[size=150]What do you notice? What do you wonder? [/size][br][br][img]data:image/png;base64,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[/img]

[size=150]The actual values collected from the survey are in the first table.[/size][br][br][center][img]data:image/png;base64,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[/img][/center][br][br][size=150]The next table shows what percentage of the 200 total people included are represented by each combination of categories. The segmented bar graph represents the same information graphically.[/size][br][br][table][tr][td][img]data:image/png;base64,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[/img][/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table][br][size=150]The next table shows the percentage of each column that had a certain pet preference in a column relative frequency table. The segmented bar graph represents the same information graphically.[/size][br][br][table][tr][td][img]data:image/png;base64,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[/img][/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table][br][size=150]The last table shows the percentage of each row that live in a certain area in a row relative frequency table. The segmented bar graph represents the same information graphically. [/size][br][br][table][tr][td][img]data:image/png;base64,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[/img][/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table][br]For each relative frequency table, select a percentage and explain how numbers from the original table were used to get the percentage.[br]

What percentage of those surveyed live in an urban area and prefer dogs?[br]

Among the people surveyed who prefer dogs, what percentage of them live in an urban setting?[br]

What percentage of people surveyed who live in an urban setting prefer dogs?[br]

How many of the people responded that they prefer dogs and live in an urban setting?[br]

Among the people surveyed, are there more people who prefer dogs or cats?[br]

Your pet food company has access to a billboard in a rural setting. Would you recommend advertising dog food or cat food on this billboard? Which table did you use to make this decision? Explain your reasoning.[br]

[size=150]The pill for one of the groups contains 1,000 mg of vitamin C, while the other group takes a placebo pill. The researchers record the results in a table.[/size][br][br][img]data:image/png;base64,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[/img][br][br]First, the researchers want to know what percentage (to the nearest whole percent) of people are in each combination of categories. Fourteen percent of all the participants had a cold that lasted less than a week and were in group A. What percentage of all the participants had a cold that lasted less than a week and were in group B? Complete the rest of the relative frequency table with the corresponding percentages. 

Next, the researchers notice that, among participants who had colds that lasted less than a week, 37% were in group A. Among participants who had colds that lasted a week or more, what percentage were in group B? Complete the table with the corresponding percentages.

Finally, the researchers notice that, among the participants in group A, 48% had colds that lasted less than one week. Among the participants in group B, how many had colds that lasted a week or more? Complete the table with the corresponding percentages. 

To understand the results, the researchers want to know: Among people whose colds lasted less than a week, what percentage are in group B? Explain your reasoning. [br]

If the researchers believe that vitamin C has a small effect on the length of a cold, which group most likely got the pills containing vitamin C? Explain your reasoning.[br]

[size=150]Python and Scratch are programming languages. The results from the 8t-grade survey are displayed in the two-way table.[/size][br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAArcAAAFNCAYAAAAafEeVAAAgAElEQVR4Ae2dPZIcN7e0uSPu4uUSpAV8EVwBzetoAfTpXIsLoM2I15NPmqRMiqZkXrnzRY6UrRwQ1d31D2CeiqCqGgWcc/AkupDTbA1fPHBAAAIQgAAEIAABCEBgEAIvBpkH04AABCAAAQhAAAIQgMAD5pZFAAEIQAACEIAABCAwDAHM7TBSMhEIQAACEIAABCAAAcwtawACEIAABCAAAQhAYBgCmNthpGQiEIAABCAAAQhAAAJPzO3//d//PfAHBqwB1gBrgDXAGmANsAZYA72ugR/MLX4fAhB4HgT00OLohwB69aOVK0Uzk+AMgWMJYG6P5U02CDRDgI23GSnuKgS97sLUVCc0a0oOinlGBDC3z0hspgqBJMDGmzTav0av9jUqK0SzkgivIXAMAcztMZzJAoHmCLDxNifJ1YLQ6yqeJm+iWZOyUNQzIIC5fQYiM0UI1Aiw8daotNuGXu1qM1UZmk2RoR0C+xLA3O7Ll+gQaJYAG2+z0lQLQ68qlqYb0axpeShuYAKY24HFZWoQuEaAjfcanfbuoVd7mtyqCM1uEeI+BPYhgLndhytRIdA8ATbe5iV6UiB6PcHRxQs060ImihyQAOZ2QFGZEgTuIcDGew+ldvqgVzta3FsJmt1Lin4Q2JYA5nZbnkSDQDcE2Hi7keqxUPTqSy9Vi2b9aUbFYxDA3I6hI7OAwGwCbLyzkZ06AL1Oxb8oOZotwsYgCKwmgLldjZAAEOiTABtvX7qhV196qVo0608zKh6DAOZ2DB2ZBQRmE2DjnY3s1AHodSr+RcnRbBE2BkFgNQHM7WqEBIBAnwTYePvSDb360kvVoll/mlHxGAQwt2PoyCwgMJsAG+9sZKcOQK9T8S9KjmaLsDEIAqsJYG5XIyQABPokwMbbl27o1ZdeqhbN+tOMiscggLkdQ0dmAYHZBNh4ZyM7dQB6nYp/UXI0W4SNQRBYTQBzuxohASDQJwE23r50Q6++9FK1aNafZlQ8BgHM7Rg6MgsIzCbAxjsb2akD0OtU/IuSo9kibAyCwGoCmNvVCAkAgT4JsPH2pRt69aWXqkWz/jSj4jEIYG7H0JFZQGA2ATbe2chOHYBep+JflBzNFmFjEARWE8DcrkZIAAj0SYCNty/d0KsvvVQtmvWnGRWPQQBzO4aOzAICswm0uvH++uuvDy9evHj8o2uOvwm0qtdff/318Pr160e9dNZrjrY1W6PPH3/88fDq1atHvX/55Zc1oboeq7nrOfXy5cuHL1++PM7Fbe/fv38yt3yP1PorDu+dJ8hWv8DcrkZIAAj0SeAMs5QPeW2Q2ijLA3NbEvn79Rl6KXPqUW7aup+askE/1e4szZ5Wcf+r1HLq/Ym5/ZunjazNanJJdjK+6uMf2P0e8Xi363Wrx7dv31otbbIuzO0kGm5AYGwCZ2y892yeaab45PbfNXiGXsqeemBu/9XjnquzNLuntlqfe96faeJaNmS1+W3ZZnNqc6vYbsv3ia7LT3iToc3ulrVtEStNec5ni9hHxMDcHkGZHBBokMAZG+89m2eaKcztvwvnDL2UPfWobXKpaasb9b8Uj706S7Ols0wt89PHjJfGDHP79GsJycnXNrzJswfj2EONZlw7Y25rVGiDwDMgcMbGe8/mmWbK5taffugTEG8S3jRkqN69e3f5az/18biUMWNkHPXJnDZwWas38WxzHZljz+sz9Jpik/NMJja3aYDEWkxzs/zw4cPle5u673EZt4zhOOqTOVMH65ifprktx2eePa/P0mzpnKa4ZrzUxe+L1FacxXzu+7OM4TjKnTlzrfg9nWvAbTk+63dduu8/qvfakVw0RjW8efPmySey2Uf3v3///mSNO9fU2TWUHHJuqtH16+y+ySTXu2tVbT48XmOmnptlDNfsZ6NjtXzG3LasDrVBYEcCZ2y8uQGUD21PNR+suvYDvHxQ+yHtB2951lgdmbPso9fql328UdQ21Gw7+kF/hl7il3rU5lxjl9pYh9SxpoO5lznLvu6XdTlHzdi4bWq9PS6Snf5zlmZLp5NaTvHK94B0zjH5Q0WugVJDv+9cpzWq9VMcHe5Ty1Fr8zpxDp1zzZS5vIayv65zvuUYvXbu5KDcS8ztVH2phbn+5z//uXyX13M1o7JO39d8PL7s49eqYaoOxe/lwNz2ohR1QmBjAmdsvLkB5AM7p5YP1o8fP17+T/yyfz7IvQHmWLdlPz+c02j5we+HvvMoljYubSJu8zhvaFn33tdn6KU5JVPzy7mmpmIpzbxRZv80CeaXY92W/cxd+ayPYqsma6HXyuNY3vSd2+O8HrL2va/P0mzpvMxQTJN9xkt9xFScrbd08ZHtZp9ryW2po9+LWYfXRY7Vtev46aefHvOrLcdZf9ejs+5/+vTp0uQYqt+5Lzf/uch5OGaOc32Z27GyLXnmnGsxPT7zuF/WY+7q//nz54vZrbEVHx053v2SrdtqNZZsWn6NuW1ZHWqDwI4Ezth4px72Oc180Hrjyo3Bff2Q9uai9twM9MD/888/J82xHuLaHDzeef1a8ZX37du3l83TfWr1uK69zmfopbl4zmIlJuWRmtpY1vqmNt5AFcs6aoxyTeXLzVbjM69eO770kj7SX2061+op57HH67M0WzqXZDq1xs1ZTFNv6ZaHdfX7SfdyrHRRPvez/o5RroMcqzFeD/qrdeXINVDGcsyyBvXzn9p8r/FQPo31/LKv55ZtGd+1a7zmoiPnmyydxzGTl+75cLvrUXvmd99av2TrPLUanauHM+a2B5WoEQI7EDhj482HbT7sc3r5kPfGk5uA+97zkL5mbj1esZUzH/D+xFgPen8Sqf4e443CtRxxPkMvzSv10PzLIzVNvUp9k2/yM1PrMJUvx3sD9tjUydop/9evXx+Nbm74Zf17vj5Ls6VzSi1L/RwzdUi9rYn7WZtkn2Pd3/2sv8enufJ60Vn9dNY4xdZ6Ua2Kp09l1TZVe66trF3XtTHJw/W6Ptfi+dX6ZlvGz7lpHjqu1Zb1mZfzuh63l/Pya9fvfjm+pkutRufq4Yy57UElaoTADgTO2HinHvY5vXzI//zzzw/6owd0PozV/56H9DVzW25Oiuk2f/qn137w638g0QahWlTj0ccZemmOqYeYl0dqKjZm6Gv3N8ey3Tqa61S+3GyVQ4fbZBykmdeIYura/8OMN3bXctT5LM2Wzi+1TDOW8VJHMfb/WCX9cn1YV2uiGDnWmrif9Xeu2jpwm8Yqr2vUevAaKNeX403NzevVsdxf56kxuudxnl/29dyyLeN73SYzz01ttT8eb17O63rdXhurNtfkfjm+pkutRufq4Yy57UElaoTADgTO2HinHvY5vXzI6zpf+wGt/vc+pN1PD3hd68gHdy2m/7pVuV2zjbY3maz5iOsz9NK8kr/55XzNxxuoNkox9Sar8TpyA7U5VXvqo77ZL1nbTChuGVMbtTSzlq7ZY2p15xz2uj5Ls6XzSS2TfcZLfcQ3X6dhsq7Zln2tVe29mHXkePe13l5HyqU2G22vj6m6nTvrmZqv5zH1/HB9WbPjZ1vG9zwyZtZybb26Huf1HDNmbf7uVxufuV17xjNnx+jhjLntQSVqhMAOBM7YeKce9jk9G5M0MTYpuRnc+5DOnBqff65tEHkv85/1oD9DL+mSetQ23eRb2xi9qecGmgytY+qdOVMvXedY1VfTJjfm1DHX2RHXZ2m2dG6ppXUrY9V0TL28Bqxr8s+x7qf47ltqrde55rK+vJf5p+pWnlwrZa6pcVlzOUavPb+szXPLtoyf6zPnd42D5pisnPex8Z//TM0v+zpHtuUca7V73q4hc7Z6jbltVRnqgsDOBM7YeKce9jnV3Kj8MM3NQA9aPaDvfUg7dvngz83Gfabqy5qU94zjDL00z1tzT2beGDUueYv1b7/99vhXx9JP93xYR7Vbb90rNbfuHudzrb6sqaazx+59PkuzpfO6h1saIeuY46ST1sH//u//Pv4gectEudbUUTHK9eB+tfWSNeUa9Bifyzq1Nvw/jF5bJxnf8/N38T2/jO0asi3j59ounyd5zxx0dj/P33k9N59rHJNlbXzOz7UrXllLvj+dr9Uz5rZVZagLAjsT6G3j3RlH8+HRq3mJfigQzX5AQgMEDiGAuT0EM0kg0B4BNt72NLlWEXpdo9PmPTRrUxeqGp8A5nZ8jZkhBKoE2HirWJptRK9mpZksDM0m0XADArsSwNzuipfgEGiXABtvu9rUKkOvGpW229CsbX2oblwCmNtxtWVmELhKgI33Kp7mbqJXc5LcLAjNbiKiAwR2IYC53QUrQSHQPgE23vY1ygrRK2n0cY1mfehEleMRwNyOpykzgsBdBNh478LUTCf0akaKuwtBs7tR0RECmxLA3G6Kk2AQ6IcAG28/WqlS9OpLLzTrTy8qHocA5nYcLZkJBGYRwCzNwnV6Z/Q6XYLZBaDZbGQMgMAmBDC3m2AkCAT6I8DG25dm6NWXXqoWzfrTjIrHIIC5HUNHZgGB2QTYeGcjO3UAep2Kf1FyNFuEjUEQWE0Ac7saIQEg0CeBETfe/HfVe/p30O9ZQSPqdc+85/b566+/Hl6/fv3w4sWLx7Nen3Wg2Vnkb+fNdXLUs+KPP/54ePXq1ePa/OWXX24XSY/FBDC3i9ExEAJ9Ezhy403TKdORf9ZsLNqgtGH4yDxr4jpeS+cj9fK8379//0Qr6abNOZm7755n5bvXpKZpkcm9d9we9Z+h2R7zGDHmly9fHl6+fHnoD0GY2+NWEub2ONZkgkBTBI7ceNN0prH19dxPMWy6tDlpk/KReTC3pjL/nAbRGvl8pGHUulDeOYY6az+y1hrlI99jtfy0TRPIdXLUswJzO63H1ncwt1sTJR4EOiFw5MZbM525uZQm9RZCzO0tQuvum6+Mpa7z+PbtW77c9Rpzuytegh9MAHN7HHDM7XGsyQSBpgicbW4FI03vf//738t3JWWq8tMUmxy1/7//9/9++Ktym+OM9/HjxyfxSpOm/LnZKHZp5vL+u3fvnsSb82niFsIfqZd5m+ut+tMMi6HY/Pbbb5fvF0oX97EOzmHuOlvz/MEn7yfzWh/FzHZ9cqt14Bg5/tactri/tWZmVs5L89M9H/4rd+vncearfm4zm9qn3MlS/cTv7du3Tz5Nv5arHK8Yrsm1el3U5qR6yxhT81Rf1ef5uJ/ju369p3Xke9t9PRf1/fDhw5N4NT7K6Xw6i41r8Dr3PKdyqr2Mo1iuqRx3z3Mo56ZYqv3NmzePtXoeyUX5dSRr97unvsfBlXlc46H5JbsaL8ddcsbcLqHGGAgMQGDrjfcaknx4+0Gq/mV7vvbDPR/UeuD+z//8z5OHoh6Q3jBzfD44fZ0P0Gt9/WDP3I6R5yPN0pF65can+YpV7ZjiI37fv3+/bPQ//fTTRTPFvsZe93KTrfGeGq/YU2Mdp2fNSkPgOfns90yatGQvblOaKYbfR9L6Xo7XcpXryHVmnqk+7ls7a4yOzF3rV2urvbdr3K6NVe6pNehxrvGx0H/+k+ydM9s81ud7+qhvrulr8dTX80/umouO1Nz9rsVzfRp7L4/M4Xn6XGP2D7rZJ8ztbGQMgMAYBI40S/ng84M0H5re7PLB5wd2bmB++PnB7HFWJPP4wZvjaw9s51EMjfGDVrGyHrW79rKf8+95PlKvct5mYqaeZ3KwNr43FUP9dO/Tp0/u+sRwWSPddPzUqLZuLoGKDTrXh2Oljjluj+utNfO61xysRY1Htlk7z7vGofa+yVzWNt9L1uRaLt37+vXrBW2Od/23cjtPjvUaydy1fp5zrkWviRzrWrLN/W6NdV5NMtma2WXyE58W677eC8rjw3FqNXhO6ut+t9qSsdmlvn6u5Vzd7576ktstHrW8bsuxZrH0jLldSo5xEOicwNYb7zUc+XDVg7j8kxuBH3R+sJevlafWpvbMU3tg++GZ/TJ3bqDaOKYe9lPjrzFYe+9IvVxrztOamWFuaLkRemyyy83X93O8Y+vs+OrnzTvbsqbUznEzb9Z1a5zHb3neWrN71r36JFu/jzSvbE82yUys9am77pd6lP0UL2NmLnPM91Tq7Pypi6515BitAR2Z22Mzd61frpuSXW1srU25PVb1q8asWfd8TLX7/lR83fdaT0bOV5u7xpT5Mr4ZqV+tvZyT+k3luVVfWYf66yjbp+Kn3hqzxYG53YIiMSDQIYGtN95rCPIhlw/vW5uhHsB+6OfD2g/mcnzm8UMyH6je7LJfbk7lJvDnn39eNvnMPzX+GoO1947Uq6w1uUg/Mcs2G4scl9yTnfokv1wPurZG6mftsy3H6ro8pvLmuNS8HL/l6601u2fdX9MmNSs1MWu9pz5//lxd98nWmmTMch243lJjvXb+1MV6ptmxVpnbY2u5a/2kqWvxM6M2ttaWY1W3aqzVrH7Z7rpzPdXiZ1uNk2JOzanMl7FSi2w3O/PwnFRnLU+Onaov69C1j2xXvoxfi6W2GjfHm3PG3M6hRV8IDERg6433Gpp8yOXDb2qMN9r//Oc/l99FmQ89P5i9UTlOLU8+UL0hZ7+Mm5uqasix3hSUa2q869jjfKRetfrLOeeml2w8dopdtlsPjbHmt9rKOpzP54yfdd0a5/FbnrfW7N51n9rcMjmabzIT/6Wf3N7KlXmsTeqiax35PvT7sza2Ns9aP8Us2dXG1tpyrI1g1uz61G+qXfd01OK7LsdWv4yj66k5ZT/FyfjmW+Z1ey1vLU+tX+bVdb5Wfx9le8bH3JoSZwhAYFMCW2+814rLh5yubx3ZXw/BNDwaW3vgqj3HOU8+UB0nNwG3abwNljeaHOtNocyTD3Pd2+s4Wi/z83xKNmrPtjQ2ujfFLtmbabbV9MgfYrKvdXKN1/Lm2uhVs1z35p08zCnb3M+MUjNrnGzcP/uZV5pO6zSVK/s6ZrZZ+8zterKfc9fWUy13rZ/mbnbXGNXi5Vivt6zPHNSvxszcda7F9xjXVcYRk6k5JTvNL/u5VsXLfjXu1qfW75765vCwDsktGW11zSe3W5EkDgQ6I3C0WdLDNh+413CVD2k/fD0mH6aK6QdlPpx1rSNjuZ/as69r89n5cqw3hXKsN9/HZDv+50i9vAGZR56TQ6mD+6nP1Fc6hMgbpvvn+ZpGzj1Vn9pH1mxq3uan+zpqJspLM+95nM/J/lo/9Xff7Of3jXKlDo6fZ2uZ70O/Z3NdeU4Zz2NruWv9VI/Z2UTWxtbacqzqd42Ol3PKa9dt7jrX4uf8c7yvdX9qTjnW+ZKdY+S5xi7v+9r9Mofv5Vn3S0Z539euLxn4ns/OmcyWXmNul5JjHAQ6J3CkWcoHpB+Gt/B58/BmVPb3fT0YvdHW8uTG4H6OVdsI/BBWnxybD97Mk/0dd4/zUXppzv5dpt50fK5pl4zcT5zzr7aTXcnV+jlnqVEa4YxT0059s57sP4JmXvN6T+j3nZq3zqlNGog0nF6XycgxkpX7ZRz1y9+x6v7Zp8yV9zReY8rft5q6eA6prd9fWfO13LV+mk+yU/yszXXX2nJsydkx1a51q9+Nq+uyX42nc5bxNVacpbHjTM0p2ZmT4iU/xcjf2Zt5y3665znl+9BtilWrz/PLfrd4KJfj+Zw5HXPpGXO7lBzjINA5gaPM0hJM+dDNh/GSWKOMaVmvURhvPY+tNbN5mPqBb+v6y3hTJqvs91xfp9m0UW+BxZRp37u2M3lgbvdWl/gQaJTA1hvvFtPMh7B+mj9rE99iLlvHaFGvrec4WrytNTva3JYGzfn13tT1cz5+//33B/3xkc+uLT+BdPx7z/oBJH+HtMblp6SlpvfGvdWvNR6Y21uKcR8CgxLYeuPdAlN+MqQNdK8H8Ra1Hh2jRb2OZtBbvq01s7k84oe+NGv+a2OfzzRvrawBa2EmeT7T+OffemVNuvbXOfZg2BoPzO0eKhMTAh0Q2Hrj3WrKekjyVYQfabaq14+V0mICW2tmA3GEudUncT///PMP34vkvfm3utYiDeQRunhtTZ2nzK3q3fNojQfmdk+1iQ2BhglsvfE2PNUhSkOv/mREs/40o+IxCGBux9CRWUBgNgE23tnITh2AXqfiX5QczRZhYxAEVhPA3K5GSAAI9EmAjbcv3dCrL71ULZr1pxkVj0EAczuGjswCArMJsPHORnbqAPQ6Ff+i5Gi2CBuDILCaAOZ2NUICQKBPAmy8femGXn3ppWrRrD/NqHgMApjbMXRkFhCYTYCNdzayUweg16n4FyVHs0XYGASB1QQwt6sREgACfRJg4+1LN/TqSy9Vi2b9aUbFYxDA3I6hI7OAwGwCZ228e/6TjPmL50f7fZxn6ZX/sMYevwTevx+zhd8ROvtNdGPAWZrdKGuI26zLIWTcbRKY293QEhgCbRM4cuP99u3bBcao5jbneJnshhdH6qUfEmQedIxqInKOG8r0JNSRmj1JPOiL1Ix1OajIG00Lc7sRSMJAoDcCe2+8+S/l5L+OM5K5nZrjHmthb71Us/8N+vznVUczEbU57qGXYh6h2V61txS3phnrsiWF2qsFc9ueJlQEgUMI7L3xThk/zO0yeffWS1VhIpZpMzXqCM2mco/UzrocSc1j5oK5PYYzWSDQHIE9N940sPlvr+sT3Lz38ePHB32P033yE14DS5Osfvmpovv4XH7n1t/n1Ljadzrz0x/XoPryyJjuo8025+F2nWtzyHhLr/fUq8ZBcxHr79+/XzSSVtLM853SwmbE/a4xsUbSR0wV0+MUpzxK7rXvATum4yj258+fL/Nwu85TcyjzLnm9p2ZL6ultDOvyj94ka6ZezG0zUlAIBI4lsOfGWxoQmwmZjql72cckpvpOGZKaEXVcndPgXuurvDqm+lybh+7tceyp170mIln6OrWYiqO+U1zU7li1cxrcqb5pcGt9VGOa9MyT9W+t256abV1ri/Gm1tM1Pa1t6joVR32f47psUeuta8Lcbk2UeBDohMDeG29+4pobSBpWG5fsa6OSxrLWljGNPMekkU3D45w6a3PLfm5zvqzVhlcbpfLoyLpr9biuLc5766UaPf8pY1BjJYZmk5zLtoyZPHKMtanpmKzdL9uUL02MNVSu/J/9anPMera8PkKzLettNVZNs9SaddmqcufVhbk9jz2ZIXAqgb033jQeafxkQvzpig1QblQ2QbV+AuaNLs2LQaYpsgHSvTL+b7/9dvnr7+znnN4scw61T3nyfs7R9Wx53lsv1Wq21qBkl8zNylyScfZLRtY7udjcmrnvlfFr/TKndfQcVFfOw3F9v3bPfbY6H6HZVrW2HKemWWqf661cN1P9nvO6bFnrrWrD3G5FkjgQ6IzA3htvbh5p/HLzsdnJDcimI/vZDOfZ/RL7EnObMfPatdlU1e5NzTFr2up6b71U51YmIlnlda4DczHfe81txstrG5xcA77ve1NzdC1bn4/QbOuaW4zHumxRlbZrwty2rQ/VQWA3AntvvFPGL02rDeSR5lZGR9+/lDm2+amdXZsF8AarvjbWU3P0mC3Pe+ulWj1Hz09tqU2axNRRBjX71Xiqbam5VS6b4KnYWZvqTm0yd22OW+qUsY7QLPONel3TLNdbas+6HHUVzJsX5nYeL3pDYBgCe2+8aS60OfnIzUfXOnKjsrHKT+Bqpsjx8pxj8pPANEauxRtmbowZS9e///774x+3O45jT83R/bc8762XajUTz09tqU2ySh2tj/lYw3vm7zEyoNampmOy9rqpxc97Gcexa3Osxdmi7QjNtqiz9Rg1zViXrat2bn2Y23P5kx0CpxHYe+PNzceftsl4pCmyEcm+aYzS+DiGzx6bANPMuF+eM3aapeyjaxuhrDX72ORl3b5fqytrXHq9t16qq5yv5vnnn39efoWW5132tbm9xj/HJoNrGoupY2uMTY5Z+2wzXtPDfaxLbY4at8dxhGZ71N1azJpmrMvWVGqrHsxtW3pQDQQOI3DExlsaSG1SuVHpWkeakjSgulfGsFlJ02No7iuzo9iK5f41c5V53U9n960ZLxvfMqfHe06+v9X5CL1UaxpIcZhjIjzXjGEupa5lX40peddYqs0x86z2mrm28XW+2hwxt0mnzetcU6zLNjVqqSrMbUtqUAsEDiRwlFk6cEpDp0Kv/uRFs/40o+IxCGBux9CRWUBgNgE23tnITh2AXqfiX5QczRZhYxAEVhPA3K5GSAAI9EmAjbcv3dCrL71ULZr1pxkVj0EAczuGjswCArMJsPHORnbqAPQ6Ff+i5Gi2CBuDILCaAOZ2NUICQKBPAmy8femGXn3ppWrRrD/NqHgMApjbMXRkFhCYTYCNdzayUweg16n4FyVHs0XYGASB1QQwt6sREgACfRJg4+1LN/TqSy9Vi2b9aUbFYxDA3I6hI7OAwGwCbLyzkZ06AL1Oxb8oOZotwsYgCKwmgLldjZAAEOiTABtvX7qhV196qVo0608zKh6DAOZ2DB2ZBQRmE2DjnY3s1AHodSr+RcnRbBE2BkFgNQHM7WqEBIBAnwTYePvSDb360kvVoll/mlHxGAQwt2PoyCwgMJsAG+9sZKcOQK9T8S9KjmaLsDEIAqsJYG5XIyQABPokwMbbl27o1ZdeqhbN+tOMiscggLkdQ0dmAYHZBNh4ZyM7dQB6nYp/UXI0W4SNQRBYTQBzuxohASDQJwE23r50Q6++9FK1aNafZlQ8BgHM7Rg6MgsIzCbAxjsb2akD0OtU/IuSo9kibAyCwGoCmNvVCAkAgT4JsPH2pRt69aWXqkWz/jSj4jEIYG7H0JFZQGA2ATbe2chOHYBep+JflBzNFmFjEARWE8DcrkZIAAj0SYCNty/d0KsvvVQtmvWnGRWPQQBzO4aOzAICswmw8c5GduoA9DoV/6LkaLYIG4MgsJoA5nY1QgJAoE8CbLx96YZefemlatGsP82oeAwCmNsxdGQWENYvHVwAACAASURBVJhNgI13NrJTB6DXqfgXJUezRdgYBIHVBDC3qxESAAJ9EmDj7Us39OpLL1WLZv1pRsVjEPjB3OrNyB8YsAZYA6wB1gBrgDXAGmAN9LgGfjC3Y3h2ZgEBCNwioAcWRz8E0KsfrVwpmpkEZwgcSwBzeyxvskGgGQJsvM1IcVch6HUXpqY6oVlTclDMMyKAuX1GYjNVCCQBNt6k0f41erWvUVkhmpVEeA2BYwhgbo/hTBYINEeAjbc5Sa4WhF5X8TR5E82alIWingEBzO0zEJkpQqBGgI23RqXdNvRqV5upytBsigztENiXAOZ2X75Eh0CzBNh4m5WmWhh6VbE03YhmTctDcQMTwNwOLC5Tg8A1Amy81+i0dw+92tPkVkVodosQ9yGwDwHM7T5ciQqB5gmw8TYv0ZMC0esJji5eoFkXMlHkgAQwtwOKypQgcA8BNt57KLXTB73a0eLeStDsXlL0g8C2BDC32/IkGgS6IcDG241Uj4WiV196qVo0608zKh6DAOZ2DB2ZBQRmE2DjnY3s1AHodSr+RcnRbBE2BkFgNQHM7WqEBIBAnwTYePvSDb360kvVoll/mlHxGAQwt2PoyCwgMJsAG+9sZKcOQK9T8S9KjmaLsDEIAqsJYG5XIyQABPokwMbbl27o1ZdeqhbN+tOMiscggLkdQ0dmAYHZBNh4ZyM7dQB6nYp/UXI0W4SNQRBYTQBzuxohASDQJwE23r50Q6++9FK1aNafZlQ8BgHM7Rg6MgsIzCbAxjsb2akD0OtU/IuSo9kibAyCwGoCmNvVCAkAgT4JsPH2pRt69aWXqkWz/jSj4jEIYG7H0JFZQGA2ATbe2chOHYBep+JflBzNFmFjEARWE8DcrkZIAAj0SYCNty/d0KsvvVQtmvWnGRWPQQBzO4aOzAICswmw8c5GduoA9DoV/6LkaLYIG4MgsJoA5nY1QgJAoE8CbLx96YZefemlatGsP82oeAwCz87cvn///uHFixcPL1++fPjy5UuTKv7666+PNapOXXPcT+CPP/54ePXq1SO/X3755f6Bz7AnG29foqNXX3qpWjTrTzMqHoPAUOY2TaFMbO3A3NaobNP27du3bQKtiLLE3P71118PGvfcDjbevhRHr770UrVo1p9mVDwGAcxtgzqmSW/9k9slZnJP5HPq6eEHnT1ZsfHuSXf72Oi1PdO9I6LZ3oSJD4E6AcxtncuprZjb5fgxt/ezY+O9n1ULPdGrBRXm1YBm83jRGwJbEXjW5lYm0t/PrH2/Vd/ZVHv+8SepaUBfv379oL/a1qHv8er7vBqT7WWsqa9NKEbG/vjx42Mc15AxvQgyp/ppTuVfs6s+jXUcnT0XxfGnmBr74cOHJ/2mai3zOra/61q7X9ZvLvkd6CmDWs5Btb59+/axVs+5HOt5qbbM7byuWeeswWx1vmce2b+XazbeXpT6u0706ksvVYtm/WlGxWMQeLbmNk1NXtvwpcHM+7rWvTRaNlZaEjmu7FfGmTKNGaMco9dp0qb6Zk1p+Mp4Gq8jTWDZR69rtdZMn/rKOCafMl7Wb5OZxjLr1X0d1+IpvuebY8u8eu3czpt9sobHpDfyOpb79nZm4+1LMfTqSy9Vi2b9aUbFYxB41ubWhi0NYpqpT58+XVRO02RTk4bQJtGmyWar1sdt7nNJ8s9F1uNcpblTn1pN2eb5uaY0b25z/FrONK/uV9aa+czOfb5+/frkE2TPW4ay5JW11WLmWM8r6zPLHOu2ZJd5HDPbXHue75lH9u/lmo23F6X+rhO9+tJL1aJZf5pR8RgEnq25TUOThihNXLbnJ3w2TWmuZJTSRMno5euMm+Ns8nI5pdHM+zlO8af6pXH9/v375asXaT491hz8Oo1n1u85Z526TkYZ3/1sIJOfrm1QXavrqMWcqqPWPlVP1mGmbsvcrrs8u+/UPMr+Pbxm4+1BpX9rRK9/WfRyhWa9KEWdoxHA3BYGzSY0zV5paNLo2ZxpnD7plVGyWUrzVcbwa5u8XFiZ20ZM96+ZW8fLs+r87bffLuY27+W1ctRyZv0556x1ykzm2Mzla8/b/MxMscuYGcv6qF+2u75yrGtNc2qmbsvc7u9z5nDtefY83L+nMxtvT2rxKWBfav1dLe+xHlWj5hEIYG4LMyXz9Oeff17+5yubJoltI5ZtNoVq8/+IZQN2yxjJJNXMkWPqvo2Y8qe51bjsl4bL16rpLHObtXmOZf3JNA1maVCTY7KvtZdj/SZVDeZipm7L3O7v873zcP+ezmy8PamFue1Lrb+r5T3Wo2rUPAIBzG3F3OZf5duopmlKg+V2GaQ3b948GiibOS0QG6gcc2vhpKFy/jRyNr3OrdeZs4xvU+5Y5X29zpw2f5lzqv6sIeN73q5VObLN9d5qU+06PIeca5pl15f1eGyZ2/PL3G57TBb/qfXJNl33erDx9qUcevWll6pFs/40o+IxCGBuK+ZWpi7NlAxV/rGR8hLIvuWngGm2Moau0ww6ls5pNMsxej1l2sq+NmxpAss+jpU5Pe4ec6t6c/6KL8N3Laf7aOytfq7vGkfFsybZz2OVJw2p51fmdgz191H2Kflhbk2K894EMEp7E94+Ppptz5SIELiHAOZ2wtymsbN5Kn+nqgGnMZwyrKUBdEyZsfKwEVMs/Z7bNFQ1MzVlwLJvOR/HdL05B5u/HFMzfq47DaXiOm/GVLv4KU72UYyyn8abl+tTvzLPu3fvLl8fcb/sc8vcKqZymcXUHMv6puZhHr2c2Xh7UervOtGrL71ULZr1pxkVj0FgKHM7hiTM4l4Cab5tbu8dSz823t7WAEapN8V4j/WnGBWPQgBzO4qSz2Ae/kTZU81PXf1pse9xvk0As3SbUUs90KslNe6rBc3u40QvCGxNAHO7NVHi7UIgv27grxH4PPV1gl0KGSgoG29fYqJXX3qpWjTrTzMqHoMA5nYMHYefxe+///7w888/X74fa2Ob36sdHsLGE2Tj3RjozuHQa2fAO4RHsx2gEhICdxDA3N4BiS4QGJEAG29fqqJXX3qpWjTrTzMqHoMA5nYMHZkFBGYTYOOdjezUAeh1Kv5FydFsETYGQWA1AcztaoQEgECfBNh4+9INvfrSS9WiWX+aUfEYBDC3Y+jILCAwmwAb72xkpw5Ar1PxL0qOZouwMQgCqwlgblcjJAAE+iTAxtuXbujVl16qFs3604yKxyCAuR1DR2YBgdkE2HhnIzt1AHqdin9RcjRbhI1BEFhNAHO7GiEBINAnATbevnRDr770UrVo1p9mVDwGAcxtxzrmPz9b/utde00r/zEFfsfsXpSPicvGewznrbKg11Ykj4uDZsexJhMEkgDmNml0dv3ly5eHly9fPv7DBq9fv36Q2d37wNzuTfjv+N++fds90Wgbb/6w53/k46gf+nYXa/BPAaWTNRvpn9Ie7T12xDpvJYfX5FF7ayvzHqUOzG3HSuZmftQmjrndb8HkDytHbPAjbbxel/m3CWIow3TUe2O/lfF35JH0MivrNuo/oT2iZtZu5LOeI/5hC3Pbp9KY2z51O61qb0Z646eROK2ggRJjbpeLKQOrv8UQQx/+4W+UdTqaUfKz5Igf5Lwmjj6PptnR/M7I5+fwx48fH2RsMbdnqLA+56Hm1g8zGSM90PKno/ITFi8wb1jum5/CuO3aT1je4NxHnxC8ffv28acyf1pwLVc5XnFck/H7EyK9CfSGcC6dVW8ZIzfbNWOTp2M6nub24cOHJ7XoXnmovqxXbDRWbbX+tZyKWWrhuTufGatddTmHXtceHpnHfd68efNYl/t7rpkrWbufaijnqTFm5hpr/aZ4ZB7Fyhoynq9r/XMd1epTzJoGjrn2PNLGK37JU2y8hvZkuFaDOeNH0kvz1vsv36NzWPTSdzTNeuG+RZ1+Zo++Rrdg1WKM08ytDUF51ialI83QTz/9dDFguu9Nqxyr17nBeXHW+qmtNLdqK3Olgco4mWeqT/Yvr73hrhmbHGzUbsVzXjGeMlSuNft68dZyXotT09Px85wPkMyRfXztvjlX50nN3e9aPHObw+NaPNdhXj5nrZ6Hzl5HUwxrGjjm2vNIG691N0+xkbZ+j69l1cL4kfTye+jdu3ePBtfviZH00poZSbMW3gNH1uBniveRI3OTaz2BQ82tF4sfZDYCubF7Ifnh574+q682rXwtDBnDhiUNhU1CmmY/SK/l0r2vX79eSOd457mV23lyrOe5ZmzWXavFOWp5c6zr0ySTrZldJh+fhom/c0rXT58+XbplbNeQbTYguR7cVtYgPjqSk2Omvu6XMd1P41Wf7vnwPJ0367vFoxyrmG7LnM6ls+LfWkepU419xtviesSNN9fElBZbsDsjxkh6+f3s9594+r2b778zOG+ZcyTNtuTSQyyvx9GeIz2w36LG08xtuWBsDvywS7PhNk042zOGF6JMlx6O379/v3wikA/Lsp/iZczMZcBpOmyqdXZ+P6jVZpOVYzQ3HZl7i7FZt3PUasm8ZpH90khNtZtFLafuZXsycr6871o1Ls2Icmc/Myrju70cq345V/dTuw6vsazPmk3Nu2zP+nIe7ldbP/+kf/K3EVmD68w1k5p4/NbnkTZe62KWfm19t2Z3RryR9PL7Rec8/B44Yv1n3r2uR9JsL0atxvVe4mdKq3VSV51AF+Y2TURuWuWis3mRwfj8+fPF3GY/L1htereMl5ClgUpDomvH9YM6N1I/pNXmB3Xm3mJssjCjWi2Z13Ou9dN8s91159K5lbNk5Hy1cSVf5Z7ql+1ml9porI6cq/vl2LI+a5bzdizFy3bluxXL8R6Lif9krWUNrrO2ZiLE5pcjbbxa/15rBuW1YL5u7/U8kl56X9V+EPT7y8+zXrVy3SNp5jk9l/Noz4/nopvn2Zy59Qblh5yMQD7osj03LS9E9VeMpZ/c3sqVeZw/DZCNUc2obD02WbjuWi2Z13yzX5rYqXYvmDJnLbb6qh5roTHlOMdL06fc2c981bfWXo5Vv6zH42v9cp66ztfXeGQdpUn1a8XKI8e4plqdtTWTcba+HmXjNUuzTU7S0ms+23u8HkUvsfdan3qv+HnWo05Z80ia5byew/W158pzmH/vczzN3MoI+MGWxsIbVBqC8kFn4zQVw/2znw2LH6oa601vKlf2dcxsc61Zv+eU/Zzbbxbl3mJsre5aLZnXc8763KbFXGOWi7zMma89p2xz7GwzS8UVG/Gwllmr29Qv5+U82eaY2eZ+nlN+UuQ255jDw2MdP/nUrjO268w2x8k296vF26ptpI1XvMwx+ajdazDbe7weSS8/D8p17veA3scjHCNpNoIec+bgvaj2XJkTh77nEDjV3NrU+Jzmww8/3SsfgHnPY33OjexaP/V33+yXuby4Hbs8e9GnofJD2Q9pjWnR3Gq5pbEs55Z159KssRKz2ni13WKcNdTY1eKae9ZyrV/qU+vnvFlLrZ91TG3Lfrl+zO3edVTr59oca8vzSBuvNU7+brNuW7I7I9ZIeomf9fEa9/r3+/sMxlvnHE2zrfm0HG/E9dgy761rO83c6gHm31sqg2AT5AmmcckNy/e98NJc1B6KGUd981fPuH/2KXPlPY3Puj3eD2nd94M6DZA316x5i7FZm+uu1ZJ5S85p6HQvfzeu52LmOtdyZnwxUJzydwnXxile5s98yU8x83fjeq4aX/bTPcfMubpNsfRH60A/TOk682a/azzKOTuudU1mJTf1ra2j2nyytjLm2tejbbzlWsgflteyamH8aHqJaalZvrdbYL62hhE1W8ukl/F+xk8903uZx3Ot81Rzq8Vz9OEFa4NxRg1Hz3lOPpkpG7U9jdWcmtR3yhzPjTO3f6s85s6j1p+Nt0al3Tb0alebqcrQbIoM7RDYl8Dw5rY0aPnJnK6f8/H7778/6I+PNJD5qafvH3XWDxz5e3OVV5/o7G26W+WxF3c23r3I7hMXvfbhumdUNNuTLrEhME1gaHObZs3GyOczzdu0HMfeSaNvLj6fafzLv6p0TTrv+VdErfLYa1Ww8e5Fdp+46LUP1z2jotmedIkNgWkCQ5tbfRL3888/Xz7xs0ka7Xtd0/Jev1Mzcy18T3HK3O5tuFvlcV3F5XfZeJezO2Mkep1BfV1ONFvHj9EQWErgUHO7tEjGQQAC2xNg492e6Z4R0WtPuvvERrN9uBIVArcIYG5vEeI+BAYlwMbbl7Do1ZdeqhbN+tOMiscggLkdQ0dmAYHZBNh4ZyM7dQB6nYp/UXI0W4SNQRBYTQBzuxohASDQJwE23r50Q6++9FK1aNafZlQ8BgHM7Rg6MgsIzCbAxjsb2akD0OtU/IuSo9kibAyCwGoCmNvVCAkAgT4JsPH2pRt69aWXqkWz/jSj4jEIYG7H0JFZQGA2ATbe2chOHYBep+JflBzNFmFjEARWE8DcrkbYdoAz/7nh/Ec0+N3C7a0TNt72NLlWEXpdo9PmPTRrUxeqGp8A5nZwjTG3gwu8YnpsvCvgnTAUvU6AvjIlmq0EyHAILCSAuV0IrpdhmNtelDq+Tjbe45mvyYhea+idMxbNzuFOVghgbgdfA5jbwQVeMT023hXwThiKXidAX5kSzVYCZDgEFhLA3C4Ed/SwX3/99eHFixdP/qjNR5pY99P3XLP99evXDx8/frzEePXq1YO+F1seGucYOmuc4pTH+/fvn/Qr4/Gd25JYW6/ZeNvS41Y16HWLUHv30aw9TajoeRDA3Hagc83Yvnz58uHLly+P1dfuy5TKfKa5TcPq6zSkaUZ93+fMdyumTXfG438oa2+hsfG2p8m1itDrGp0276FZm7pQ1fgEMLcdaOxPUksjKpOZBjINqKeVRjTvO6bMq81orS2Nsw1qfmKrax0y2oqveP6kN2vzWNfF+XwCbLznazCnAvSaQ6uNvmjWhg5U8fwIYG470DzNZBpUlZ7m00Yzp5Tm1qazNi6NaPbL8TLX379/fzSvMrFpthXT5tg1ZkzMbarSxjUbbxs63FsFet1Lqp1+aNaOFlTyvAhgbjvQOw2mvyZgY5nm1p/A5pRybJrWHCdTnEY0+ylWmtbPnz9Pmts04YqfMTG3qUob12y8behwbxXodS+pdvqhWTtaUMnzIoC57UjvNIsyuTKMpUktp7PW3OZ4Prkt6fb9mo23L/3Qqy+9VC2a9acZFY9BAHPbgY6fPn26/LaCNJv6hFVfE5Dp9Ce65ae3ZX+91lEzxf6EVrEcJ/v509f8hNZfheA7tx0spKJENt4CSOMv0atxgSrloVkFCk0QOIAA5vYAyGtTpOm0idXZxjLNZnl/jrktPxnOWP4ahOaSMbOPrv19W/XLeDbGa1kwfjsCbLzbsTwiEnodQXnbHGi2LU+iQeBeApjbe0md1G/KSPqTVZeVn5zacMpQ5vj8Lm1+ImuTrFjZ33FynPPpXJruNMC6j7lNWu1ds/G2p8m1itDrGp0276FZm7pQ1fgEMLfja8wMIVAlwMZbxdJsI3o1K81kYWg2iYYbENiVAOZ2V7wEh0C7BNh429WmVhl61ai03YZmbetDdeMSwNyOqy0zg8BVAmy8V/E0dxO9mpPkZkFodhMRHSCwCwHM7S5YCQqB9gmw8bavUVaIXkmjj2s060MnqhyPAOZ2PE2ZEQTuIsDGexemZjqhVzNS3F0Imt2Nio4Q2JQA5nZTnASDQD8E2Hj70UqVoldfeqFZf3pR8TgEMLfjaMlMIDCLAGZpFq7TO6PX6RLMLgDNZiNjAAQ2IYC53QQjQSDQHwE23r40Q6++9FK1aNafZlQ8BgHM7Rg6MgsIzCbAxjsb2akD0OtU/IuSo9kibAyCwGoCmNvVCAkAgT4JsPH2pRt69aWXqkWz/jSj4jEIYG7H0JFZQGA2ATbe2chOHYBep+JflBzNFmFjEARWE8DcrkZIAAj0SYCNty/d0KsvvVQtmvWnGRWPQQBzO4aOzAICswmw8c5GduoA9DoV/6LkaLYIG4MgsJoA5nY1QgJAoE8CbLx96YZefemlatGsP82oeAwCmNsxdGQWEJhNgI13NrJTB6DXqfgXJUezRdgYBIHVBDC3qxESAAJ9EmDj7Us39OpLL1WLZv1pRsVjEMDcjqEjs4DAbAJsvLORnToAvU7Fvyg5mi3CxiAIrCaAuV2NkAAQ6JMAG29fuqFXX3qpWjTrTzMqHoMA5nYMHZkFBGYTYOOdjezUAeh1Kv5FydFsETYGQWA1AcztaoQEgECfBNh4+9INvfrSS9WiWX+aUfEYBDC3Y+jILCAwmwAb72xkpw5Ar1PxL0qOZouwMQgCqwlgblcjJAAE+iTAxtuXbujVl16qFs3604yKxyCAuR1DR2YBgdkE2HhnIzt1AHqdin9RcjRbhI1BEFhN4Adzqzcjf2DAGmANsAZYA6wB1gBrgDXQ4xr4wdyutssEgAAEuiCgBxZHPwTQqx+tXCmamQRnCBxLAHN7LG+yQaAZAmy8zUhxVyHodRempjqhWVNyUMwzIoC5fUZiM1UIJAE23qTR/jV6ta9RWSGalUR4DYFjCGBuj+FMFgg0R4CNtzlJrhaEXlfxNHkTzZqUhaKeAQHM7TMQmSlCoEaAjbdGpd029GpXm6nK0GyKDO0Q2JcA5nZfvkSHQLME2HiblaZaGHpVsTTdiGZNy0NxAxPA3A4sLlODwDUCbLzX6LR3D73a0+RWRWh2ixD3IbAPAcztPlyJCoHmCbDxNi/RkwLR6wmOLl6gWRcyUeSABDC3A4rKlCBwDwE23nsotdMHvdrR4t5K0OxeUvSDwLYEMLfb8iQaBLohwMbbjVSPhaJXX3qpWjTrTzMqHoMA5nYMHZkFBGYTYOOdjezUAeh1Kv5FydFsETYGQWA1AcztaoQEgECfBNh4+9INvfrSS9WiWX+aUfEYBDC3Y+jILCAwmwAb72xkpw5Ar1PxL0qOZouwMQgCqwlgblcjJAAE+iTAxtuXbujVl16qFs3604yKxyCAuR1DR2YBgdkE2HhnIzt1AHqdin9RcjRbhI1BEFhNAHO7GiEBINAnATbevnRDr770UrVo1p9mVDwGAcztGDoyCwjMJsDGOxvZqQPQ61T8i5Kj2SJsDILAagKY29UICQCBPgmw8falG3r1pZeqRbP+NKPiMQhgbsfQkVlAYDYBNt7ZyE4dgF6n4l+UHM0WYWMQBFYTwNyuRkgACPRJgI23L93Qqy+9VC2a9acZFY9BAHM7ho7MAgKzCbDxzkZ26gD0OhX/ouRotggbgyCwmgDmdjVCAkCgTwJsvH3phl596aVq0aw/zah4DALdmdu//vrr4fXr1w8vXrx4POs1x78E/vjjj4dXr1498vnll1/+vcHVTQLPbW2x8d5cEk11QK+m5LirGDS7CxOdILA5gebM7fv37x+Nmczrr7/++sOEn5sB+QHAw8ODDOyUqe/V3F6bU43BHm1L19a3b9/2KGf3mGy8uyPeNAF6bYrzkGBodghmkkDgBwKY2x+QtNugT2Jl+vXJrMxg7ejN3N4zp9o892ibY26/fPny8PLly0c99ANZjwcbb1+qoVdfeqlaNOtPMyoegwDmtiMd7zGCmNvlgmJul7Nj5P4EMEr7M946A5ptTZR4ELiPQPfm9uPHj5evMZSfaKZZ0See+qNP2/Spm478CkR+P1Vfh3B/t9di1b42Yew2ovp+8Lt37y7xFLc2LmtRn5xLLXfZx3lLc5txc+7uX4tdq8/zMZf8tDI/xfzw4cPlO7/qq/krR3nU8uacavfL+nNurjnHlbmzv3JJF3/6qvHl2Km1pb7mkOdk4vlmTPct5+G+R5/ZeI8mvi4feq3jd8ZoNDuDOjkh8PDQtbm1WchzmsLSzLifzUUawTRCHlfr5xg+21SVi6k0g+7vs8fVzI/76FyarryXc3X+nFP29bXnpP7X+t5Tn81cmlvnyXOydZ1T8/acrEHG0XXWn31q9Wbe7FvG1OtrnN3ftamv2/JsHp6jzlN5cx7Z/8hrNt4jaa/PhV7rGR4dAc2OJk4+CPxNoGtzmwYhzaSNjszb169fL1qnCVN/HR7nWGm6bI7KPjnOfS5J/rlIU+NcaYrclv1sjrLOjO86bLLKnHqdhtVzUnvmcW7Hy35uc94cZ65ucx21nMkx45c1O59j+f492rkOm1ONzbyeQ41n9vP4bMuaXaP7KU/GVB1Txz3zmBq7dzsb796Et42PXtvyPCIamh1BmRwQ+JFA1+bW5kXTSuOYZiNNSH7K5rE5Ttdp1BQnX8vk+PC4NEG+p7ONV97PWMr/559/Xn6tWWnubKhyvNvKvpk3c2S9adw0/rfffrt8fSD75bw+f/58qc+8lCuZlswylhmkKcxadX1tTpmnpl0tfs7TNdf6KXfZXhurfmaiGjRGR9bmtscblf9k39o8KkMOaWLjPQTzZknQazOUhwVCs8NQkwgCTwgMbW7TvKSp0LWNTxoaGS0bGRvINItlDL/WmPJw7jSnGeuWufV45XD8a0bQ+TNHGs2cZ2luPY/y/N///vdibst7fq06p3LW5uA6fZ6aU451Lp+tXfYxo5xn2S+1UP5yfG2s+nlNKL/G6EjD6rbHG8V/Mofr99n1FUMOe8nGexjqTRKh1yYYDw2CZofiJhkELgSGNbdpuGwipsyLDYj6+X/+sjHMODYl5dnG6kI1jFMaqoylXGd9cqvc379/v3xyW87Hr88ytyUn6VbTzrqpXmtwbz9pVY6vjVW/peb23nnkujnymo33SNrrc6HXeoZHR0Czo4mTDwJ/ExjW3OYnazaq2WbDKwxu1yeaak+zpPv+dDHH3FpANk7XzK3MlPspp66zHrVlTteRMcs60lBlv8xjHo6XOcp4HudPssv7ep05HVvtHlvyzBiuIWu1HhrneNnmetN0ul+21fq5LY2s68s291OtGbOmkXPnvHSdNbtPtmWOcuwRr9l4j6C8XQ702o7lTFMijQAAEYdJREFUUZHQ7CjS5IHAUwLDmts0KjIv5Z80FmXf0silISnj2LQ8xfqvsUvTlibQ+cvcGT/HKn6aLPVzjMydOTKWr3Nu98zrWjznzz7J4x5zW5tTfqLtuvNcy5v3fe1+4qO63F47q47UIsdmjTa32dfx1C+PWh/31Tlz5Lijrtl4jyK9TR702objkVHQ7Eja5ILAvwSGNbeaYpoum4k3b948mpzSWKQRS4NmVFNGpYzj/o6XBjXrKceV5itNqGPqnP3KGLpvw6q8MluKY0NV63/vvDKv47nGnFeyMwP1L43frTllzGvaeb6uSfmd1/U5V85BLPwVFGuULJJVzdwma+euzfHeebjGI89svEfSXp8LvdYzPDoCmh1NnHwQ+JtAc+YWYSBwFAGbYJvbo/K2koeNtxUl7qsDve7j1FIvNGtJDWp5TgQwt89J7Wc8V/2+Y32K6iM/8c1PaX3/OZzZePtSGb360kvVoll/mlHxGAQwt2PoyCxuEMivJPhrBD7Xvk5wI9wQt9l4+5IRvfrSS9WiWX+aUfEYBDC3Y+jILK4Q0Hdp3759e/nusU1t+Z3cKyGGvMXG25es6NWXXqoWzfrTjIrHIIC5HUNHZgGB2QTYeGcjO3UAep2Kf1FyNFuEjUEQWE0Ac7saIQEg0CcBNt6+dEOvvvRStWjWn2ZUPAYBzO0YOjILCMwmwMY7G9mpA9DrVPyLkqPZImwMgsBqApjb1QgJAIE+CbDx9qUbevWll6pFs/40o+IxCGBux9CRWUBgNgE23tnITh2AXqfiX5QczRZhYxAEVhPA3K5GSAAI9EmAjbcv3dCrL71ULZr1pxkVj0EAczuGjswCArMJsPHORnbqAPQ6Ff+i5Gi2CBuDILCaAOZ2NcLzAuj3t+pf19LvbT3qHyLQv/Kl3w+rnPqHETj6JcDG25d26NWXXqoWzfrTjIrHIIC57VjHM/4JWcztMQvm27dvuycaceM94we+3YX6J8FIeuVzxP+oSp6P+mF9b+1G0mxvVq3Ez33Va/L9+/etlEcddxLA3N4JqsVuZ2zkuSnxye22qyIfqkc8TEfbeJOfNqVRDJJX2Wh6eV551rof6V8OfA6apX69X3tPzWeHrvU8OeKZ3Du/lurH3LakRge1YG73EynN2REP0tE2Xv2wpa/pfPz48dCv6uy3Ip5GHk2vp7N7ePCzZaQfmkfXrNRw1Nd+tsj8cvRB4FBz64eXfwrSgvHH/uUnLd7oX758+aBr982fqNzmGNrYysXnn8TcR58KvH379jGvPyG4lqscrziuyRLLiKg9N1bnU71lDNXtY83Y5OmYjqe5ffjw4QnfmmHyT6WuV2w0Vq9r/Ws5NZdSC41PrcxY7arLOfS6plvmcZ83b95cOIup55q5knXGLeepMWZmLXQu+03xyDyKlTVkPF/X+uc6KvM6Zk0Dx1x7HnXjNUudRzpG1csaSa98T7i95/PomvWszZzatVfYL8wZR9/zCJxmbr15l2dvSGmGfvrpp4tJ0/3S+GSMfDjWDEX29WK9lisNVI7NPFN9sn95bdOyZmxysFG7Fc95teTEsqwrX2dfL9FazmtxanpmDl+nEc0cvp9n9825Ok9q7n7X4pnbHB7X4rkO8/I5a825eB1NMaxp4Jhrz6NuvGY5pcVabmeNH1Uv8fT7Nt+PZ3HeMu/Imm3JqfVYWpfeT1qvlfr+JnCoufUDzJu7Nx9vRmr3ApoyEOqrhXYthh+QaShsEtLI2txey6V7X79+vayXHO88Wb/bMrfz5FjPc83YrNt5M55z1PLmWNenSSqO2ZrZZfIP//7Vofo4p3T99OnTpVvGdg3ZZkOX68FtZQ2aj47avJKx+2VM59Z41ad7PjxP5836bvEoxyqm2zKnc+ms+LfWUepUY5/xtrgedeP1WvGa2IJVCzFG1Uts0ayFFUYNNQLeG454Jtfy07aMwGnmtjQBNgc1s+E2TdELLY2w2tPUyJx8//790SirX5qVsp/iZczMZaRpOmz8Mr8fzGrzhppjNLeyRs9/zdis2zlq8Wpzzn75pp1qN4taTt3L9mRk9nnftWpcaVCznxmV8d1ejlW/nKv7qV2H11jWZ82m5l22Z305D/errZ9/0j9+vUb3y/yuM9dMauLxW59HNUvWQueRjlH18nvW7wM0G4lA/3PRc977WP+zeT4z6MLcpolIc1E+DG1eZCA+f/58MbfZzw9SGQwv2IyZubQM0kBNmRJvpjZKGlczKpnbNa0ZW6u7Fi/zes61fqo722sG61bOkpHz1caVfJV7ql+2m11qo7E6cq7ul2PL+qxZztuxajxuxXK8x2LiP1lrWYPrrK2ZCLH55ahmyVqmjpvDOyHgqHp53Y+ml5bIqJqdsPxPSann9rUPLE4piqR3EWjO3N4yQ2kubAo00zQ1irH0k9s0t7Vcmcf5vZmmsfEDW202iVuPzfpcd62WzGu+2c/1ieNUu1dTmbMWW339g4bzleMcL02fcmc/81XfWns5Vv2yHo+v9ct56jpfX+ORdZQm1a8VK48c45pqddbWTMbZ+nrUjddaljpsze/oeKPqpWeF3xdHM90736ia7c2thfh6fmBsW1BiWQ2nmds0gt6M1OaHXBoCGzdP0cZpKob7Zz8bljQQt4xX9nXMbHOtWb831Ozn3DVDs2ZsjVEtXub1nLM+t4lvjZm561zmzNfmkW2OnW1mqXil8cxap/R1npyrY2ab+3lO+aBym3PM4eGxjp98atcZ23Vmm+Nkm/vV4m3VNurG6zWg80jHiHp5zfsZOZJemsuImo2mUW0+enbkflHrQ1vbBE41tzIW+ScX05QZEs68l+N1bTN1q1/2zXhpKkqjVeayKfFmqvveUP3QVpsf3Blvi7G1umu1ZN7kk8aynFvWnUu4ltNmrxbD+WrjFDdrqLGrxTS7jHmtXzKp9XPerKXWzzqmtmW/XD/mlvzL/nrt+dT6uTbH2vI86sZrvfdkt6UO98YaUS+9X/yMuJdDT/1G1Kwn/ktqHfX5sYRFz2NOM7fa0P17S7XBlw+4NC73GgabhBQk4yjPu3fvfvgubvYpc+U9GxHX7Xx+M+i+N9Q0QDZFaV62GJu1ue5aLZm35JyGTvfyd+N6LlM8nTPjW8vydwnXalXczJ/5kp9i5u/GdV6NL/vpnmPmXN2mWPqjdaAfpnSdebPfNR7lnB3XuiYzXef81Vf9ynVUm0/WVsZc+3rUjVfMSl3Xsmph/Gh6WSe950Y9RtNsVJ08r3I/8XPd5z2fx66B8zYETjW3MghHH2lKpozI0TW1lM8bTmvmIM1hmtu92bXKY4t5s/FuQfG4GOh1HOutMqHZViSJA4F5BIY3t+VPWvnJ3MifGNyzDH7//fcH/fGRBjI/9fT9o876ASR/b67yytDu/dNzqzz24s7GuxfZfeKi1z5c94yKZnvSJTYEpgkMbW7TrNkY+XymeZuW49g7afTNxeczjf+1vxra89P2VnnstSrYePciu09c9NqH655R0WxPusSGwDSBoc2tPon7+eefL5/42bgd+dfa0+jPv1Mzc/k/9Z1V4ZS53dtwt8pjLx3YePciu09c9NqH655R0WxPusSGwDSBQ83tdBncgQAEjibAxns08XX50GsdvzNGo9kZ1MkJgYcHzC2rAALPlAAbb1/Co1dfeqlaNOtPMyoegwDmdgwdmQUEZhNg452N7NQB6HUq/kXJ0WwRNgZBYDUBzO1qhASAQJ8E2Hj70g29+tJL1aJZf5pR8RgEMLdj6MgsIDCbABvvbGSnDkCvU/EvSo5mi7AxCAKrCWBuVyMkAAT6JMDG25du6NWXXqoWzfrTjIrHIIC5HUNHZgGB2QTYeGcjO3UAep2Kf1FyNFuEjUEQWE0Ac7saYdsBzvznhvMf0eB3C7e3Tth429PkWkXodY1Om/fQrE1dqGp8ApjbwTXG3A4u8IrpsfGugHfCUPQ6AfrKlGi2EiDDIbCQAOZ2IbhehmFue1Hq+DrZeI9nviYjeq2hd85YNDuHO1khgLkdfA1gbgcXeMX02HhXwDthKHqdAH1lSjRbCZDhEFhIAHO7ENzRw3799deHFy9ePPmjNh9pYt1P33PN9tevXz98/PjxEuPVq1cP+l5seWicY+iscYpTHu/fv3/Sr4zHd25LYm29ZuNtS49b1aDXLULt3Uez9jShoudBAHPbgc41Y/vy5cuHL1++PFZfuy9TKvOZ5jYNq6/TkKYZ9X2fM9+tmDbdGY//oay9hcbG254m1ypCr2t02ryHZm3qQlXjE8DcdqCxP0ktjahMZhrINKCeVhrRvO+YMq82o7W2NM42qPmJra51yGgrvuL5k96szWNdF+fzCbDxnq/BnArQaw6tNvqiWRs6UMXzI4C57UDzNJNpUFV6mk8bzZxSmlubztq4NKLZL8fLXH///v3RvMrEptlWTJtj15gxMbepShvXbLxt6HBvFeh1L6l2+qFZO1pQyfMigLntQO80mP6agI1lmlt/AptTyrFpWnOcTHEa0eynWGlaP3/+PGlu04QrfsbE3KYqbVyz8bahw71VoNe9pNrph2btaEElz4sA5rYjvdMsyuTKMJYmtZzOWnOb4/nktqTb92s23r70Q6++9FK1aNafZlQ8BgHMbQc6fvr06fLbCtJs6hNWfU1AptOf6Jaf3pb99VpHzRT7E1rFcpzs509f8xNafxWC79x2sJCKEtl4CyCNv0SvxgWqlIdmFSg0QeAAApjbAyCvTZGm0yZWZxvLNJvl/TnmtvxkOGP5axCaS8bMPrr2923VL+PZGK9lwfjtCLDxbsfyiEjodQTlbXOg2bY8iQaBewlgbu8ldVK/KSPpT1ZdVn5yasMpQ5nj87u0+YmsTbJiZX/HyXHOp3NputMA6z7mNmm1d83G254m1ypCr2t02ryHZm3qQlXjE8Dcjq8xM4RAlQAbbxVLs43o1aw0k4Wh2SQabkBgVwKY213xEhwC7RJg421Xm1pl6FWj0nYbmrWtD9WNSwBzO662zAwCVwmw8V7F09xN9GpOkpsFodlNRHSAwC4EMLe7YCUoBNonwMbbvkZZIXoljT6u0awPnahyPAKY2/E0ZUYQuIsAG+9dmJrphF7NSHF3IWh2Nyo6QmBTApjbTXESDAL9EGDj7UcrVYpefemFZv3pRcXjEMDcjqMlM4HALAKYpVm4Tu+MXqdLMLsANJuNjAEQ2IQA5nYTjASBQH8E2Hj70gy9+tJL1aJZf5pR8RgEMLdj6MgsIDCbABvvbGSnDkCvU/EvSo5mi7AxCAKrCWBuVyMkAAT6JMDG25du6NWXXqoWzfrTjIrHIIC5HUNHZgGB2QTYeGcjO3UAep2Kf1FyNFuEjUEQWE0Ac7saIQEg0CcBNt6+dEOvvvRStWjWn2ZUPAYBzO0YOjILCMwmwMY7G9mpA9DrVPyLkqPZImwMgsBqApjb1QgJAIE+CbDx9qUbevWll6pFs/40o+IxCGBux9CRWUBgNgE23tnITh2AXqfiX5QczRZhYxAEVhPA3K5GSAAI9EmAjbcv3dCrL71ULZr1pxkVj0EAczuGjswCArMJsPHORnbqAPQ6Ff+i5Gi2CBuDILCaAOZ2NUICQKBPAmy8femGXn3ppWrRrD/NqHgMApjbMXRkFhCYTYCNdzayUweg16n4FyVHs0XYGASB1QQwt6sREgACfRJg4+1LN/TqSy9Vi2b9aUbFYxDA3I6hI7OAwGwCbLyzkZ06AL1Oxb8oOZotwsYgCKwmgLldjZAAEOiTABtvX7qhV196qVo0608zKh6DAOZ2DB2ZBQRmE2DjnY3s1AHodSr+RcnRbBE2BkFgNYEfzK3ejPyBAWuANcAaYA2wBlgDrAHWQI9r4Im5XW2VCQABCEAAAhCAAAQgAIETCWBuT4RPaghAAAIQgAAEIACBbQlgbrflSTQIQAACEIAABCAAgRMJYG5PhE9qCEAAAhCAAAQgAIFtCWBut+VJNAhAAAIQgAAEIACBEwn8f2hHJyZZUun/AAAAAElFTkSuQmCC[/img][br][size=150]The results from the 12th-grade survey are displayed in the two-way table.[/size][br][br][img]data:image/png;base64,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[/img][br]Which programming language did a majority of 8th graders surveyed know best?

Which programming language did a majority of 12th graders surveyed know best?

How many of 12th graders surveyed reported that they were taught a programming language at school?

What percentage of 8th graders surveyed reported that they knew Python the best and were not taught a programming language at school?

Why is it difficult to decide if 12th graders or 8th graders use Python more with the way the information is given in the tables?

[size=150]A relative frequency table displays some of the information they collected.[br][/size][br][left][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVsAAACyCAYAAADs82wTAAAc/UlEQVR4Ae1dTZITSbNss7d8h+EWcIThBn0CLsAt2HMA1pixYw/LZpbDLJnlsNUz1xtvc5ws1Y8yS8pKl5m+qsqMiIzw8HCpNZh9D6e8gkAQCAJBoDkCD81PyAFBIAgEgSBwitiGBEEgCASBHRD4TWz/938eTnkHg3AgHAgHrueAanhRbNUg98dCAAOUVxsEgm0bXHuN6nz4bfLcoNdCk3cZgfS3jEuN1WBbA8XjxHA+RGyP09tFlTgBFjnFaBECwXYRTMMYOR8itsO0/v8LdQIMVn7TcoNtU3i7C+58iNh218LrEnYCXBct3opAsFU0cu98iNgOxgknwGDlNy032DaFt7vgzoeIbXctvC5hJ8B10eKtCARbRSP3zoeI7WCccAIMVn7TcoNtU3i7C+58iNh218LrEnYCXBct3opAsFU0cu98iNgOxgknwGDlNy032DaFt7vgzoeIbXctvC5hJ8B10eKtCARbRSP3zoeI7WCccAIMVn7TcoNtU3i7C+58iNh218LrEnYCXBct3opAsFU0cu98iNgOxgknwGDlNy032DaFt7vgzoeIbXctvC5hJ8B10eKtCARbRSP3zoeI7WCccAIMVn7TcoNtU3i7C+58iNh218LrEnYCXBct3opAsFU0cu98iNgOxgknwGDlNy032DaFt7vgzoeIbXctvC5hJ8B10fbxfvv27enh4eH04sWL09PT0/lQrr1///7qJBATsXEG4m591cb258+fp8fHx3Ner169Ov348eOka58/f76YKvZRE941cLp4WCeb5I1yqVXqzoeIbSuk7zSuE6BFmhSFWrF9QBAf4gMRoQhdc1ZPYqu5QoghvlOvW4vtX3/9NZXa4vXWXFqcyAZDn7WI7QYQe3ZxAtSshaJYQwA1L8bVbyNcq/GNTQUMcbe+amOr32KJqa7d4zdbxfKa3rC/rHtrT9yPcZVLblPr2fkQsa2FbCdxnAA10yaRexsQFYh7F9s1/brFN1vFMmL7q7z++nQ6nf9vzNc0NLZ9IXCN2Oq3Kv4WiD9l//nnn+ffFrmuf+JThPXbhP4UoALnZyD+mzdvzj8Z0F9t/E9pFRjk4Pvoltu8e/fuLn6zVUyQO+pG/oql2ihuqAviBlu8gRXq4nNJ+FQYP3z48PzTDHxKuOnZpbiOa8lGp0XzhS1y/vr163PN9MeVH+A1ueRnIX++eA7O1nXuL7n6rEVsl6B2IBsnwNLSVOB0CEDKqb21A1IaZj1rTmx9eOmrwjFlQ1sXsKX4wG4rtvBV4WMueiWWipHmquKgfryfE1va6VVxmxJS2NNuyqZ0dqkPqPHvv/+uIraKk9bEe3JJcyae6sva1vCAts6HiC2RGeTqBFhatooBhwciC2LyxYGnMPg6CY51JTRJrgPIM9SO/iruHAbNj/F0DUOlsTRHPZe+zH3NdSu2OIPYQQyQK16aP/PVGpir2hEPj0k8z4H/+x+NVcKWa2rHPDx+KefSmfAr9Q/r+h/UiIeep2cyN6xpfsREe8o81I7+mgvPUjzpi3PWvpwPEdu1CHZu7wRYWo4SFYJAUqv/NQNSIj1jM25pQCguHC7awFdjIoZ+i9Eh0uEq1cU85q41sGU9nj+FQPvAXFm7CjX8p+plHaVY2PN4U3FKuOmaYswzeWVPkTNr4x6u3Pc9rmufvQ7t+xJ/1suY/qx5rbl3PkRs16B3AFsnwJqSdOgwJHjrQHEQlhD80oCo4CA/xuUw6DDRlgPCvPwKu0+fPj3/hola+FKBwFlbX1uxdSx4vtZJTEu2rJ340F/7pX3ifikW9hgPGCLGVBz1Zx8Uy9KZpbPZK8aADXvOuunHda1V88C+4qYxNa76e848w32Zw9Kr8yFiuxS5g9g5AbaUpcOopCVJrx2QOf/SMGlOHF69YnBUbFUIdNhQw9bXVmxVLHTAtU5iorbMVWvXD5EpkWR9pVjY83hTcUq46ZpizDP9qvboF3324hLz4XkvX758/o+lzIU2a6/Oh4jtWgQ7t3cCLC0Hg/nt27dncx1ADjgJqwIMBx1eEljXSqJBOx1GxlURojipHfN5Tva/GxUXihe2mDeGnbm475Lnrdh6DsxfMWa+WgNz1dqJh2KkIqZ1lGJhX3uDHNSOeUzlrLkwPz2T96wRzxqfPrgib/acfpobOaJr9Nc12mluHlexxrlaJ89ee3U+RGzXIti5vRNgaTlKVJCRbyWlE5aDP+XLGBwQHTru6ZUDokLCM1AHB1R9cE8/2OgQuh2emctSXNRuK7aIMYcRcVaMNNep2lkjBUfznYqlGFEUvbeM65hpb2jDGDy7ZOO2fh77PIcTMdHaGFuvygnk5TkxDnPecnU+RGy3oNixjxNgaSlOfhCXA6AxdOh13/0x0LRVOx8S7H38+PGXbzk6GOqLPPwcDhjW+VIxwT7iIw7urxmyrdgyLxcS5MJc58QWMYgn6oCYoGb44Rlx/KVYa908E36Km+c3FdftNAZy0HMRA28XP69H+4x49GMOrF3t/BzsOZcUE9ZdykXtlt47HyK2S5E7iJ0T4CBl3UUZwfYu2rApCf2A0A+eTcH+c3I+RGyvQbNDXydAhyXcbcrB9m5bM5mYf/ut9a0WBzofIraTbTjmhhPgmFXepqpgexvcrzlVf5LCTxL+k8c1sZ0PEdtr0OzQ1wnQYQl3m3KwvdvWXEwMv9XW+ulAD3I+RGwVnQHunQADlLxbicF2N6i7OMj5ELHtom31knQC1IucSME2HFAEnA8RW0VngHsnwAAl71ZisN0N6i4Ocj5EbLtoW70knQD1IidSsA0HFAHnQ8RW0Rng3gkwQMm7lRhsd4O6i4OcDxHbLtpWL0knQL3IiRRswwFFwPkQsVV0Brh3AgxQ8m4lBtvdoO7iIOdDxLaLttVL0glQL3IiBdtwQBFwPkRsFZ0B7p0AA5S8W4nBdjeouzjI+RCx7aJt9ZJ0AtSLnEjBNhxQBJwPEVtFZ4B7J8AAJe9WYrDdDeouDnI+RGy7aFu9JJ0A9SInUrANBxQB50PEVtEZ4N4JMEDJu5UYbHeDuouDnA8R2y7aVi9JJ0C9yIkUbMMBRcD5ELFVdAa4dwIMUPJuJQbb3aDu4iDnQ1FsYZR3MAgHwoFw4DoO6KdCUWzVIPfHQgDDk1cbBP799982gRO1SwScD79NXoaxy74uTjr9XQzVakMfrtUB4nAoBJwPEdtDtXe+mIjtPEZbLXy4tsaJ3zEQcD5EbI/R18VVRGwXQ7Xa0IdrdYA4HAoB50PE9lDtnS8mYjuP0VYLH66tceJ3DAScDxHbY/R1cRUR28VQrTb04VodIA6HQsD5ELE9VHvni4nYzmO01cKHa2uc+B0DAedDxPYYfV1cRcR2MVSrDX24VgeIw6EQcD5EbA/V3vliIrbzGG218OHaGid+x0DA+RCxPUZfF1cRsV0M1WpDH67VAeJwKAScDxHbQ7V3vpiI7TxGWy18uLbGid8xEHA+RGyP0dfFVURsF0O12tCHa3WAOBwKAedDxPZQ7Z0vJmI7j9FWCx+urXHidwwEnA8R22P0dXEVEdvFUK029OFaHSAOh0LA+RCxPVR754uJ2M5jtNXCh2trnPgdAwHnQ8T2GH1dXEXEdjFUqw19uFYHiMOhEHA+RGwP1d75YiK28xhttfDh2honfsdAwPkQsT1GXxdXEbFdDNVqQx+u1QHicCgEnA8R20O1d76YiO08RlstfLi2xonfMRBwPkRsj9HXxVVEbBdDtdrQh2t1gDgcCgHnQ8T2UO2dLyZiO4/RVgsfrq1x4ncMBJwPEdtj9HVxFRHbxVCtNvThWh0gDodCwPkQsS209+3bt6eHh4fTixcvTk9PTwWL+kufP38+n/n4+Hj6+fNn/QP+ixixbQbtyYer3UmJ3AMCzoeIbaFrtxBbngmRh/C2et1KbN+/f3/+MEF9eKPeqZfaKhb8QIJ/6UMJ+6X1qXNqr/tw1Y5/i3g/fvw4vXr1atEXD/YNV77wxQE9Yd+1n7Dhvq/Tv+er8yFiW+gmhS/fbAvgbFgCnhhYDC5e+GsB2Lrgcr0kmNh7+fLl2ZcDqkON2PDjGRvSvNrFh+vqgDcOoB9uc7PA3kFUtS/oMfuMeMoDlAdbtb9xyVWPdz5EbAvwghwgzRzBCq53v7T3N1t+M/KBwrMOHod16hsO7Dm0ABnPKsp4xvuWLx+uW+Zy7dn8QAPmwPXSLNAWH4awYx/Q+9evXz//FEcusMd4vvUH5LU4XfJ3PlQVW4oUAPz48ePznw4QLh0UJKifmvwTw23YRO7jqgPG5um+xij5s9EEyW0Q/82bN7NiW/J79+7dL36an+attTMfEBR1kNTqq/WpDWtYc70XsUWfiAmx1N55TdjTfeBGfwg1eoY4t3z5cN0yl5pnz4ktegHe4ooPUIqt/jWCfNhnch795H3NfO8llvOhidi6OPCZw3JJSGjDxtCXV+5PxWCjp/YRhw2+ZAM7Cp83b6mf2lEYEAvnsx7mclSxRb2sjb1h/ayd32o/fPhwHlZio5jBl71nTO5jnbG8V3s++3DteXbLs4D93CygB+Q7+4znqW+29/IB2RI350NVsQXIHBQOBhvg4vXly5dfvonAXm04gFhj8yDAiIcXBxb7HDTd93jw4RqHVPPlGVP5alNKfpoviamxeOZU7oxJXz0P99xXPNxmyfPe32yZUwkf7rE2/VmB2BE3+Jd+s0XvyTX2VznBM/a4+nDtceYeZ6A/U7wE5uwRewZ7vrDP/qBX6PH379/Pf4mgp8oLxqFv71fnQxOx9caoMHojMBj+hj0bxz02jA3QJsFG46qv+jEP5Pf169czSeCrQ4748MG614E9/cY956d5KJGYB87APV7If+pMtdc4Z8eV/3MLsQWeiiXxZW9Qu+6zJNZNjPgMnOCLXuDnA3ABMYgNninMjLXH1YdrjzP3OONSf7Rv5Dvs+dJ5oS36iP7Rnv3FGjlB/56vzoebiC1BxtCU3gRfh4t22kjcc51X+MzFh+2nT5+exZZDysai4bAhObiOq5Jnzk/zUFuti7WyFj9TY7i4a15L7/cWW9bKOpkn6mWtuC/Vxg9U7JdeWEev2BOewecpv1KsGms+XDVi3kMM4MheMR/yUjEurdGeV9jwpwX0y+eixAP69nZ1PuwutgAYDVJxBIhY9zWCq/bedNhQHOGPZv3555/nK+OVriq23mDGK53FQeZZIA9f7kfywdZJxZwoEKzRz2RM2NOW52257i22qMtrQt4UUtSE9yUbxPAXsAWmuOLNAaYdcCv5cb/F1YerxRm3iFnqIXpGDpeupX4id8RiX3BFn/gCJ9BH9PMIL+dDE7EF+AQRwEHMsMYGUED4DGC5Bjs0En7fvn17xlybi3v87oM3X2hc6QwVOdrySh/4kQAUAY1Fe14110t+KsysVddYK+IyF9rpmubHHLZe9xZb9EprYt7sJ67EnFiqTckX+7ClPTmGWHgRY+4zXuurD1fr8/aKDxyn+qA5sA9TuGOfH5Dwg53OJ/rnX3w0fm/3zodmYguB8DebwEHzfT7rAHKNVzZjKgabxwGmn15LHwS6z/spgpFUtPOr+qFm39dn1EHiYZ2+l/KHHf3WEnBvsSVW7Bvy5Rp7xfpZu9qwV1onsPF/6gU7xsN+frNVxK67B4e1N1PR2FfOuduhR8pbcpxr2C/12+P08ryL2KIx/DenFBYCSqBchGAPPwoJ7OnLK4cJMdwfNt4ofsOhP68ahwTRPf4b4UsEcz/kg/MRx/24zj3Uxm/7JCbroW+pfuaIq+NJXOeue4st8in1gXVrvl5zyYa4e/1+hu/rOa3ufbhanbN3XPSBvLx0NntT6hvWdO4YR3te2qddj1fnQ5Nvtksa0yN4czlTVO+5/luI7RxuR9n34TpKXaljGwLOh4jtNhyLXhHbIizDLPpwDVN4Ci0i4HyI2BZh2rYYsd2G21G8fLiOUlfq2IaA8yFiuw3HolfEtgjLMIs+XMMUnkKLCDgfqopt8cQs3hUC+c22XTt8uNqdlMg9IOB8iNj20LWKOUZsK4JpoXy4bDuPgyHgfIjYDkaAiG27hvtwtTspkXtAwPkQse2haxVzjNhWBNNC+XDZdh4HQ8D5ELEdjAAR23YN9+Fqd1Ii94CA8yFi20PXKuYYsa0IpoXy4bLtPA6GgPMhYjsYASK27Rruw9XupETuAQHnQ8S2h65VzDFiWxFMC+XDZdt5HAwB50PEdjACRGzbNdyHq91JidwDAs6HiG0PXauYY8S2IpgWyofLtvM4GALOh4jtYASI2LZruA9Xu5MSuQcEnA8R2x66VjHHiG1FMC2UD5dt53EwBJwPEdvBCBCxbddwH652JyVyDwg4HyK2PXStYo4R24pgWigfLtvO42AIOB8itoMRIGLbruE+XO1OSuQeEHA+RGx76FrFHCO2FcG0UD5ctp3HwRBwPkRsByNAxLZdw3242p2UyD0g4HyI2PbQtYo5RmwrgmmhfLhsO4+DIeB8iNgORoCIbbuG+3C1OymRe0DA+VAUWwxk3sfFACTIOxiEA+05oB8KRbFVg9wfC4F8s23XT/8m0+6kRO4BAedDxLaHrlXMMWJbEUwL5cNl23kcDAHnQ8R2MAJEbNs13Ier3UmJ3AMCzoeIbQ9dq5hjxLYimBbKh8u28zgYAs6HiO1gBIjYtmu4D1e7kxK5BwScDxHbHrpWMceIbUUwLZQPl23ncTAEnA8R28EIELFt13AfrnYnJXIPCDgfIrY9dK1ijhHbimBaKB8u287jYAg4HyK2gxEgYtuu4T5c7U5K5B4QcD5EbHvoWsUcI7YVwbRQPly2ncfBEHA+RGwHI0DEtl3DfbjanZTIPSDgfIjY9tC1ijlGbCuCaaF8uGw7j4Mh4HyI2A5GgIhtu4b7cLU7KZF7QMD5ELHtoWsVc4zYVgTTQvlw2XYeB0PA+RCxHYwAEdt2DffhandSIveAgPMhYttD1yrmGLGtCKaF8uGy7TwOhoDzIWI7GAEitu0a7sPV7qRE7gEB50PEtoeuVcwxYlsRTAvlw2XbeRwMAedDxHYwAkRs2zXch6vdSYncAwLOh4htD12rmGPEtiKYFsqHy7bzOBgCzoeI7WAEiNi2a7gPV7uTErkHBJwPEdseulYxx4htRTAtlA+XbedxMAScD7uJ7du3b08PDw/nN+6XvJ6enk4vXrw4vXr16vTjx4+zy/v3788xsI79a1/Mq1a8Jfl8/vz5XMPj4+Pp58+fS1yq2URsq0H5WyAfrt8MsjAUAs6HXcSWgrZWbCms8MM9XlyrJY7MrVa8JWzimagLwrvn69Ziiw9NfHjqB6jXzx47PvyQwnrpgwr7pXWP3+rZh6vVOXvF1T4Ac7wvzQntceULXybQE/o737nv6/Tv+ep8aC62/HYKsCEya1701cFkQy81fc0ZFL5a8ZacTdG4hTDcWmyJt/aUmLHfJVyw9/Lly/NfMxxQHWqIOPz4FxBj7nn14drz7BZnoVdLZ5a9w5xrXzQGeO99h63at6jjVjGdD83FlsLiTdgKABqDWLXEkcNfK97Wuvbyu6XYkgt//PHHb0PHYYVN6YW+6+DjWUUZz3jf8uXDdctcrj279IE2FZO2+DDEHLEP+OB7/fr18899/KuGPb6HD8ipmmqsOx+aii1AhzDqm6LGBpX2WCiHEzZsEGMyDm1L8egzZYNhffPmzax4e2z4vXv37hc/Egm5qggsqUFtFA+PxTquud5KbIkhBBM91G84ujdVm35Dgg0wI84QavQRcW758uG6ZS7Xns2e+AyV4sIG84gr+kqx1b9G4Ocx0dMl8Utn9rDmfLiZ2FI0XVxURNEI7rMp9FM7FTra80q/Szaw1XjayKV+akcRQJwlNagN8+ZVY2leW+9vJbboGzHGvYotv9V++PDhvF6qHT5T32zvZWh9uLb26B78yGfOz1ROtEMPeI9e4YXnqW+29/IBOVVXjXXnQ1OxRcIqJGwCG/Ht27fnmjhwGDQOlfqy6YgBGw4uAsB+ao1iRT/YMQ+Sw32fk5L/IKd+mivz0Fg8E3GW1sAz+el/KSfabrneQmyJl/ZQxZa90TXiSSwRo/SbLWKSL+QBsONZWzDa6uPDtTXOPfixZ8CSb86N5gfM2SP2TO2wz/6gJ+jx9+/fz3+J4Aw9h3E0fs/3zoebiS1AVKDZUFwJOprDdQ4PB7MkcmwqYtMXdl+/fj3HRCwdaNjBB+uMp81V4ZvzI9E0f80D61M16JnMB/ZKWrW55n5vsSWG2hvUpXjiuYQ/e0jc+AxsEA+x8fMBeIQY5A2eKczXYLXW14drrf892xN7YoxcsaZ94wwob9l/9Iy28EP/aI9nvLCmPLlnPJbk5ny4mdiiIWhA6c2GssGwYUPox8axYaU4XPv06dOz2DI2wUJzYcd4XMdViTLnp3mo7ZIaeKbatiLd3mKLfqmwolZf82fiwQ9j7JdeWAdO7BM5wucpv1KsGms+XDVi3lMM4MlZJN8V49Ka5w8b/rSAfvmsOFfcv6dn58NNxJZNQeMINgdE11R8OEhsOMVRY8G39Fax9WYuFds5P82DNYEYS2qAnfr7WTUJtqfYak9LfcEa8AdG7KfWeklsgRdwxhVvDjD9EVeFgOstrz5cLc+6RWz2A/1SXpd6W+onckZP2Bdc0Se+EB99RD+P8HI+3ERs2TQOG4DVNYqVNhT3eKFB8NNmUjDpV2oU/eDLZuuZGk/9GXvOT4WFsXQN/lM1qB19NYea93uK7VTewF8/UNgH9oV+wGsKD9jSHsOJeMSXeHKf8Vpffbhan7d3fOA51Q/kwj5M4Y59fkDCHnY6s+if8mLv+mqf53y4idhyGCBApTcbAPC5z0FCg7CmTeew0lav/OQkEXRP7zWegr7Gj7lpXL2fquGSX23y3aPYcvC0B8Sd/dOeoN/+T71gR95gP7/ZKmLr7798+XL+eYaenMVSP2jDnoHPpRd8OQPY59xyDfuX4pdi3vPaXYgtAGJjKEYYFP6bVw4NGwwbNoTCpIOJeFMCzlhTZ378+PE38fYGeq7IAaRAXp4H17mHvCGYeCYJvQb1gZ2+RxFbYK79Vry0H+wF+cA977/v067l1Yer5VktYxNj5SHu5zClH3muOWJNZ5F72vPSPu16vDofmn+z7RGkJTlTIF1sl/je0uYevtnesv6WZ/twtTwrse8fAedDxHZjzyK2G4E7sJsP14FLTWkLEHA+RGwXgFYyidiWUBl7zYdrbDRSvfMhYruRExHbjcAd2M2H68ClprQFCDgfIrYLQDuSSX6zbddNH652JyVyDwg4HyK2PXStYo4R24pgWigfLtvO42AIOB8itoMRIGLbruE+XO1OSuQeEHA+RGx76FrFHCO2FcG0UD5ctp3HwRBwPkRsByNAxLZdw3242p2UyD0g4HyI2PbQtYo5RmwrgmmhfLhsO4+DIeB8iNgORoCIbbuG+3C1OymRe0DA+RCx7aFrFXOM2FYE00L5cNl2HgdDwPkQsR2MABHbdg334Wp3UiL3gIDzIWLbQ9cq5hixrQimhfLhsu08DoaA8yFiOxgBIrbtGu7D1e6kRO4BAedDxLaHrlXMMWJbEUwL5cNl23kcDAHnQ8R2MAJEbNs13Ier3UmJ3AMCzoeIbQ9dq5hjxLYimBbKh8u28zgYAs6HiO1gBIjYtmu4D1e7kxK5BwScDxHbHrpWMceIbUUwLZQPl23ncTAEnA8R28EIELFt13AfrnYnJXIPCDgfIrY9dK1ijhHbimBaKB8u287jYAg4HyK2gxEgYtuu4T5c7U5K5B4QcD4UxRYDmfdxMQAJ8g4G4UB7DuiHwm9iq5u5DwJBIAgEgToIRGzr4JgoQSAIBIGLCERsL8KTzSAQBIJAHQQitnVwTJQgEASCwEUEIrYX4clmEAgCQaAOAv8HMh3A5Y8C65EAAAAASUVORK5CYII=[/img][br][/left]What does the 86% represent?

[size=150]The results for the test are in the two-way table.[/size][br][br][left][img]data:image/png;base64,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[/img][/left][br]What percentage of people receiving treatment 1 had improved health?[br]

What percentage of people receiving treatment 2 had improved health?[br]

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[/img][/left]Which value could go in the blank cell so that the percentage of only children that have no pets is 37.5%?

[size=150]The two-way table summarizes the results from the survey.[/size][br][br][left][img]data:image/png;base64,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[/img][br][/left][br]Which season is the least popular in this group?[br]

How many more people have allergies than people without allergies in this group?[br]

How many people were surveyed in this group?[br]