COULD YOU PLEASE USE TECHNOLOGY (SUCH AS DESMOS OR SIMILAR PROGRAM) TO PLOT THE GRAPH, FIND THE REGRESSION AND ANSWERS? PLEASE SHARE THE SCREENSHOT OF THE GRAPHS USING TECHNOLOGY.

1. Driving Distance: The distance traveled by a matchbox car released down a ramp is given by the values in the table. nstructions:: All work must be shown for each question. Except for the problems for which echnology is specifically required, handwritten solutions are preferred. Work must be numbered, leat, well organized, and with final solutions written in the form of a complete sentence. Answers nust be stated with their appropriate units. a. (4 points) Use technology (Desmos, or a similar program) to plot the distances, d as a function of t. Make sure to give your graph a title and axis labels. b. (3 points) Use technology to find an exponential regression model for the above data. Attach a screenshot of your data points with the overlying exponential regression model. Make sure to explicitly state the equation for the exponential regression model. c. (3 points) Use the exponential model found in part (b) to estimate the distance traveled at the 1.3 second mark. 1. Driving Distance: The distance traveled by a matchbox car released down a ramp is given by the values in the table. nstructions:: All work must be shown for each question. Except for the problems for which echnology is specifically required, handwritten solutions are preferred. Work must be numbered, leat, well organized, and with final solutions written in the form of a complete sentence. Answers nust be stated with their appropriate units. a. (4 points) Use technology (Desmos, or a similar program) to plot the distances, d as a function of t. Make sure to give your graph a title and axis labels. b. (3 points) Use technology to find an exponential regression model for the above data. Attach a screenshot of your data points with the overlying exponential regression model. Make sure to explicitly state the equation for the exponential regression model. c. (3 points) Use the exponential model found in part (b) to estimate the distance traveled at the 1.3 second mark