For questions 1 and 2, make scatterplots of the given points. Then, choose the regression that...

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For questions 1 and 2, make scatterplots of the given points. Then, choose the regression that best fits the data and write the regression equation. (Remember you are testing exponential, and logarithmic equations.) 1. 2. X y -3 50 -2 25 -1 12.5 0 6.25 1 3.13 2 1.56 X y 0 2 1 2.4 2 2.88 3 3.46 4 4.15 5 5 The following data represent the amount of money an investor has in an investment account each year for 10 years. Use the data to answer questions 3-5. (Remember you are testing linear, quadratic, cubic, exponential, and logarithmic equations.) Value of Account Year 1994 10000 1995 10573 1996 11260 1997 11733 1998 12424 1999 13269 2000 13968 2001 14823 2002 2003 15297 16539 3. Use the data to draw a scatterplot. Then, choose the regression line that best fits the data and write the equation. Use x = 0 for 1990 and then count the number of years since 1990 (x = 4 for 1994, x = 5 for 1995, etc) for a better equation. 4. If the investor plans on retiring in 2021, what will the predicted value of this account be? 5. When will the account be worth $50,000? Please post the questions with your work and answers in the text box then submit. For questions 1 and 2, make scatterplots of the given points. Then, choose the regression that best fits the data and write the regression equation. (Remember you are testing exponential, and logarithmic equations.) 1. 2. X y -3 50 -2 25 -1 12.5 0 6.25 1 3.13 2 1.56 X y 0 2 1 2.4 2 2.88 3 3.46 4 4.15 5 5 The following data represent the amount of money an investor has in an investment account each year for 10 years. Use the data to answer questions 3-5. (Remember you are testing linear, quadratic, cubic, exponential, and logarithmic equations.) Value of Account Year 1994 10000 1995 10573 1996 11260 1997 11733 1998 12424 1999 13269 2000 13968 2001 14823 2002 2003 15297 16539 3. Use the data to draw a scatterplot. Then, choose the regression line that best fits the data and write the equation. Use x = 0 for 1990 and then count the number of years since 1990 (x = 4 for 1994, x = 5 for 1995, etc) for a better equation. 4. If the investor plans on retiring in 2021, what will the predicted value of this account be? 5. When will the account be worth $50,000? Please post the questions with your work and answers in the text box then submit.