Use column 2 (8 Kilometer data). Only need "f" and "g" please show work, thank you....
Q2. In their paper "The Rewards to running: Prize structure and performance in professional road racing", Lynch and Zaxlook at whether races with large prizes record faster times because they attract faster runners, or because they encourage all runners to run faster (the paper can be found on D2L, but you shouldn't need to read it in order to answer this question) They regress thee time taken to finish the race on prize difference (defined as the dollar amount of prize money a runner would lose if he or she finished one place lower than her pre-race ranking relative to other race entrants) and some other controls to see if there is a relationship between prize money at risk, and finishing time. They present the following table, which contains results from two specifications: first where they do not include 1993 points, a variable which is a measure of the runner's ability (the top panel), and second, where they do (the bottom panel). Consider the 8 kilometer race (the second column). Note that the figures in parentheses below the coefficients are t-statistics (and not standard errors) Truncated Regressions Linear Specification One-Time Runners With and Without 1993 Points (dependent variable = time in seconds) TABLE 4 5 8 10 15 10 Нalf Marathon Kilometer Kilometer Marathon Kilometer Kilometer Mile Without 1993 Points Prize difference/ -31.34 (1.650 42.00 502.6** -18.22 1,000 -84.83 -31.3 -26.49*** (2.097) (1.433) (1.740) (1.535) (0.368) (3.277) p value LR test of race dummies 0007285 07203 02185 00000 00000 00005 00000 N 128 100 345 122 199 402 101 With 1993 points 1993 points -0.004769 -0.02226** -0.01449** -0.003016 -0.008837 -0.05023***_0.06393*** (0.687) (1.082) (2.152) (2.507) (0.327) (2.765) (3.351 Prize difference/ -15.60 135.9 1.004 -294.6 0.03186 41.46 46.78 1,000 (1.480 (0.028) (0.002) (1.077) (0.598) (1.418) (1.837) NOTE: Figures in parentheses are t statistics