To help you calculate the Z-scores for players A and B, I need the means and standard deviations that are mentioned in the table. The Z-score formula is:

$z = \frac{X - \mu}{\sigma}$

Where:

• $X$ is the individual value (the number of home runs),
• $\mu$ is the mean (average number of home runs),
• $\sigma$ is the standard deviation.

Once you provide those values, we can calculate the Z-scores for each player and determine whose performance was more impressive.

Do you have access to that table of means and standard deviations, or can you open the icon to view it and share the data here?

Let me know if you need more details, and here are some related questions to explore this concept further:

1. What does a Z-score represent in statistics, and how does it relate to standard deviations?
2. How can Z-scores help in comparing performances across different seasons or contexts?
3. What does it mean if a Z-score is negative versus positive?
4. How would we interpret a Z-score of 0?
5. Can you think of other sports statistics where Z-scores would be helpful in comparing player performances?

Tip: Z-scores are useful for comparing data points from different distributions by standardizing the values.