the [i]other[/i] doors which does not have the prize. The contestant can choose to stay with their first choice or switch to the remaining closed door.[br][br]Do you think it matters if the contestant switches doors or stays?[br]
Practice playing the game with your partner and record your results. Whoever is the host starts each round by secretly deciding which door has the prize.[br][br][list][*]Play 20 rounds where the contestant always stays with their first choice.[/*][*]Play 20 more rounds where the contestant always switches doors.[/*][/list][br]Did the results from playing the game change your answer to the first question? Explain.
Below are some cards that describe events. Order the events from least likely to most likely.[br][br]After ordering the first set of cards, pause here so your teacher can review your work. Then, your teacher will give you a second set of cards.[br][br]Add the new set of cards to the first set so that all of the cards are ordered from least likely to most likely.[br]

IM 7.8.2 Practice: Chance Experiments

The likelihood that Han makes a free throw in basketball is 60%. The likelihood that he makes a 3-point shot is 0.345. Which event is more likely, Han making a free throw or making a 3-point shot? Explain your reasoning.
Different events have the following likelihoods. Sort them from least to greatest:
There are 25 prime numbers between 1 and 100. There are 46 prime numbers between 1 and 200. Which situation is more likely? Explain your reasoning.[br][br][list][*]A computer produces a random number between 1 and 100 that is prime.[/*][*]A computer produces a random number between 1 and 200 that is prime.[br][/*][/list]
It takes [math]4\frac{3}{8}[/math] cups of cheese, [math]\frac{7}{8}[/math] cups of olives, and [math]2\frac{5}{8}[/math] cups of sausage to make a signature pizza. How much of each ingredient is needed to make 10 pizzas? Explain or show your reasoning in the applet below.
Here is a diagram of a birdhouse Elena is planning to build. (It is a simplified diagram, since in reality, the sides will have a thickness.)
About how many square inches of wood does she need to build this birdhouse?
Select [b]all [/b]the situations where knowing the surface area of an object would be more useful than knowing its volume.

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