ࡱ>  DbjbjVV xU<<<||d7d9q9s9s9s9s9s9s9x;>s9 s939^&^&^&q9^&q9^&^&68:"}7]99097>#<>(8>8^&s9s9"%<9>| : Regressions Packet This Packet is DUE May 2, 2011. It will count as a quiz!  Scatterplots A scatter plot graphically displays two related sets of data. Such a visual representation can indicate patterns, trends and relationships. When we analyze the data from the scatterplot, we try to find an equation that can represent all of the data. Sometimes a line could be drawn to represent the points, other times a parabola could be drawn to represent the points, etc. We call the equations to the lines, parabolas, etc. regression equations. In this packet you will be calculating different regression equations. (Each problem will tell you which regression equation to calculate) Your calculator will find the equation for you. After we find the equation to represent the points (data), we need to know how well the equation matches the data. For this we have a number called the correlation coefficient. Correlations - The way the points are situated on the graph (represented by a number (r) ) 1. Positive Correlations: The points on the graph could represent a line with a positive slope (r = 1) 2. Negative Correlation: The points on the graph could represent a line with a negative slope (r = -1)  3. No Correlation:The points on the graph would not represent a line at all. (r = 0 ) Correlation Coefficient (r) - Used to measure how well the data matches a line that would best fit the data. -The correlation coefficient will be a number between -1 and 1. **The closer the number is to 1 or -1, the better the data matches the line of best fit. The closer it is to zero, the worse the data matches the line of best fit. Note: Negative does not mean it is a bad fit, it means the data slopes down. Your calculator will give you both r and the equation to match the data: USING THE CALCULATOR FOR REGRESSIONS 1. Clear the memory press the 2nd key then the + key then 7 (Reset)  move the cursor to ALL and press ENTER press 2 : Reset 2. Turn Diagnostic On  press the catalog button, 2nd 0  scroll down to the Ds and press ENTER next to DiagnosticOn the calculator will print DiagnosticOn on the screen, hit ENTER again and the calculator prints Done 3. Enter the data press the STAT key then 1 (Edit) Enter all x-values in L1 (The first row of data) Enter all y-values in L2 (The second row of data) 6. Find the regression equation press the STAT key  move the cursor to CALC A) FOR LINEAR EQUATIONS: press 4 (LinReg(ax+b)) ENTER This will print on your screen: y = ax + b a: slope b: y-intercept r: correlation coefficient B) FOR QUADRATIC EQUATIONS: press 5 (QuadReg) C) FOR EXPOENTIAL EQUATIONS: press 0 (ExpReg) 7. Write the regression equation. (State as y = and plug all numbers into equation at top of screen) 8. To find any other y-values: substitute the x-values into the equation found in step 7 Regressions Packet Linear Regressions Model Problem: A group of students set out to see if the hours of television they watched yesterday relates to their scores on todays test. The data is as follows: Hours000.51111.5222.52.533.544.55Test Score921008982909585708065706860655560a) Find the linear regression equation that models this data (to the nearest hundredth) ______y = -8.48x + 94.64______________________ b) Find the correlation coefficient to 4 decimal places (rounded) _______r = -.9293____________________________ c) Using the equation from part a, what would the grade be on the test if 6 hours of television was watched? y = -8.48x +94.64 Ans: ___44________________________ y = -8.48(6) + 94.64 y = 43.76 y = 44 Complete the following problems: 1. The table below shows the number of fat grams and calories in some foods Fat (grams)864191411019Calories15080902452707018545115a) Find the linear regression equation that models this data (to the nearest tenth) ___________________________________________ b) Find the correlation coefficient to 4 decimal places (rounded) ___________________________________________ c) Using the equation from part a, find the number of calories in a food that has 7 grams of fat. Ans: _________________ 2. Sarah is planning a party. Her favorite restaurant has given the cost for different amounts of guests. # of guests81115172226354250Cost160210278314402498650781935a) Find the linear regression equation that models this data (to the nearest hundredth) ___________________________________________ b) Find the correlation coefficient to 4 decimal places (rounded) ___________________________________________ c) Using the equation from part a, find the cost of having 75 people at the party. Ans: _________________ ****Tables with years***** Model Problem: Greeting card Sales are recorded each year. year19801981198219831984198519861987198819891990199119921993sales(in billions)2.052.32.452.73.23.453.653.753.94.24.655.355.6**There is an extra row in the table to change the years to regular numbers*** This must be done first. Take the first year and make it 0. Then figure out the number for each year after that. Your table should now look like this: year19801981198219831984198519861987198819891990199119921993012345678910111213sales(in billions)2.052.32.452.73.23.453.653.753.94.24.655.355.6**Now enter the data in the calculator, BUT use the new numbers for the years in List 1 and the sales in List 2. This is how all tables that have years will be changed. Now answer the following questions: a) Find the linear regression equation that models this data (to the nearest hundredth) ___________y = .27x + 1.98____________________ b) Find the correlation coefficient to 4 decimal places (rounded) ____________r = .9937________________________ c) Find the amount of sales in 2000. (Remember you must change the year to a number before substituting) year 2000 = year #20 y = .27x +1.98 Ans: __7.38 billion $___________ y = .27(20) + 1.98 y = 7.38 Complete the following problems: 3. The table below shows U.S. movie earnings year1990199419982002200420052006Billions of $38.149.761.478.685.189.893.5***Notice this table of years changes the years in different intervals throughout the table** a) Find the linear regression equation that models this data (to the nearest tenth) ___________________________________________ b) Find the correlation coefficient to 4 decimal places (rounded) ___________________________________________ c) Using the equation found in part a), what might the movie earnings be in 2011? (remember change 2011 to a number first) Ans: __________________ Quadratic Regressions Model Problem: High School enrollment for East High was recorded for the years from 1950 to 1990 and is shown in the accompanying table. Years shown count from 1950, such that x = 0 corresponds to the year 1950 and x = 40 corresponds to 1990. Year0510152025303540Enrollment460365330318302314362403485 *Note: This table has already changed the years to numbers* a) Determine a quadratic regression equation to model this data (Round coefficients to nearest hundredth) ___________y = .41x2 15.56x + 448.85__________ b) What is the correlation coefficient correct to 4 decimal places? **Your calculator will only give your R2, so you will have to take the square root** ____________r = 0.9907_______________________ c) Using the regression equation found in part b, estimate the enrollment of East High in 1973. year 1973 = year # 23 y = .41x2 15.56x + 448.85 Ans: __308 people__ y = .41(23)2 15.56(23) + 448.85 y = 307.86 Complete the following problems: 4. When debris is dropped from a cliff its height, h, measured in feet at various times, t, measured in seconds, is shown in the accompanying table. Time012345Height875843807741662450 a) Determine a quadratic regression equation to model this data (Round coefficients to nearest thousandth) ___________________________________________ b) What is the correlation coefficient correct to 4 decimal places? ___________________________________________ c) Using the regression equation, find the approximate height, to the nearest foot, of the debris at 7 seconds. Ans: ________________ 5. The table below contains data modeled by a quadratic equation of the form y = ax2 + bx + c. x1581113y-7-191483149Find a, b, and c. a = __________ b = __________ c = __________ 6. From 1995 to 1999, the yearly profits, P, of a local company are shown by year in the table below, where t= 5 represents 1995 and values for P are given in thousands of dollars. t56789P75086098011001280 a) Determine a quadratic regression equation to model this data (Round coefficients to nearest thousandth) ___________________________________________ b) What is the correlation coefficient correct to 4 decimal places? ___________________________________________ c) Estimate the companys profits for 1993. Ans:_________________ 7. The total sales, S, of TV antennas for various years from 1980 to 1995 are shown in the table below. Years19821985198719931995sales76.382.284.680.977.3 a) Determine a quadratic regression equation to model this data (Round coefficients to nearest hundredth) ___________________________________________ b) What is the correlation coefficient correct to 4 decimal places? ___________________________________________ c) Use the regression equation to predict total sales of antennas for 2008 (Round answer to the nearest tenth of a million) Ans: _________________ Year Population1997050,0001998154,0001999258,0002000362,9862001468,0242002573,4662003679,344Exponential Regressions: Model Problem: Below is a table representing the growth of a town from 1997 to 2003. Find and write the model of an exponential regression. (tenth) ___y = 49931.3(1.1)x___________ Find the correlation coefficient correct to 4 decimal places. (round to 4 places) ___r = .9999__________________ Predict what the population will be in the year 2017. 2017 = year # 20 y = 49931.3(1.1)x Ans: 335,913 people y = 49931.3(1.1)20 y = 335,912.81 Complete the following problems: 8) Estimates for world population vary, but the data in the accompanying table are reasonable estimates of the world population from 1800 to 2000. Year18001850190019501970198019902000Population (millions)9801260165025203700444052706080 Generate a best fit exponential function. _______________________________________ Find the correlation coefficient correct to 4 decimal places. _______________________________________ Using the function, estimate the world population in 2010. Ans: __________________ 9) The accompanying table shows the annual mean personal income versus years of education Education (years)14689111214161820Income (thousands of $)9 111519211929315070100 Find and write the model of an exponential regression. _______________________________________ What is the correlation coefficient correct to 4 decimal places. _______________________________________ What would the income be (in thousands of dollars) for a person with 22 years of education? Ans: ________________ 10) The percentage of dentistry degrees awarded to women in the United State between 1970 and 1995 has gone up. The percent of male dentists from 1970 to 1995 is shown in the table below: Year197019751980198519901995% Men36.430.920.713.33.10.9 Find an exponential regression model which best fits this data. ______________________________________ c. What is the correlation coefficient correct to 4 decimal places? ______________________________________ 11) The table below shows the number of chirps per minute that one cricket made as the temperature (in degrees Celsius) changed during a period of several hours. Chirps per minute105105125125130149153152164171175Temperature1819202121232424242626 a) Write the exponential regression of best fit to the nearest thousandth. _________________________________________ b) Find the correlation coefficient to four decimal places. _________________________________________ c) What would the temperature be if there were 87 chirps per minute? Ans: ____________________ BEST REGRESSION EQUATION Directions: Find the best regression equation to fit the following tables of data. To find the best regression equation: 1) Enter the data into the calculator 2) Find and state the regression equation and r for linreg, quadreg, expreg and lnreg 3) Your answer will be the equation with the r closest to 1 or -1. Write your final answer. MODEL PROBLEM: Eight students' SAT scores are recorded below: Verbal560450520780700480500640Math680520560750680540550700ROUND ALL VALUES TO 3 DECIMAL PLACES LinReg: Equation _____y = .703x + 215.409___________ r = __.9229_______ QuadReg: Equation _____y = -.002x2 + 2.930x -442.36__ r = __.9463_______ ExpReg: Equation ___y = 322.295(1.001)x____________ r = __.9172_______ Final Answer: ___ QuadReg: _____y = -.002x2 + 2.930x -442.36__________________ Complete the following problems: 12. High School enrollment for West High was recorded for the years from 1950 to 1975 and is shown below: Year195019551960196519701975Enrollment460395330318302314 LinReg: Equation _____________________________ r = ______________ QuadReg: Equation ____________________________ r = ______________ ExpReg: Equation _____________________________ r = ______________ Final Answer: ___________________________________________________________ 13. The win-loss record for the National League East teams shortly after the all-star break is shown in the accompanying table: TeamWLAtlanta5835Montreal4844New York4646Florida4547Philadelphia4249 LinReg: Equation _____________________________ r = ______________ QuadReg: Equation ____________________________ r = ______________ ExpReg: Equation _____________________________ r = ______________ Final Answer: ___________________________________________________________ 14. From 1995 to 1999, the yearly profits of a local company are shown in the table below: Year19951996199719981999Profit75086098011001280 LinReg: Equation _____________________________ r = ______________ QuadReg: Equation ____________________________ r = ______________ ExpReg: Equation _____________________________ r = ______________ Final Answer: ___________________________________________________________ 15. 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