Final answer:
You would prefer the highest positive z-score, which is 2.00, as it indicates that your score is two standard deviations above the mean, corresponding to a higher performance relative to classmates.
Step-by-step explanation:
If your score on the next statistics test is converted to a z-score, you would prefer the highest positive z-score, which in the given options is 2.00. A z-score represents the number of standard deviations a score falls above (positive z-score) or below (negative z-score) the mean of the distribution. Thus, if Susan's z-score was 2.0, it means she scored two standard deviations above the class mean for the exam. A z-score of 2 typically correlates with a higher percentile rank relative to the class, indicating a better performance in comparison to classmates. In the context of the standard normal distribution (Z ~ N(0, 1)), a z-score of 2 would place a student approximately in the 97th percentile, meaning they performed better than about 97% of the class.