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Name 5-7 Class Date Enrichment Scatter Plots and Trend Lines As you continue to explore mathematics in this and other courses you will learn to model situations where the relationship between variables is not linear. In this assignment you will get a sneak preview of two other types of functions. 1. An experiment is done to discover a rule that would allow you to know the height of an object launched from a given building in terms of the time since launch. Let x be the time in seconds and y be the height in meters. Data from the experiment is shown in the table below. Plot the points. 2. Does it seem that there is a trend line that could be drawn that would accurately describe this data? Why or why not? 3. Enter the data in a graphing calculator, putting the x-values in L1 and the y-values in L2. Plot the points in your graphing calculator. 4. Do a linear regression. Note the correlation coefficient. What does it tell you? Graph the line. Does it seem to match the data? 5. Do a quadratic regression by going back to STAT, to CALC and to 5. Write down the information you are given. 6. Graph the quadratic equation from Step 5. Describe the graph and its relationship to your data. 7. Population data often does not produce linear graphs. The population of the U.S. since 1650 is given in the table below, where x is the number of years since 1650 and y is the population in millions. Plot the points. 8. Enter the data in a graphing calculator. Do linear, quadratic, and exponential regressions on the data. Which type of the equation is best fit? Give the equation. Prentice Hall Algebra 1 • Teaching Resources Copyright © by Pearson Education, Inc., or its affiliates. All Rights Reserved. 68