IM 6.8.17 Lesson: Using Box Plots

Ten sixth-grade students were asked how much sleep, in hours, they usually get on a school night. Here is the five-number summary of their responses.
[list][*]Minimum: 5 hours[/*][*]First quartile: 7 hours[/*][/list][list][*]Median: 7.5 hours[/*][*]Third quartile: 8 hours[/*][/list][list][*]Maximum: 9 hours[/*][/list]
On the grid, drag the red points to draw a box plot for this five-number summary.
What questions could be answered by looking at this box plot?[br]
Your teacher will give you either a Problem Card or a Data Card about sea turtles that nest on the Outer Banks of North Carolina. Do not show or read your card to your partner.
[table][tr][td]If your teacher gives you the problem card:[/td][td]If your teacher gives you the data card:[br][/td][/tr][tr][td][list=1][*]Silently read your card and think about what information you need to be able to answer the question.[/*][*]Ask your partner for the specific information that you need.[br][/*][*]Explain how you are using the information to solve the problem.[br]Continue to ask questions until you have enough information to solve the problem.[br][/*][*]Share the [i]problem card [/i]and solve the problem independently.[br][/*][*]Read the [i]data card[/i] and discuss your reasoning.[br][/*][/list][/td][td][list=1][*]Silently read your card.[/*][*]Ask your partner [i]“What specific information do you need?”[/i] and wait for them to [i]ask[/i] for information.[br]If your partner asks for information that is not on the card, do not do the calculations for them. Tell them you don’t have that information.[br][/*][*]Before sharing the information, ask “[i]Why do you need that information?[/i]” Listen to your partner’s reasoning and ask clarifying questions.[br][/*][*]Read the [i]problem card[/i] and solve the problem independently.[br][/*][*]Share the [i]data card[/i] and discuss your reasoning.[br][/*][/list][/td][/tr][/table][br]Pause here so your teacher can review your work. Ask your teacher for a new set of cards and repeat the activity, trading roles with your partner.
Andre, Lin, and Noah each designed and built a paper airplane. They launched each plane several times and recorded the distance of each flight in yards.
Andre[br]25 26 27 27 27 28 28 28 29 30 30[br][br]Lin[br]20 20 21 24 26 28 28 29 29 30 32[br][br]Noah [br]13 14 15 18 19 20 21 23 23 24 25[br][br]Work with your group to summarize the data sets with numbers and box plots.
Write the five-number summary for the data for each airplane. Then, calculate the interquartile range for each data set.
Draw three box plots, one for each paper airplane.
How are the results for Andre and Lin’s planes the same?
How are they different?
How are the results for Lin and Noah’s planes the same?
How are they different?
[size=150]Priya joined in the paper-plane experiments. She launched her plane eleven times and recorded the lengths of each flight. She found that her maximum and minimum were equal to Lin’s. Her IQR was equal to Andre’s.[/size][br][br]Draw a box plot that could represent Priya’s data.
With the information given, can you estimate the median for Priya’s data? Explain your reasoning.

IM 6.8.17 Practice: Using Box Plots

Here are box plots that summarize the heights of 20 professional male athletes in basketball, football, hockey, and baseball.
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[/img][br][br]In which two sports are the players’ height distributions most alike? Explain your reasoning.
Which sport shows the greatest variability in players’ heights? Which sport shows the least variability?
Here is a box plot that summarizes data for the time, in minutes, that a fire department took to respond to 100 emergency calls. [br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAaMAAACFCAYAAAD2F5drAAAgAElEQVR4Ae2dhZdUx9b237/le+97701ClADB3YIEggV3Ce4Ed9cYBIJDEiRIggX34JrgAYIMbsE1+1u/DTU59HQ309Pd02emd6111uk+UrXr2VX7KdlV53/EgiFgCBgChoAhkGAE/ifB6VvyhoAhYAgYAoaAGBlZITAEDAFDwBBIOAJGRglXgQlgCBgChoAhYGRkZcAQMAQMAUMg4QhkezL6+++/5cGDB9KmVSspVbyEXLhwQZ49e5Zw4LODAIcPHZLGDRrK++++J7neyym5c74ved7PleGD94nrvbffkXffelt/RxOfvZtLdYJuwLVtq1Zy5s8z2aHoZds8/P3sb3n06JGMGDpMypYqLTu270gae5X9yejZMyWjooUKy1tv5JBTp04ljXLjXWN37tghJYsVl9w5c0qlChXlk2rVpWb1Ghk+alSrLpUrfqRE9HaOHPJh6TIZjisaObLTu+ikYrnykvOddxXPI0eOxLtYWPxRIEBD+dHDh9KofgNt1K1Ytjxp7FW2JyOU++D+fSlSsJCRURSVJNirjowa1qsv2379VXudFy9elIweKSkpsn/fPiW2cmXKyorlyzMcV0ZlyG7vgemGDRukRtVqz8nosJFRsLLsl2vYq4dGRn5RR2zlQLn3jYxiC+qL2BwZtWjaTI4fOy5Pnz4VhkUzevD++fPnpXqVqkpI27dtz3BcGZUhu70Hpr8d/E3q1qptZBSXWhDbSL1kxLC19Yxii29CYzMyih/8L5HR8eNRDycEI6P4SZ8cMVP+jYyyjq6NjLKOriKW1MgoYsjS/UIqGTVrLsfjQEY7tm1Ptyz2YHAEKP+/W88oODg+vGpk5EOlxEokI6NYIZk2HiOjtJj47YqRkd80El4eI6Pw+GTpu0ZG8VOfkVH8sI1VzEZGsUIyc+IxMsocnBOSSjAyYm7CQvQIsAYC1251YLBhuugBjUMMacnocBxSsShjhYAjo4b1G+gaMXNgiBWyPojHkVHhAgUlx2uvy4kTJ3TdEQvL7IgOg1+3bpUSRYsZGfmgnIcSwUtGLKLEmcHKfXTlPp744dZ99+5dqV+nrpFRqEKdVa97yej1//xXli9dJrt37ZI9u/fYESUGs2fNkoL58hsZ+bhyUP4hoDo1awkLvxctWGjlPspyH0/bsXvXbt11oUqlyrqrifWMfFy5IhXNkVGh/AXktX//R1c1F8ibT/hvR3QYsA7i3//7LyOjSAtlJj7vJaP//Ov/tPxbuY+u3McTPxp3+T/IK2++/oaRUSbWk0xJKpCMypYqpVvOfPxRJbEjOgyYL4Lgbc4oU4pyhhLxkhEjA2VKlrJy7+O6z3ZYH5WvkLrfo/WMMlTs/fmSIyM3Z3Rg/365du2a3Lhxw44oMVi7Zo0UK1zEyMifRV+lovy7dUZsFIwHpJV9/9b969evy+VLl6Ve7To2Z+TjepUh0RwZefemM2+6DEGZ5qVUbzpb9JoGG79c8JIRG88eOWzedH7RTTA50Jfbm862AwqGUBa+FoyMnj21T0jEQqU7Xuza3cLIKBZwxiUOI6O4wBq3SI2M4gZt4iMOSkb2PaOYKMYWvcYExrhGkpaMbNfuuAIeZeRGRlEC6OfXjYzipx0jo/hhG6uYjYxihWTmxGNklDk4JyQVI6P4wW5kFD9sYxWzkVGskMyceIyMMgfnhKRiZBQ/2I2M4odtrGI2MooVkpkTj5FR5uCckFSMjOIHeyoZxfLjeue8H9fbZh/Xi+JjhXwo0D6uF7/yH4+YjYzigapP4jQyip8iXiajY1F/6fXJkydy7tw5qfZxledfev3VyCjaL88+J6OD9qXX+FWDmMZsZBRTOP0VGcp98OCBeNcZcc1C9Ag4MmLfs9UrV8mRI0fk2NGjGT6OHD4iWzZvkXJlyupOAQt+/FGORhFfNLJkl3fBdNmSpcJeZ+CKjiz4FwEvGeV5P5d9dty/qopcMlqWkFHxIkXl7RxvyunTp6P+PHbkUmTPN3bu2CmlS5SUnO+8K+wIXalCRalU8aOMHxUqqsF8640cujcX2w1FFV80smSXdytUVGJ/9623pXzZD+WokZGvKyP2il3BGzdoKB/kyi2/LF+RNPbqf3ytmRgIh3IZ/unaubMaNrbb4JqF6BE4fuyYtG/TVkqVKKGkBDGVLlkq4wfvlyip30iCiNi+Jqr4opElu7z7AlNw7dm9u6SkpESveIshbghgmxhaHTNqtFSvUkXYvixZ7FW2JyNKDV3fmzdvyoULF/R3sig3bjXmRcSQ/NWrV+XkyZNy8g87/IzBqZMndU862wor3rUi+vixT3zT6Py5c0pM0ceYNWJICjJCud4ja6jG/1KCKURvR9bBAJ1Z8D8CyWivkoKM/F/0TEJDwBAwBJIbASOj5Na/5d4QMAQMAV8gYGTkCzWYEIaAIWAIJDcCRkbJrX/LvSFgCBgCvkDAyMgXajAhDAFDwBBIbgSMjJJb/5Z7Q8AQMAR8gYCRkS/UYEIYAoaAIZDcCBgZJbf+LfeGgCFgCPgCASMjX6jBhDAEDAFDILkRMDJKbv1b7g0BQ8AQ8AUCRka+UIMJYQgYAoZAciNgZJTc+rfcGwKGgCHgCwSMjHyhBhPCEDAEDIHkRsDIKLn1b7k3BAwBQ8AXCBgZ+UINJoQhYAgYAsmNgJFRcuvfcm8IGAKGgC8QMDLyhRpMCEPAEDAEkhsBI6Pk1r/l3hAwBAwBXyBgZOQLNZgQhoAhYAgkNwJGRsmtf8u9IWAIGAK+QMDIyBdqMCEMAUPAEEhuBIyMklv/lntDwBAwBHyBgJGRL9RgQhgChoAhkNwIGBklt/4t94aAIWAI+AIBIyNfqMGEMAQMAUMguREwMkpu/VvuDQFDwBDwBQJGRr5QgwlhCBgChkByI2BklNz6t9wbAoaAIeALBIyMfKEGE8IQMAQMgeRGwMgoufVvuTcEDAFDwBcIREdGf/siDyZEAhH4+28rBAmE3xdJWxnwhRoSK0QMzECGyYgC+OzZM8kKBREZ3ZFYjaUvdSer37FFvqxWBtKngcQ/5cpA4iUJL0FWKQMOT85ZIWQleWNVBjJMRo8fPZa9e/bIiePHfa1bgHr69Kks+XmJ3L592/fk+fDhQ9m6ZYtcuHBBDb2fwb1586bs2b1HUs6n+FlM1Tm4Ll+2TO7du+drWREOGZEVmf1uPNE9ZYCy4OdAo4k6Rd0CVz8HdI6twmZhu/xeBuAAuABOiCZkmIzu3r0rU76dLMuXLfc1WCjy0aNH0rxpM0lJSfG9rLdu3ZIRw4ercimIfg6nT5+WbydOkl07d/pZTCX1v/76S1q3bCVXr171fRlARmRFZoyonwO6pwxQFvwcqEsYTOoWdczPBh7ZsFXYLGyX32WFA+ACOCGakGEyunPnjnz1xZeyeOEi34NFS6jWJzXl7NmzvpeVFma/Pn1lx/bt8uTJk2h0G/d3//jjD/li3Ofy69atcU8rmgSePX2mLff6devJ5cuXfV8GkBFZKQvI7ueA7ikDlAU/B+oSdYq6Ba5+N/DYKmyW33vH4AgHwAVwQjQhKjL68vMvZFFWIKMHD6RWjU+MjKIpKUHezSpkRKsYA5QVycjvvWMjoyAVI8pLGHgloxqfyMMHD3xPnHAAXBAzMgKASA7GNJWMFixMncSO5P3MepZhjgceMnIT7pmVfkTpPHsmN27ckH59+sj2bdvkyeMnEekkorQi1HewuP84cUI+HztOtm7Z6ms5MejgWr9OXbl06ZLvyysyIisyI3sw7P1yDd1TBigLfpEpmBzUJeoUdQtc/37hfBXs2URfw0Y5MsJ2+dlmIduiBQuVC9ycfCT4eXk7tWdEpJEct//6S7vnCxcs0KGESN7NzGepzPfv35ea1WvImTNntHJnZvqRpkVF6dv7ORk9fvw4Ip1Emla0z584/pyMtmze4ms5GaIB13p16sjFixfl2dOn/pX36VOVEVmRGdmj1VM830f3kBFlIZ7pRBs3dQkyom6Ba7TxxfN9bBa2CpuF7eJ/PNOLKu6nzwQOYKgWTog0rqBk9MvyFRLJwThh29ZtpH/ffrIiwncjSSfaZ5Ft6c9LpHSJkvLdrNm+l3XhjwukYb362tJYvnRZRDqJFqtI358+bbq0adVajVGk72bm80ywguuHpcvI3B/m+L4MICOyIjOyZyZWkaYFEVEGKAuRvpuZz1OXGMmhboGr320Wtgqbhe3yu6xwAFwAJ0Sq06Bk9HaONyWS4603cshr//6PvPHf1yJ6L5I0YvNsDnnz9Tfkv//3bz3HJs7IsIokTS+u/I7k3cx+FlwpAzlee93XcoIjMlIG3nrjDV/Lig6REVmR2e9lABkpA5SFzC5/kaQHjtgqZPU7puTrZZvlbzsQDa5ByeizLl0lkqNT+w5SsVx57Up2i/DdSNKJ9tluXbpIpw4dJW/uPNKmZUvhf7Rxxut9cOzYrr2UKVlKGtVvIF07dfatrGDQskULqVCuvDSs38DXcnbt3EXat20nBfLmlXZt2oi/y2tXlRFZkRnZ41XeYhEvuqcMUBZiEV+84qAuUaeoW9Qxf5eBLmqrsFnYLr/bLIYT4QI4IVL9BSUj1jREcrCAbNSIkfL9d9/LX7duRfRuJOlE+yxrCli3Ue3jKnL48GFdYxBtnPF8n4nL7t26yfp163RsO55pRRv3gf37ZeTwEbJ61Wrf6p884kl37tw59ajEA5AyEW3e4/U+siEj3p/IjOzxSisW8aJ7ygBlIRbxxSsO5omoU9Qt6li80olFvJQBbBU2C9vl5/KK7YcD4AI4IdL8ByWjSCeeSJRJK8Zf/TzB9pIDw59/+l7W69evS9/evWXbr9vk8aNHEU8IRqrHaJ5n5TVzBlnCgeH6dalX+7kDg9/LK04WyHrj+vUs5MBw3NdllbpEnaJuUcf8XgbO/PlnlnBgAEc4AC6AEyK1J0HJyHsxPb/xKbd1RulBKv3P4BJJS9gWvaYfs/Q8SYWxdUbpQSryZ2ydUeSYveoN7IBz7U7KdUavAijwvpFRICLR/zcyih7DYDEYGQVDJTbXjIxig6M3FiMjLxrp+A0Zff3lV/LTosW62C0dryTkERTL/k61a9bSMXj++zU4MsJVcueOnTqU4FdZkevkHyd1G5Btv/7qZzF16IBx9wb16meZ7YCQFZkZ9vBzQPdsBUNZ8HOgQUKdom7RS/a7HWC+EJuVFfamgwPggpjtwBBpQWLPpM0bN8nBAwd9r1gWDs6cMUNu3vB3IUQHLHL7ZcUKYczY74bo2tWrsmnjJjl9yt+bZGJ4wPW72bN9v3M7srKSHVmR2c9Gk/KK7ikDlAU/B+oSdYq6Ba5+DugcW4XNwnb5uQwgGxwAF0S7G3rqDgyRKgfl3r1zVx7cfxDpq5n+PLLSGqJ15PeArLQw/L5BIjhSUZCV1pufAxUG3dPTyAplwCurnw0ROkf3lAHKgp8DOFKnkJU65vdAGcBmZQVZ4QC4IFpZM0xGKNPvFcXvBS6cfFkF26wiZzis7V50CGSVMpBV5IxOG4l5OxbYZoiMSBgWdEcsBIk3hMjoNkeMd1rRxK9yevD1K7Zp5PTZV3+dfGHxe7FZrLcch30+GsWGeJf0SD9cutz7+9k/dU7/J2Du06XrziGy9NJl96w7v3QzTn9cWu4cLhn3TNYoAy/bXGSPd4gUH57PKJYRkxGJ0YV88vixroNhA0L+ZwYw0QAPQMjs5zFYp0hkBFcOP8r7kpyPHqXKCcZ+CVpGX2wyGqpscp3nFOtHz7EmD6Gej3XevOmHwo5ntOwGKROZJafLt5OXMhlKXvcsZye7Vxfe+/H6jWykyfEqjFyevPUtPXmLleze9MOly71Uu/Dokf7m2qvyF62cL6X7wh6FktObF2e7Qj0bTK50kxEJMebKbrJMrrK9RpOGjaRd6zYye+ZMOXXylBr7eIMTLBPhriEPJMQXKVlIyKK3SAAKF3es7qmMT57I5UuXZPXKVTJ86FBp2byFNGnUWEYMG+4reZGVLzpu37ZdZWvepKk0a9xEBvUfIBs3bEzo3JzDkUWNP86frxiy6p5K7A3uuT///FNmTJumZZiyPGTgIP0AG9v20xOJVyB9KiuLW7+f/Z10aNtONqxfnyY5jCk7B6xbt04GDxio9a1Vi09l7KjR6hmGHogr3oH6wtwQdXzUiBHSs3uPdH1MD9yPHjmqW+8MGjAw7h53yPng/n05sP+A9OzeXfr06hWyMQe2t/+6Lfv37dMv1X7arLnWN/Aln/HGlfixpydPnpQvxo2Trp06CYvIAwNyMndE3aKOUdeoc9gF6mC8yoDic/u27nTO7grUjxZNm8nggQNl44YN8tetf75CTF54nh0YZs+cJW1btVIZB/TrJxvWb0hdDBuYt8D/EZHR7p27pEHderq/U4tmzaRLp87StHETKV6kqO6ndeTIEd2ePzCRRP4HqLNnzuhuvTnfeVeqV6mSxjglUj7S5lsrx44e1W+tsHdW7U9qpu7zhBFC0X4IYIkRXb58uZQuUUIqV/xIDWmHtm2l2scfa7mgMOINltkB2TCYfMqAylOuTFndEHPe3LkqM/ddAE+eY3+yksWKa8Xp0rGTbr9SomhRWfnLypBGzMWR0TNyYIQO/f67YKCLFS4ihfIXkPlz56aJEhx79+ipuNatXUc6d+gobVq1kvJlP1Ts2YqHPHvzliaSKC8Q953bt3X3gsYNGkqh/PmlUoWKasTFg2lgMrx39coVGTJosOR5P5fUqVlLDu4/EPhYzP5DRHj0LfnpZ210fpArt5ZJsOZeYEC2bydOlI8/qqRH29atdV81tgs6cOBAXDFFHhwptm7ZonvPFcyXX0oVLy579+4NFFPr0uxZs6RsqVJSvUpVrW/t27SRShUqaB2kLlInY1kGVOd37si40WOkbKnS8km16lr2aDRR5yl/7CpOHgg8T0O6fZu2ki/PB7pPIWW1bq3aWlbovLhn02TQcyEiMtq5Y4cMHjhIW2W0PmlBwoYTv/lGtzufPOlbuX/vnif6xP5E6WxRMWLYMAUUZUJGTwNayomVUuT8+fMyoG8/LWwzZ8xUd9l79+6poXFbbCRaRtJ3lYgGCQV0965dWsju3rkjv//2m7Ro2lQN+p+nM9/VG9kg9D69emsDid4lhh4jz1Yw3soKpt9OmiQVPiwn06ZMlSuXL6tXKO83bdRYP9+ATogz1oE4jx45op9daPVpS6H1WOHDD4OSES7I/fv2lQU//igp51PUJZlvxuCeXKVSJTWerEeJh5wu3xD3T4sXS9XKHwuETe/RkZEXU/c8Z65jGxYvWiQfla8gkFidmjV1/zrvc7H8DXHjCs1HCek18D2oT6pVUzm8+CAbdQsDCRFhz3BNpkxA7GCuPeMwRBut3MS/Yd167Wn0/Ky7boj7UfnyQcmIusQedTT+acDQE7pz+46O9NSoWk07B/HwEASHsaPHyHezZqlLPP+p5zu379DeWYO6dbUHCp6Q4aSJE6VgvnwyZfJk3W6J56lPPbp9pqTEyNSrQrrJiIhIFKWjXFcQ6Yrv3bNHE2QbGyq2XwJKp6WEMhfM/1FlhJD80tMAJ/BbtXKltjYmTpiglQL5wNdh7Bc80futmzfVWDMM4iotciLzyGHDpUTRYnL82LFMF5n0GXKZOOEbbcVv2bRZe0fz581L03vgq6TsMt2xXTuhsju80cXaNWu0R/X97NlxKSdgePDAARk6eLD8/vvvsnrVKsEQBesZgSt4O/kcqOxZ171rNzW2GCjuxysQ97QpU+Sb8ePl/LlzavArV6wo+/btC1k+eYeNU9nslUbWuDFj4kpG4MRQFtMFc374QVLOn5dO7dtLzerV05AR+B8+dEg+bdZMW/tsSou8zqZlRp2DDNesXi3fjJ8gp06dUmwV0yA9o2PHjkmJYsVkzKhRqeUAGal73Tp30bp462bsF0eDBw0fsMHxi0C6kAydDuo5UwpcI32mQGrVqKH8oO+8sAnkk94VJAV/hAsRkREJu8NFSgXet3evwJQMO/hl8Rtg0u1lrJNhG0gSwKpX9Q8ZgSVzAlRWtmHfsX27VirmEi5dvKi9DqdYh3ciz2BKK4wxa3BlvJsCxpGSkiJdOnXSbfrZVyuzA1gyJEPLkTMtMYbqgpERPTq2vKeC8yzvEsgfPf5c7+XUYVKwj3UgLfBC78TPnBZDLsHIiLR53snnZMHw0uJk6OvI4cNx7RmRNkYJA3rv7l01+AzVhCIjMLxy+Yp+pgHCp8dMIyvePSPkpGyifwxm544dg5IR2NPTo1dE2UDffOadEZ4b159/WTcQb4d7rM7Ez9ocGvaUAYYLQ5ERC3XRM8RDHUN+bO6pkye1rjG8SJ7BPZYBGb0HcavcDx7I1MlTdOh43Zq1eg1yh3BGDh+uDT8nC8//dvCg2t0B/frL9WvX0pRlr8wRkZH3Rfcbhl62ZIlUrVxZZkybrgXB3UvUGTBQHEMcOFjQXXz44KF2af1ERsjJfFabls8n/Fau+EVbHUwSQuxTp0wRnYeLcUHLqF4oXI8ePtQtoJgjGtC/v668ZkuYcWPHSrPGjYU5GipZIgNy7t69OyQZbd60Sec5p06enEZMKnup4iWEIRAqfbwDjgvhyCgwfVfBG9WvL/1695ELKSkxN0SBafKfdKnrDNuEIiOegQho8TOUB84sNP524iQ1qPSW4h2QgQZGlxBkBGFN+Ppr1e/3332nX/4dOniIbk7MztM0DiBe4smsMHnSpJBkBH4Y/9qffCKjR44U9gLcsnmzDBk8WOfB6XnEe97Q4YC9onfcq3sPbYwe+v2Q4kQZxm9g7pw5aeZaT586JR3atZNOHToIDkOOqFyc3nPGyeiFyylDHrRC8P76/bf4Dhl4BQ/3m5YcXlKM/zMERgXByDDX4ScyolVEN5z5F+YvaP0w/EIr4rOuXbXSQ1QMJYVTYjgsYnmPCoocfGNlwvjx2hpiLgH5IafpU6fqRGY8ehSR5AM5w5HR+nXrdT6JobjAQDnB2NKr8hsZgT09Kow9c58rli9/qWcXmJdY/gfTV5EReqe+8cl0DD31jrkYjC2t+8wiIxpMocjoypUr6hGGjM2bNFHbxX51fXv3UeNOeV644PlncWKJX7i4wpERZZAGK6M7fIacRhLTDgyJ0ZvOzP0LIXLmLxnFYdiNRiflgnJYpGAhWbFseepQossvc5rYstYtW8rxY88/M+LuBZ4zTEZUjMuXL+tQB8L9vPgnLawIl6hA2iiPFhnDSJMmfKOGk0qSSkYvvOkSKafDB7kOHTqkRERBY77jt4O/ybmz5wSSnz51mn6dFK8W8pVomUkfmSlUOArQ+oUsGzVooMa7T89e2i2npZbIgJzhyWidktEP332XRkzKCc4BDDv4iYzIE5WfISYm6RliZDg3swLphyMj7MGJEyfUoDOfyPAX+KmzyMSJOkzHnB7xxDMQfzgyYsSkV4+e+uVnPBXxaMPYnz1zVjZv2qyOGhh6hu3iLavDIRwZ0ctjGoSGKkOLDMvhpcYwM84kzDlRJ+MpK3EjB98ta1i/vvTu2VPo8bh0ly9dpmS0csWK1Gsub5ARHoo46xw7eixsozpDZIRwN3WuY6xOos6cPl1bbPEExGUu3JkKwTxGj88+U+XhtfTo4fMFYgzTUYlpwQMszyY6oEzGWzHqFDLmWrjGQUW+euWqtijxSPKDzGBGy5zPINevW08WL1yk602YF8DVE3zbtmotZ/48E9fK8Sq9UQ7DkdGmjRuleJEiMn3atDRRQUb0iipVrOgbMiI/DB2tWL5CDREeeCf/+CNT5HMAIUMoMuIe5DOwX38lI8oD5RUsmd+ikcUwE0bVGTAXb6zPyPIqMoKE6FmyXoY8uTrH7ynfTpbCBQpqgzazbEQoMiIvp0+f1jrF/BtelDhc0MNETnpI3bt2jXvvCD3u2L5D12Ex7YEDjmscIyNOP3iu0msK1C9Dc4yc4fZNmQ2HacRkRGRUjC8+/1yNKPMa165dUyFiXbAijQ/QaDkWLVRYu7O03nHd5GDoi/Uc+T/4QAb2H6CLsxLdgkdxeJ7VrllTW2vg6gJKpnJ0bNde8n+QV3+HU6R7L55n5GVMHU8a5g5o9XIN3BkugJBYJ4VLb2aNYwfLL9iFIyMq1oelS8uXn3/+UrnlPYaWcud8X5o1aZIpxv5Vc0auHKxZvUbq1KotuAIzB8pCbu5lVnByBJsz4t66NWuUxGm9s9iUOU/mPpnXoqeB2y/rVGbNnKm9jnjJjSzhyIgh5iGDBknTxo1TjaqTBQO7ds1aKZA3n86DU7YzIwQjI83Ho0eyaMECxXXRwoVqd5GR49rVa0rykACkGg9ZkYF4WURcr05dnYqhd4tdcoFnuMbIztdffqm2gGsuHDl8RKdLevXooT157z33jDtHREZERGUdM2q0Jq6fZXixs2y4RFxi8T5jAJcvW6a9CRaO0lLnuzAceNK9/+578t7b7+h11qF4QY23bMHih1xwQ2VMlZaP1wvNYU23uFyZMsIXHxNNRlSCaVOnKtnv2b3npdYRsu3ZvVvXldASppwkqkyQbjgywgOtYb16OhHL4kcnJ3nA++fN19/QyeJ4VPDAchCOjJALoucTDVU//ljl5btBXHMyB8YXr/+kR30JRUZrV68WdjFgCEnrXd16Okdbt1YtKVmsmLDgnPmYYYOHqCdYPOUMR0aUSxxX6FWwOwBl2gV+z587Txut6CUz9E/aociIxulXX3yhc5gQAuUTPXDQGNm+bZsULVRI10x58+HyE+2Z/LMGi+UwrCE89NvvaRqZyMIIDniyQ4N3BId7OFwwP/f52HFafrgWKqSbjIjk3t17MnbMGMmbO7fMmjFDW8YkDhAcCJ9Ig0naFDaGEOmt4Up4/dp1PZi4ZN0Dwy8YIDf5FgqYzLgOpsjLRCQKm/vDHF00DJYYHApb4QIF1CswEQYoEAP0y1ABq6yZz6ogIk4AABbgSURBVGKBs9O9GqrZs7Vy+L1nxFDj52PH6pAt7qnITj5wke3fp682WCDWZ5nQMg5FRpQNFmdv+3WbrkHr3KGDLj5kuJmy4K1v4Sp4oA4z+p80QpERcXKPesdwnat31EHmY8C6RtWqsnXzZrUZyB+vgJzhyAjctm7eorYAYrx44YJiiUz07hvVZ/6zjF7PLFsWioywraybwlMNN3SvraWs4jKfL0+emPeMtOw9faoOaUwR1KtdW+ewIUdX9sDRkSNTISOHj1BbxZIKOgU8R3mYOH6CjpYsXbL0lQ2odJMRCY8eOUrefett3fqHSsx+SUz6cTC5RcXB6CcyAGSw4/GjF950VaooUDzjh4AcrBno0K69TpqPHT1aF8TNmjFTHRvYnsZ50yVaZsoAwxwMuxQrXFiGDxkqbEmzauUqnVCnq47XVGbs7RVOd+AUrmeEkWetEb1lWnRsYbR29RodUmKIjgluDFpmGKNQZETa9D4L5s8vJYsX1/k5WvKuvnHeumWrTiTH07g7nME0HBlxP/AgD35zYEBGDDmLePEAw+sObzA8wZgPYeQET7HM6hWBbzAy4jr4MSSL6z+NVVzPGa79ZcUvOgzK3Ba9EYx+LMsqGLEgmyHXD3Ll0saylr2Nm14qf8ePHtO9AMGK9VBsE8Sw4bw5c1VOdr5hyoS9DC9eeLWzTURkhGs08xeMqbKfEsp0B4lWLFdO1q1d68qvr84ARmFjrPjZ08Q7L3jBwZiwnmjYkCHqJQOmeHO1bN5ce0e0QiggiQ7IgKxUEDxqcIF2+qcFxbjw/v37tWWUSFmRk0lWhmqX/PxzmsYHFZdhT4w5E6usKyIfOJIwfEvlprxkBuYMY7BgHDm9ARlpkFDXqHPMd2J8HN6cqfhu1w7vu/H4DRa0zBfMn69DnOz88KrAOxh+hvbYgBRnnXgH0qSM9uvTR123aaV7DTX3OWhUMeRM44meB9jyG6cWXJi978RbZrYmYtgYx4/AQANg586d6jSEB53TP0QxsH9/bYzEev4QfPCOpodI+eMILHvIwdwbXodgRX3BQYXpBhqlz/mgvO40gtMFNuxVId1khIAYTFproQ4MEd10PwYAw10aQ0pe/BSQB/nY+4mde1Hq4cOH1ROJVrzf5EVWhhdx76Qs7N2zV916MTzc84O8bO7J5ClDRcgULFCBuM/iPfKAJyYGN9TzweKI9hpDQ8xhBe5cggyXLl6SfXv3haxv3GMRYmb0jMgnMjHycfToUTXY6ck7GF++dFmXA1C+MyMwvIoXF3UpVKOCvEBU4Id3GvrHVT7U8/GUm01Gsa3B8FHb8PSp4k1+kJM6h5cddTAeZZU0mQdivsilF8zmM2JDfeF5DrD769Yt3UOPsom9xSa4+6/CMCIyIjEKfqjDjSO+KtFE3HdgJaKwpSe/yEfBAkN3ZAVZKQtOXuQnH34IyOLwCyWTKxPITz54PrPz4HTO2Ru85SFcfXN59L4br99OJodTetNxugjMY3rfj/Q5Jyfp8TtYcM+QF1d+Xb5CvRMsnlhcQ05kCJWuk9XJqWX1SXzLqpPJ1Y1gZTCw7AXKybvhdBCIXbrJKPBF+28IGAKGgCFgCMQKASOjWCFp8RgChoAhYAhkGAEjowxDZy8aAoaAIWAIxAoBI6NYIWnxGAKGgCFgCGQYASOjDENnLxoChoAhYAjECgEjo1ghafEYAoaAIWAIZBgBI6MMQ2cvGgKGgCFgCMQKASOjWCFp8RgChoAhYAhkGAEjowxDZy8aAoaAIWAIxAoBI6NYIWnxGAKGgCFgCGQYASOjDEOXHC+ypUdm79cWC2SzqtzknW1V2DWcPITaIiYWGFkchoCfEDAy8pM2fCgLOwmvWLZMdznOSoYxq8oNxnxv6ZflK/QLmuztZcEQSAYEjIySQcth8ojx40ODbIQYGLjHVvx8qn3VypW6kWjgM378n1XlBkvIZ8OGDfppdz67wGaUiQrgyM7WbuflRMlh6SYHAkZGyaHnkLlkG/qZ02fIubNn0wwJYYymTZmi34XhC46Bu/SGjDTBN7Kq3MAGGfEtpratWsuYUaN1qC5RcCLLgQMHhC/3ZhXdJworSzd6BIyMoscwS8aAwea7L3xeu0jBgrLt119Tt3vnHoEzn5Dmu0V85Mtdd/e8GeeeO7zX3W93zxuHuxfqnJF3iIv3YiV3KNncdSdj4P+Q+UwHTvRG+F4N3zgKHKYLjNelH3jdyZPec+D7/EeOwQMHSt3atfU3sgQ+542fe+7wXg/12z0bLs5Q79r17IeAkVH202m6csTk+KVLl6R/nz6S5/1csnjRYjl39pykpKTonIUbHmL+IuX8ef2Ql4vYvXvz5k01PhgtvpyZcj5FLl++rM96DQ29L65zn4+zuQ9yufgCzxg9hob46BjvEDdpRGK00iM3Q5N8DPJCygXNN5/IDjT+gbIF/idf5AnZwAxMwJAPtfHFUNej4D5OCQ4n7t+7ey9oniD+ixcuKBm5PCMXHy5zWPD/zu07mg4YQVzkxz3v5OQ/+SKP9+4FT4/3KAtg4eRFBr7mWrXyx1K5YkX9lDzlA7lu//XXS+mQBnHzMUDV8eXLmtdAWZxMlB9k4lPUPM+hWKXja6AuDjtnPwSMjLKfTl+ZI4zE7l27pH+fvlIwXz558/U39BPd7du2k04dOurnrh3RzPnhB+ncsZN+9dEZanodA/r1k5kzZugXNefNmSN9e/eWju3aS4/PPpMJX4+Xo0eOqHH87eBBGf/VV9Lzs+7SoV176dWjpw4Lnjp1Sg2fV1jkgrh2bN8u48aMke5du+k7fXr1ltkzZ2la6fEwI55wcs+eOVMJdtHChTKw/wDp3KGjdGrfQUYMHy4rV/ySSqZe2YL9Bg8+Uz5owED9YuzyZctk6OAhikO3zl1k7OjR2uPkq7Pkd8a0adKnZy+937VTZxn/1deyb8/el0gE2fk8N8/xSXFHDsTx06JF8sW4caqLzZs2yedjxwnpgHu/3n1k+tSpcubMmZcIlfeX/rxEunTqpJ+vDjY3yNdO+YT11MmThS/PogM+g97q008l5zvvaGOlTctWQvlAjyuWLU9Ng2cpS9+Mn6CyoOOe3bvLtxMn6leVnfzgB14Q97IlS2Xk8OHSpWMnlR35x4waJT/On+/bL0UH079diy0CRkaxxTNLxIZR2L1rt3z1xZdSqngJJaP2bdrKqBEjZezoMbJs6VJtuWIY+/TqJe+8+ZasWb06lTzOnTsnRQsVkiqVKqsx7tShgwwfMlRGDB0mLZs318n3ls1byKaNm9SgYWy4N3TQYGncoKGULlFSRg4fIRcuXHiphY2h/GXFCmlQt57UrF5dyZJ427ZuLZUrfqRGjs9JO1IMBXY4uYsVLiw1qlbVfLZr3UYG9R8go0eOkt49ekqlChXlo/IVZOGCBakkECoNrkOMH1WoILlzvi8Txo/XvA4ZNFjzBsGVL/uh1K1VW40sBhqDTn7IO5iAfYe27eS3g7+l5om8bdqwQQrlLyDNGjdJde/m8+gjhg6VcmXKKiFAnsiMUR86eLA0bdRIihYqrI0BejhgQADTsaNGy7tvva1zP/RKAwPkV6p4cZ2noodEr3TlLyuV4HK9957ky/OBDB86TMvH119+JVu3bFF86K1SLpo2aix1a9XSskLeINqypUpL+7ZthcaI0xdyTfn2W6lRtZq0aNZchg0ZqnH26t5DmjdpKuiD3rCTPVBO+5+9ETAyyt76DZo7KjsGB8PTpGEjyfVeTqFVf+XyFW3h413nWrS9evSQt97IIatXrUo1jGfPnpWC+fLL++++J926dNWeDMNODFlh2DAsGD8IpH/fvnqNIRzSw5A1adhQjd+WzZtTJ+iR6eQfJ6VKpUpSrUoVWbtmjdBiJ84jhw9r76N4kaLyxdhxKnvQjL24SFyh5C6UP79gYCGLjRs2yPnz5+Xqlas6RPnT4p+kQN58UrFcOR2KckY0VFqQUYVy5eT1//xXSUdlPn9ecSQv9JLy5s4jZUqWko7t28vOHTt0aIreATjRuyS9Sd98o8OQpAPuyAW+GHnIhPwwDAfp0Iut9nEV+f677+SPEycUH3A9ePCg1K9bTwrkzSvLly7VeIgPwoBs387xptATZPgtMDAcV6JoUWndsqXqiHzd/uu27NqxUxsWH5Uvr0OPlA8IhSE5noFoaHzQcPhp8WKhXJC3UydPyuRJkyRfnjxKjvS2CMxLQkRtW7fR35QZhh1p3CDDju07dAg3UD77nxwIGBklh57T5BJDSysZ9+EPcuUWhn0cAWH8CJxp0b/5+uuyeqWHjM6cUaNHS3zuD3Pk/r172volzsePHsmM6dOVjCC548eOqUHlHgdzAwzBfZArl/zw/Q+p8xikzRAUsmDIIEsMnpNz75492nMpUbSYGsw0GfJceJXcOGx8P3u2puHkIn3mmejJ0BP0tug9Ub/0E/nKly0rb/z3NRkxbFjqHBFxEh+9hg9Ll5H33n5HXeO9OEEKkBfkwdDX9WvXNW7e27h+vZIUDQUlo2fPlIyGDBok//7ff6lOIKAnj5/j4zCaO2eO4g5pIRs4QEb0eCEjenyhyKh4kSLas7t08WKqLhlqLVuqlFStXFmH7pCNODnQz/Sp06RIwUI63EjPjTR5hjRpSNADLVemjGzZvEXfYe1UyWLFZdCAAXIhJSW1XPCOe4+8WEhOBIyMklPvqUa+9actJW/u3EIvJdAQvMqoM7l98MDBVMPH8xiVdWvX6tBVzeo1lGy45owYhoq5E1r+Eyd8o3MUpMvkPj2SwgUKqmszz2GIMXD8ZtIcoqAXsm/vXo0vlOpeLXdlObB//0tyIwOGmjkzeoIb1q/XvIRKg+uOjPT5detfig8ZSOOTatWlwofl5NjRYy/df/L4seAuz5AlQ6Tnz53XpMAqHBnRG506eYrK5jDljCz0POiRMkwGZlznHCkZuXiPHT2qw22QEdjgfekCc1NdO3fRoUh6zcwdIYPTF72h3j176RAfc1nESYOi9ic1Nc+zZsxUZwieB3uXJmcLyYmAkVFy6l3+VgJ4JM/JKE+GyAjDciZgDgfDArHRw/m0WfM0WwlBMLNmztQ5ESbwcZTgnRvXr6shxZg2rFdf5WKOhaN1y1bag8v/QV557d//0V5cOKPFvXA9umBy8w6G+7MuXXUoDEKFGMIFDCk9I3pS7PhAPryBoafaNWsKpBzosMG7uNUzt8KaorNnzuir4cho6KBB2mOaP3eeN5nU93AkAL/OHTvGmIw+fk5Gnvwxz1Wvdh11biB/zBGm6uvTltKiaTMlHTw1mWcCX3pT8+bMlYrlymv5+KR6dfl24iR1dPCSUprM2YWkQMDIKCnUnDaTsSAjJq0Z7/cSgyMjelsQXeC+dkHJ6Okz9QJjPgTDjgNDk0aNdc6EeRN3NKrfQB0gGELzphmYO+6FI6NgcvNONGR0+PDhoGRUp2YtqVOzpq4b8pLb0wyR0WAlcbzOAgNx73Fk1KFDqmt1entGxQr/M0wHFhz/9IzSktHe3XvU7ZtGB/NADCk6PXHmf+OGjXQe6ufFizU+ygbl4dChQzJm5CglJYYwmcfDG5O5Ji9GgXm0/9kbASOj7K3fkLmLFRkxN4DhcuEfMsqjZPTo4SPthbn7Qcno2TNdpAoR4e3GkBVrcJhjcQeT5hxuOMibpovbnbn3KjIKlJt3MkpG7771ljpZBOsZPSejWvLn6dMvGdoMkdHg52S0YP6PLqup53BkNPoVc0bssoCzAfOHzBmBBUc4MsJhAlJnXginFOYC0+jqhb7QOYE4wYj/D+7fV4eV+fPmSf06dbWHRY/1xPETL5Wn1Azaj2yPgJFRtldx8Az+/ey58WUIjF4MDgyBxhTjEalRzygZYZyYW8Gleduv29RwE1ewA7nChYzIzTvZlYzYVgii/3HePCVzL3bgC5nghNGqRYsQZPRizsgzTIeLPcOBuKfjju96wOnRF1jzHAQK5njVsV6KIT1c5F+lX6/89jv7IGBklH10GVFOnPHFxZl1MkuXLFHjwHVnDDhnBhk5WVj4iAce609uvZhLcvJwxoDRquZ3uMD9SOXmnexIRuCFdyLDabjFuzVIDk/m7PBi/L//97/SMoCMmOdiXVOZkiXV0QTycNjj/v/tpEnCPN6wIUN0hwf0w3138B9HDc4E5oXA2D2n95880fko3M5xzsAN3aURTsd2L/shYGSU/XSarhxR4TFUrJRn0hv3YoaSWM9y4/oNNRo8E6lRx8DgwMD6GuaM0jNMRzoYOoaFWEiLhxk7Lpw4flzXoVy7ek3nlPCi27Vzlzx+lHaHcW+mMyI372RHMoIAcCFnQW/1qlV1vRhrt3DFZs9BdnVg3RIegYFkhKs783fswsBCaHowvIezCfHu37dPPm3eXPU16ZuJcvTIUV2zhZs6G+8ylLd923YdXkU/eOBt2rhRnT1cXMjCHOBnXbupm/jCBQuNjLyFOYl+GxklkbK9WXUEwKQxY/Ws/2B7FnZKwOMJI8EzvXv2lLdz5JA1q1YJ8xxcY3Ejk854UwXOvUBGDPuwah/vKgw877iAEZs9a5a6cDMk4xZE8gxDPazNwQuvepWqulCUtTUsHu3ZvYd6aI0bM1a9slx8wc4ZkZt3WCPFFkTkd/26dS+5MgdLh7zgjs4kPAtzybs3sLCVTUZxSQ/cOQLyxdWZdUjt2rRRTHmX66EWvdIDYV3Pwh8XeJPR3xrf7j2S8513pYvHmw6Zrly+LF998YWUK1tW53nYvohtjHAaQEcD+vZTsuI365fAQvF4/FjmzZ2r7tvsTMEiXXouEBN5Z2h1w/oNukMGhMZuEuxAwW4NNG6Ij0+QQGoEXM/ZZYG5KdKkBzx4wEBttNAIYYcOSIq0LSQfAkZGyafzf3L8Yn0KPZnRI0cqGbE1C2RECxijwL5zuDvTesXgEVg1z84K47/+OnXYx0WK8WOxZL8+fWXGtOlphtUwYqTHwkfWp+Du6wLvsp6F9Tl8ugLj16VTZz369+0n34wfrwYN0goXMiK3M75zf/hBunf7LKirdmCa5GXUiBFqeNlMNtCI4mmI+/qEr7/WnQm8ZAWWDIOxnQ840SMl8AzERt7ptZIG8TIshlfawH79Zef2HYGiqG5Onjype/+xoNc7nMn7yIIX3pCBg3R9EGuRGBblO1XHjh1TbJGDxoHLB7IwjIfDBKRCYwW9rlu7Tp4+eV4WcCjBrZ2eLDKz9gid0XjApRtS5xkCu10smD9fRg0fId27dUvVLeug+EwF910ZS5NBu5DtETAyyvYqDp9BDA69F4ZW6PGw4zQGyRlBNkVlyAVPNmekMHQYDnpP7jmXCs/wLCvsITSMi3uPZ0gPw8ruz7du3nrJ+PAc94kf7yxa6cjEgZcXW9Rwj2fCBeKJVG4nG0NQ5A2S9ModLD3kIB94/wX2AHke0gQjtsgJvE/cEC95hNzJF4HrGG/wo0dDGlwDx5s3buoGr2ATGNx76I95oUCjjp7QC3Gy+zY65TnkQg7kZDjU+x5xstAVeeixoAf2EyQepwPOxA1e5IW4A8uRe5a4eZdyAcZOt/wHK+6TpoXkRMDIKDn1nibXGAHv4R4Ido177rp7znt29zgHC6+6797xPud+u3uvOrvnOXuDu+695v3t7ge+533G+9s9773mfrt7oeIKd9/dc3FxdtcyEp+LxxuHNx533T3nPbt77uy95367e4Fnd997DnyG/xYMASMjKwOpCPjRKDjDlSpkkv+IhY4yiml60k5v3KnPGQ8leYn+J/tGRv9gYb8MAUPAEDAEEoSAkVGCgLdkDQFDwBAwBP5B4P8DEomRdOHX0IkAAAAASUVORK5CYII=[/img][br][br]Select [b]all [/b]the statements that are true, according to the dot plot.
Pineapples were packed in three large crates. For each crate, the weight of every pineapple in the crate was recorded. Here are three box plots that summarize the weights in each crate.[br][br][img]data:image/png;base64,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[/img][br][br]Select [b]all [/b]of the statements that are true, according to the box plots.
Two TV shows each asked 100 viewers for their ages. For one show, the mean age of the viewers was 35 years and the MAD was 20 years. For the other show, the mean age of the viewers was 30 years and the MAD was 5 years.[br][br]A sixth-grade student says he watches one of the shows. Which show do you think he watches? Explain your reasoning.

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