the distance it takes a car to come to a complete stop after the brakes are applied is related to the speed…

the distance it takes a car to come to a complete stop after the brakes are applied is related to the speed that the car is traveling. the stopping distances and speeds are shown in the table below.\n\n| stopping distance of a car vs. speed | |\n|--|--|--|\n| stopping distance, d (in feet) | speed, s (in miles per hour) |\n| 20 | 17.89 |\n| 40 | 25.30 |\n| 60 | 30.98 |\n| 80 | 35.78 |\n| 100 | 40.00 |\n\nwhich equation best represents the data in the table?\n\n$ s = 4\\sqrt{d}$\n$ s = 0.37d + 20$\n$ s = 13.7\\log(d)$\n$ s=\\frac{1}{25}d^{2}$
Answer
Answer:
s = 13.7log(d)