IM Alg1.3.9 Lesson: Causal Relationships
Describe the strength and sign of the relationship you expect for each pair of variables. Explain your reasoning.
[size=100]Used car price and original sale price of the car.[/size]
Used car price and number of cup holders in the car.[br]
Used car price and number of oil changes the car has had.[br]
Used car price and number of miles the car has been driven.[br]
Each of the scatter plots show a strong relationship. Write a sentence or two describing how you think the variables are related.
[br][table][tr][td][img]data:image/png;base64,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[/img][/td][td][size=150]During the month of April, Elena keeps track of the number of inches of rain recorded for the day and the percentage of people who come to school with rain jackets.[/size][/td][/tr][/table]
[table][tr][td][img]data:image/png;base64,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[/img][/td][td][size=150]A school book club has a list of 100 books for its members to read. They keep track of the number of pages in the books the members read from the list and the amount of time it took to read the book.[/size][/td][/tr][/table][br][br]
[table][tr][td][img]data:image/png;base64,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[/img][/td][td][size=150]Number of tickets left for holiday parties at a venue and noise level at the party.[/size][/td][/tr][/table]
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[/img][/td][td][size=150]The height and score on a test of vocabulary for several children ages 6 to 13.[/size][table][tr][/tr][/table][/td][/tr][/table][br]
Describe a pair of variables with each condition. Explain your reasoning.
Two variables with a [b]causal relationship[/b].
The variables are strongly related, but a third factor might be the cause for the changes in the variables.[br]
The variables are only weakly related.[br]
Look through news articles or advertisement for claims of causation or correlation.
[size=150]Find 2 or 3 claims and read or watch the articles or the advertisement. Answer these questions for each of the claims.[br][/size][br]What is the claim?
What evidence is provided for the claim?
Does there appear to be evidence for causation or correlation? Explain your thinking
[size=150]Choose the claim with the least or no evidence.[/size][br]Describe an experiment or other way that you could collect data to show correlation or causation.
IM Alg1.3.9 Practice: Causal Relationships
Priya creates a scatter plot showing the relationship between the number of steps she takes and her heart rate. The correlation coefficient of the line of best fit is 0.88.
Are they correlated? Explain your reasoning.
Do either of the variables cause the other to change? Explain your reasoning
Kiran creates a scatter plot showing the relationship between the number of students attending drama club and the number of students attending poetry club each week. The correlation coefficient for the line of best fit is -0.36.
Are they correlated? Explain your reasoning.[br]
Do either of the variables cause the other to change? Explain your reasoning.[br]
A news website shows a scatter plot with a negative relationship between the amount of sugar eaten and happiness levels. The headline reads, “Eating sugar causes happiness to decrease!”
What is wrong with this claim?[br]
What is a better headline for this information?
A group of 125 college students are surveyed about their note taking and study habits. Some results are represented in the table.
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[/img][br]How many students prefer typing notes and study for less than 1 hour?
The number of miles driven, x, and the number of gallons remaining in the gas tank, y, have a strong negative relationship.
[size=150][size=100]Explain what it means to have a strong negative relationship in this context.[/size][/size]
Use the graphing calculator app below to answer the questions.
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGcAAAKVCAYAAADShPXCAAAf4UlEQVR4Ae2dP8htxdnFha8KqS1sgkEQlBDFVIKCjdcUCVhYvDZiI4KgFmIT1CKptBBBm1gJKlhYXMHOf6AWdre9ioUoCIpiFP9gou6Pdch6mTs+e8/MPmvP7DesDS9775lnnj/rNzPn3C/H+S6bfO1Wgct2m5kTmy6B89v/u2zy3zgN8vn4Kzi5wVl/x2Q7C1eU5yWZRwZnobClHM9KTVGehrNEtmOf4XQUuzWU4bQq1tHecDqK3RrKcFoV62hvOB3Fbg1lOK2KdbQ3nI5it4YynFbFOtobTkexW0MZTqtiHe0Np6PYraEMp1WxjvaG01Hs1lCG06pYR3vD6Sh2ayjDaVWso73hdBS7NdRwOD///PP0008/neaNd/xteUVFr4nHXLfKN8qzy/9M/csvv0wPPfTQdP/990+///3vp0cffXS6cOHCdNNNN02/+93vpkceeWSNXlVjoqKrBmZGjz322HTZZZdNt99++/Txxx+f9r7yyivT3Xffffq+9iHKc3M4APP0009P99xzz/Svf/1r+uSTTw5FXnPNNdNrr712AIWie87IVgG//PLL6eabb55+/PHH6dprr52ef/75gwvU9uc///nQ1uoztx8CB6JjtXz99deHfP7zn/8c4Dz44IOHLe6WW245ANoznCeeeGJ69dVXp9dff/2Q+0svvXSo5Ycffph+85vfTKjl2GsIHCSdCv/mm28eCkShPa6o6Na4yB+r5IEHHpiuvvrq6dtvvz24wMrHqj9//nyry1/ZR3luvq3lWfzjH/+Yrrjiiku+GOQ2yveo6DX+8UXmhhtumPDZw8mG7Rpw/v3vf69xecmYKM/N4XzzzTfTc889d9i6sKXdeuut0x133HGYicjugw8+mO67775LElW+REWv8f/RRx8dQKSfN3fdddcBGGGt8csxUZ6bw3nvvfcORZ2cnEx8xuzDBVgABXhbXVHRa2J9/vnnhxX/zDPPHIZjtfzpT386fFPDlnfsFeW5OZwPP/zwMLvuvPPO6Y9//OP04osvHmD97W9/m/7whz8ctglFcXPiREXP2S61Y3U89dRT01/+8pfpxhtvnK688spDHdjaFFeU5+ZwkDj267feeuv0G9tnn302vfHGG4f2LcEgdlT0GjHxRQYr/auvvpreeeedwyS76qqrpk8//XSNu1+NifLsAudXmXRsiIpuDY9/Blx++eUTvvbj+uKLL6brr7/+8C1N8XkDn1GehlNBiv82w5b89ttvT3/961+nxx9//PRbW4WLoonhFCWaN3j55ZcnbGP46owtOv2/Ec6Pqu8xnHqtQsstPx8NJ5R8H42Gsw8OYRaGE8qyj0bD2QeHMAvDCWXZR6Ph7INDmIXhhLLso9Fw9sEhzMJwQln20Wg4++AQZmE4oSz7aDScfXAIs6iCAyP/jdEgp3bJ/57z3Xff5f1n/v2s1BTlaTg7mX6GsxMQURqGE6mykzbD2QmIKA3DiVTZSZvh7ARElIbhRKrspM1wdgIiSsNwIlV20mY4OwERpWE4kSo7aTOcnYCI0jCcSJWdtBnOTkBEaRhOpMpO2gxnJyCiNAwnUmUnbYazExBRGoYTqbKTNsPZCYgoDcOJVNlJm+HsBESUxqZwXnjhhcN/aXzbbbcd/jv9PIG///3vh37818j33nvv9P333+cmh3f8N/7wATv8XXfdddPFixdD25rGqOiacayHeUQ5v/vuu5IckU+Up+SnUSgE4iPZCA76WByg4Blt0UU/7IPvYwBFRdP33B0T5Nlnnz3t5oRJc0atqAMnLp47d+6oCYRAUZ4SOKwigoNZnycPu1rBKQwgrbmiotf4SSdYOj6qL+2vfY7y3BwORM1XEwUHpNLVYhv5ioqO7JbakCe2tyjfMw+HWxoFoOA1qwGC5HDpp+a+Fg63X0BZin+m4UTbQS0c2kUztgYMbNbCSf0DALbh9DOH/WcaztptjWBqVheFiu4KOPCLCRJ9Tp5pOFHyc4VSXBUY+DOc/6oafT5w7+bnDt+5RRAE37mFHLtiCHoNHOT0/vvv08Xh32343GGOpx3TdPgKnX8bTftrn6M8N/+2huQIhP+gS4skDLQRFO3SezqmtmDYRUWXxmOSpbHxPBc/2hlK/qP+KE8pnCjo6Lao6NE5RfGjPA0nUmpAm+EMEL02pOHUKjXAznAGiF4b0nBqlRpgZzgDRK8NaTi1Sg2wM5wBoteGNJxapQbYGc4A0WtDGk6tUgPsDGeA6LUhDadWqQF2hjNA9NqQhlOr1AA7wxkgem1Iw6lVaoCd4QwQvTak4dQqNcDOcAaIXhuyCg6M/DdGgxykf+CRKzLovWrlDMpts7BR0ZsFO8JxlKdXzhGCKocajlJNsS/DEQuqdGc4SjXFvgxHLKjSneEo1RT7MhyxoEp3hqNUU+zLcMSCKt0ZjlJNsS/DEQuqdGc4SjXFvgxHLKjSneEo1RT7MhyxoEp3hqNUU+zLcMSCKt0ZjlJNsS/DEQuqdGc4SjXFvgxHLKjS3aZwcAQXTleaO3IRpy7xJCYe71UqLj1RqmQ71x8VPWebtucnR6U5My/Wk97XHkUW5Sn59Q0SgvjReWsoGH0sjsd7zR2RRYFwvNfJycn08MMPzx6nRdule1T0kj36EBv54o6LObOGaPyxR3tFeUrgMNkITpQ07KIjGekHd8Aj9BLIdFz+HBWd29S8l3JGjuo8N4cDgfOtjofeoeDowhjO0i2KjmKW2qKJxzHRBGRf7T2aRF3gUGgmSjiAkF8oFNsZt5S9wFnKY6kvr2/ufQgcJF4Lh9DSFXVs4VHRcwLNtW+9ahA3yrPLyqnd1rCS0m8+6XPpM2pO2KjoOduoHWDmYvOLAibQsVeU5+Zwov14qeC8yJErp5RnqT+vZel9CBzOLm5tfOds41bG97yAUXCwiudWDHLM68jzbn0fAicthNtUCgIrCyKkbWlhI+BgRTDX/I4+XCV4aQ01z5vDqUmit01UdO8cauJFeUo/c2qS6G0TFd07h5p4UZ6GU6NcBxvD6SDy2hCGs1a5DuMMp4PIa0MYzlrlOowznA4irw1hOGuV6zDOcDqIvDaE4axVrsM4w+kg8toQhrNWuQ7jDKeDyGtDGM5a5TqMM5wOIq8NYThrleswznA6iLw2hOGsVa7DOMPpIPLaEIazVrkO46rgwMh/YzTI54B/Q5ArMui9auUMym2zsFHRmwU7wnGUp1fOEYIqhxqOUk2xL8MRC6p0ZzhKNcW+DEcsqNKd4SjVFPsyHLGgSneGo1RT7MtwxIIq3RmOUk2xL8MRC6p0ZzhKNcW+DEcsqNKd4SjVFPsyHLGgSneGo1RT7MtwxIIq3RmOUk2xL8MRC6p0ZzhKNcW+DEcsqNLdpnB4kF1+8B0LwOlPPIGJx3uxL73zqCza8s7TmlLbmueo6Jpx+clRUc5pTXN118SCTZSn5Nc3AINEUVCUJPpYHMVHW3Th/DWc8YmjvhRXVHTJL3JAvrjjYs5LNUCDqPZSLPZHeUrgMEAEp/WkQtinB7DS99p7VPQaX6iNh+Olz/TFQ/0Aac0V5bk5nGhGsRAUmV9o41aGO2drblf7HhVdOza1Q15cGekzbbi65nYE2s3dozy7wMkFJpzSLKMdRZkrbKk9KnrJfq4PolN45sV3jOGkStvmfEXtUZ6bw0Gya+GgCB4zieLXXFHRrX6ilcK8uMpxrD/qLE24udhRnpvDad3W8uQ5S5VF5zGW3gGGnzUlO4BSTqLN4bR+IcgF4AxVFp3HmHuvBcPPm3yHmPMbtQ9ZOXnifOfezJXB948//vg0d9qqiz4NsPCAlVqzYpj/MZ+LSGMIHASmyNyfCQJ9XBloY6G0wz21XdBytisqetb4vx1YMWkO6TNXMOCxfe2Wm+YR5Snd1tJge3mOit5LbmkeUZ6Gkyo08NlwBopfCm04JYUG9hvOQPFLoQ2npNDAfsMZKH4ptOGUFBrYbzgDxS+FNpySQgP7DWeg+KXQhlNSaGC/4QwUvxTacEoKDew3nIHil0IbTkmhgf2GM1D8UmjDKSk0sN9wBopfCm04JYUG9hvOQPFLoavgwMh/YzTIAfoHHrkig96rVs6g3DYLGxW9WbAjHEd5euUcIahyqOEo1RT7MhyxoEp3hqNUU+zLcMSCKt0ZjlJNsS/DEQuqdGc4SjXFvgxHLKjSneEo1RT7MhyxoEp3hqNUU+zLcMSCKt0ZjlJNsS/DEQuqdGc4SjXFvgxHLKjSneEo1RT7MhyxoEp3hqNUU+zLcMSCKt1tCoenKM0dbYXTn3jK0tIRXfkJUxzD05paBYmKrvHBehg/yjm1mau7JhZsojwlv75BkhAfAkZJoo/FUfy5o7pwrNceji5+9tlnT3XlUWNpzqg5rTWt8XRgw8NmcJhDBKf1pELY7/Ho4lR8wkpXM8+NS9uoS819CJx8hiHRqDgWgOK4leDOFcf+1ntUdKsP5kThcc9PMeSOgHrXXFGekm2NySDpdKmjHcnmAhNOqRDa5T4Zr+YeFV0zjmJjguTxozppn259NXFoE+W5OZx0O2AiFL0EB/ZbbBfMo/bOHCg88s6BnUk4USGEw21iSSTa1oCM/EQzMrIrtaVbWfrMcYSjzHPzlYNZd+7cuUv+H0dExbHI/M5ZWwMyH4v3LeBwwqQ5bZHn5nA4o/i5w3duESyU73s4uhg5vf/++6es8xzRgXzTrQ3vrPF0YMNDNIk2h4P8CITfwggCfZxxaKMItMM9tW2o9dQ0Kvq0c+YBKyLNYS4P5Ea7Y8AgjShPKZyZWoc2R0UPTWgmeJSn4cyI1bvZcHor3hDPcBrE6m1qOL0Vb4hnOA1i9TY1nN6KN8QznAaxepsaTm/FG+IZToNYvU0Np7fiDfEMp0Gs3qaG01vxhniG0yBWb1PD6a14QzzDaRCrt6nh9Fa8IZ7hNIjV29RweiveEM9wGsTqbWo4vRVviFcFB0b+G6NBztI/8MgVGfRetXIG5bZZ2KjozYId4TjK0yvnCEGVQw1HqabYl+GIBVW6MxylmmJfhiMWVOnOcJRqin0ZjlhQpTvDUaop9mU4YkGV7gxHqabYl+GIBVW6MxylmmJfhiMWVOnOcJRqin0ZjlhQpTvDUaop9mU4YkGV7gxHqabYl+GIBVW6MxylmmJfhiMWVOluUzg4BA4nKKXHXKXJ156wlJ8wxVOZ0rPNUr+l56jo0hj0sx7Gj06F4ulS+XmfNf5zmyhPya9vUAjER7IRHPSxOIqPtujCsV5n4ehi1IqaLly48KvD/qK6Sm2bwWHgCE7rSYWw3/vRxawX96i+tL/2eQgcrKp8NfHQO8DML7RxK8GdKy63q32Piq4dSzvmFOV75uHkAhMOwC1dtMvhLo3J+9bC4faLCbIU/0zDST9vKBxFL8GBPYrHB240a+lv6b4WTuqTOUSfk2caTuu2loqC5xaQ+Vi8K+DADyZH9K3sTMOJkp8rNBKXs3bkyvmfhcO9m587fOcWwZXB97NydDEnUjT52Ndyj1a45N85TAKzO/rwJBB+CyMIjOPKQBtB0Q731JZxWu5R0aXxqCPNYSmPMwOnVPSI/jVw9pKndOWMKKoU03BKCg3sN5yB4pdCG05JoYH9hjNQ/FJowykpNLDfcAaKXwptOCWFBvYbzkDxS6ENp6TQwH7DGSh+KbThlBQa2G84A8UvhTackkID+w1noPil0IZTUmhgv+EMFL8U2nBKCg3sN5yB4pdCG05JoYH9/1NwUIz/xmiQz2H/wCNXZNB7tMINZxCMPKzh5Irs6N1wdgQjT8VwckV29G44O4KRp2I4uSI7ejecHcHIUzGcXJEdvRvOjmDkqRhOrsiO3g1nRzDyVAwnV2RH74azIxh5KoaTK7Kjd8PZEYw8FcPJFdnRu+HsCEaeiuHkiuzo3XB2BCNPxXByRXb0bjg7gpGnYji5Ijt63xQODr3D6UrRqVHQAKc/8SQmHu+1pE160tScz6Xx7IuKZt/SPT85ai5nnnq1dLLUUhz2RXlKfhoFMBB/7kgv9LE4ir50VBeFwf3YKyq65BNHiyFf3HExZ9bA8ajhmIlDP7hHeUrgMEgEJzqPDHbRkYzwA/s9Hl2c58wJydqPvQ+B03rGJ2bjP//5z8PM5Ta4tMpKokRFl8ZE/enEw4rCBDp//vxhkjFP2Ky9ojw3XzmAk28HPJEQfenF9nRVcU/PbdNxS89R0Uv2c32YIJwkgAAgaV3IL817zs9ce5Tn5nBQUFoEkiOEXHCCyGcg7Nbu7VHRcwLNtaerBjZRPvxcIsA5X3PtUZ6bw4kKIZwcwh7hIMd8RUQ1nUk4EPzcuXOHD3rOmqhg9LFAFJ9eeM9XX9q/9BzNyCX7tG8uz6imudxTf0vPUZ6brxwmTXH5zuXPVcT3XJC51bRUaNoXFZ32zz1jQuQrJrXNt+toNaX2pecoz83hICkC4bcagkAfxU/bAIi2uON97RUVXfKVx5/LBTmzb+1nInOJ8pTCYaA93aOi95Qfc4nyNByqM/huOIMBLIU3nCV1BvcZzmAAS+ENZ0mdwX2GMxjAUnjDWVJncJ/hDAawFN5wltQZ3Gc4gwEshTecJXUG9xnOYABL4Q1nSZ3BfYYzGMBSeMNZUmdwn+EMBrAU3nCW1BncZziDASyFN5wldQb3Gc5gAEvhq+DAyH9jNMjh+QceuSKD3qtWzqDcNgsbFb1ZsCMcR3l65RwhqHKo4SjVFPsyHLGgSneGo1RT7MtwxIIq3RmOUk2xL8MRC6p0ZzhKNcW+DEcsqNKd4SjVFPsyHLGgSneGo1RT7MtwxIIq3RmOUk2xL8MRC6p0ZzhKNcW+DEcsqNKd4SjVFPsyHLGgSneGo1RT7MtwxIIq3W0KB0da4QSludOT0hOWeLzXXHH0xROZ8L72ioqu8ZWfHJXnzNOumONS7TXxojwlv76BeBAfBUVw0MfieLwX2qILvlIfFGHtsV5R0VHctA1nwCFf3HExZ9aANuSTvqfj1zxHeUrgMJkIDsStPakQfgAtBUdh1q6eqGjm23JHbenheJyQLT6WbKM8N4eTrwQkyNMJo9WANmwR7MtFWSow6ouKjuxKbcgjXdGYQOmWtnbyMG6UZxc4+fInnLmC2H/sPo7Co6IpSMs9X9HpWE6odMWn/TXPUZ6bw0HCLXDylQKA6UqqKTS1iYpO+2ue81UTjYl2iMhuri3Kc3M4UdJcGSg6vdier6gIcDpu6Tkqesk+78snS97P91o72uf3KM/N4bR8ISCcHFoEOC9u7j0qes42b28R/JgcETfKc3M4/LbFrY3v3J8JhO+4px+87M9XUy7k3HtU9Jxt2o546beztA81IC9e/Lq/Nkf4ifLcHA4CEwi/3RAE+lhY2oZn2uKuLpqizt2xYtL46TP6on60HXNtDueY5LYaGxW9Vaxj/EZ5SlfOMcltNTYqeqtYx/iN8jScYxQVjjUcoZhqV4ajVlToz3CEYqpdGY5aUaE/wxGKqXZlOGpFhf4MRyim2pXhqBUV+jMcoZhqV4ajVlToz3CEYqpdGY5aUaE/wxGKqXZlOGpFhf4MRyim2pXhqBUV+jMcoZhqV4ajVlTorwoOjPw3RoOctX9DkCsy6L1q5QzKbbOwUdGbBTvCcZSnV84RgiqHGo5STbEvwxELqnRnOEo1xb4MRyyo0p3hKNUU+zIcsaBKd4ajVFPsy3DEgirdGY5STbEvwxELqnRnOEo1xb4MRyyo0p3hKNUU+zIcsaBKd4ajVFPsy3DEgirdGY5STbEvwxELqnRnOEo1xb4MRyyo0t2mcHCyE05XSo/jSpNPT4Li8V5pf/pMXzytqfepUcglPxlqLmeeeoVc05Ov0npqnjeDA/GQGAqK4KCPxfF4r7lC4Cv1weLXHpkVFV0SC2epIV+eqcacWQPHo4Y0V7avuUd5Sn8aFcGBuD66uIxrCJx8JSBNnj4YrQa0YYtgH+5zJwaWS45PAKwZl9sgD64S5H9ycjKdP3/+kBu3X+acj615HwYn3w4IZ+6zhP0omoLUFBjZREVHdqU2bGHcigEBuaV1oRb1JNp8W0NBaREQgeJHcPKVApt0JZVEzPsVcNJVA//IKZ80/FwiwDyP0nuU5+ZwokIIJ98G2J5DiwCXimV/VDT7au75ZMGYqKYzCaflCwHh5NAiMWqEhc0xcCIw8BnVRDj5xDomz81XDpPm1sZ3Ln8C4Tvu6ZbBfmXRNYIh3tJnSL6aj5lAc5NoczgITCD8VkMQ6OO/Y9I2PNMW97Vg5opG+9KFFZPGT5/TVZ3mmU6oJd9zfdEKl8KZCzyyPSp6ZD5zsaM8DWdOrc7thtNZ8JZwhtOiVmdbw+kseEs4w2lRq7Ot4XQWvCWc4bSo1dnWcDoL3hLOcFrU6mxrOJ0FbwlnOC1qdbY1nM6Ct4QznBa1OtsaTmfBW8IZTotanW0Np7PgLeEMp0WtzraG01nwlnCG06JWZ1vD6Sx4S7gqODDy3xgNcpj+gUeuyKD3qpUzKLfNwkZFbxbsCMdRnl45RwiqHGo4SjXFvgxHLKjSneEo1RT7MhyxoEp3hqNUU+zLcMSCKt0ZjlJNsS/DEQuqdGc4SjXFvgxHLKjSneEo1RT7MhyxoEp3hqNUU+zLcMSCKt0ZjlJNsS/DEQuqdGc4SjXFvgxHLKjSneEo1RT7MhyxoEp3m8LByU44XWnu9KT0hCUe7zVXXH5qU3pS09yYufao6DnbtD3PIc2ZJ12lp0nxee0JV1Gekl/fICGIj4IiOOhjcTzeC23RBV+pDwqxFlBUdBQ3bcMZb8gXd1zMmTWktnyODshjX809ylMCh8EjOFHSsIsOmps7+C6Fy1i196jo2rGp3VzOtEGOcxOONkv3KM/N4eQrAQkSQr4a5tojH0uFpn1R0Wl/7XM08Tg2moDsq71HeXaBk28HhADR8wuzL93WaJu25WOW3qOil+zn+pZWxlLfnL+8PcpzczhIvAUO93d+wALKk08++SsfeXFz71HRc7Zz7VuvGsSN8twcTrQlcTXk21okDm0Bec0VFd3iBzlGn4/wwYm0Nrc0jyjPzeFE+/FSwWnCeAbcOXFy2+g9Kjqyi9pKeZb6I59zbVGem8Ph7OLWxnfOtqWVARtsbxBh7RUVXeOrNCnyOmp8LtlEeW4OBwmxEH6OEAz6sLKwMtjGd9gS6FJRpb6o6NIYTAbmmt85UUrwSjHy/ihPKZw84B7eo6L3kFeeQ5Sn4eQqDXo3nEHC14Q1nBqVBtkYziDha8IaTo1Kg2wMZ5DwNWENp0alQTaGM0j4mrCGU6PSIBvDGSR8TVjDqVFpkI3hDBK+Jqzh1Kg0yMZwBglfE9ZwalQaZGM4g4SvCWs4NSoNsjGcQcLXhDWcGpUG2RjOIOFrwlbBgZH/xmiQQ/QPPHJFBr1XrZxBuW0WNip6s2BHOI7y9Mo5QlDlUMNRqin2ZThiQZXuDEepptiX4YgFVbozHKWaYl+GIxZU6c5wlGqKfRmOWFClO8NRqin2ZThiQZXuDEepptiX4YgFVbozHKWaYl+GIxZU6c5wlGqKfRmOWFClO8NRqin2ZThiQZXuDEepptiX4YgFVbrrDic9LYqnQqUFlfpT27XPUdE1vvKTo5ZOsMIJUjhdiidK1fjPbaI8N/v1DYVHwgCTwyn158mvfY+KLvnCGXCAgTsu5hoBQn0nJyeHvzMDJxUggtPSn9q2Pq+BE8WA8PmJiYAHMOjDWaSGEym30KaEk57Qy9WELY2nLRrOAoioSwUnX/2Awq3acCLlK9oUcLht8TMofzecChCRybFwACL9rOF2lp/9yffoS0OUV94W5bnZt7U0eL4lpH14LvXn9i3vUdG143Mwc+O8cuaUKbSvhdNy+q3hFCDMda+BgxXDbSq/oy+/zjScvJie72vg9MyPsaI8u3zmMIER96joEXmUYkZ5Gk5JtU79htNJ6DVhDGeNap3GGE4nodeEMZw1qnUaYzidhF4TxnDWqNZpjOF0EnpNGMNZo1qnMYbTSeg1YQxnjWqdxhhOJ6HXhDGcNap1GmM4nYReE8Zw1qjWaYzhdBJ6TRjDWaNapzGG00noNWEMZ41qncZUwYGR/8ZokM8D/4YgV2TQe9XKGZTbZmGjojcLdoTjKE+vnCMEVQ41HKWaYl+GIxZU6c5wlGqKfRmOWFClO8NRqin2ZThiQZXuDEepptiX4YgFVbozHKWaYl+GIxZU6c5wlGqKfRmOWFClO8NRqin2ZThiQZXuDEepptiX4YgFVbozHKWaYl+GIxZU6c5wlGqKfRmOWFClu03h8Pje9BzMNPlSP215AhNPa0oPoqNNyz0qumZ8fnJUfshdqb8mRmoT5Sn59Q3Pu0TCEZxSf5okDsZLj83C2GMARUWn8aJnTJClo4tL/ZHPUluUpwQOA8/Bqe2nXXrnSgKkNVdU9Bo/qG1pkpT6SzGjPM8MnHQ1lQpN+6Oi0/7a5y0mXho7ynP3cEqipAVGz1HRkV2prXQOaam/5D/Kc9dwuKWtXTUQJCq6JFTeX5ogpf7cX/Qe5blbOASz9rOGAkRFs6/mDuG3/KxhDlGeu4SjAoPCo6IpSOneC8xcnsPhEAT2bFwXL148zNRjVwyFXwun9BW+1M/4tfcoz+FwCANwCIr/AE3vhFdbLO2iotk3d8eKSWOnz+gr9c/5XWqP8pTCWQo+qi8qelQuS3GjPA1nSbGOfYbTUezWUIbTqlhHe8PpKHZrKMNpVayjveF0FLs1lOG0KtbR3nA6it0aynBaFetobzgdxW4NZTitinW0N5yOYreGMpxWxTraG05HsVtDGU6rYh3tDaej2K2hDKdVsY72htNR7NZQhtOqWEd7w+kodmuoKjgw8t8YDXKgl/zAI+/0+1gFDGes/ovRDWdRnrGdhjNW/8XohrMoz9hOwxmr/2L0/wfcIn/VYLWE+AAAAABJRU5ErkJggg==[/img][br]What is an equation of the line of best fit?
What is the value of the correlation coefficient?[br]