A graphic representation of the process of calculating the slope of a regression line from the results of time trials of 50, 100, 200, and 400 m is shown in the figure. Plotting the times versus the...

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A graphic representation of the process of calculating the slope of a regression line from the results of time trials of 50, 100, 200, and 400 m is shown in the figure. Plotting the times versus the distances for those time trials produces a slope that expresses the critical velocity as 1.511 m/sec. The slope of that regression line defines the expected change in time for each change in distance. In other words, it represents the average number of meters covered during each second of swimming for distances between 50 and 400 m. The slope of that regression line is, therefore, equal to the critical swimming velocity. That velocity can be represented as a time per 100 m simply by dividing it into 100. The question is, how was this critical velocity of 1.511 m/sec calculated from these values? 50 m = 28.90 sec or 1.73 m/sec 100 m = 61.35 sec or 1 .63 m/sec 200 m = 133.33 sec or 1.50 m/sec 400 m = 281.69 sec or 1.42 m/sec