In: Math
TRACTOR SKIDDING HYPOTHESIS TESTING Forest engineers are interested in studying the skidding distances of tractors along a new road in a European Forest. The engineers collect data on a random sample of 12 tractors. The collected data (in meters) are: 350, 285, 574, 439, 295, 184, 261, 273, 400, 311, 141, 425. The average skidding distance for the sample of 12 tractors is 328.17 and the standard deviation is 118.46. Local loggers working on the road believe that the mean skidding distance of all tractors on this road is 325 meters. The engineers believe it is much greater than this. Conduct a hypothesis test based on the engineer’s belief. Conduct this hypothesis test at a significance level of .01. What conclusion can be made? Enter 1,2,3, or 4 in the box. Xbar is significantly greater than 325 feet. The average skidding distance of the tractors is significantly greater than 325 feet. µ is significantly greater than 325 feet. The average skidding distance of the tractors is significantly greater than 325 feet. Xbar is not significantly greater than 325 feet. The average skidding distance of the tractors is not significantly greater than 325 feet. µ is not significantly greater than 325 feet. The average skidding distance of the tractors is not significantly greater than 325 feet.