A normalized distribution of scores has:

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Multiple Choice

A normalized distribution of scores has:

Explanation:
A normal distribution is symmetric and bell-shaped, with most scores clustering around the center and fewer as you move away. This symmetry makes the mean, median, and mode all fall at the same point, creating a single central peak. That single peak and shared central tendency is what characterizes a normalized distribution in this context. If the distribution were skewed with a long tail, the mean, median, and mode would not align because the tail pulls the mean away from the center of the data. A uniform distribution has constant frequencies across the range, so there isn’t a single central peak. A bimodal distribution has two peaks, not one, so it wouldn’t match the shape of a normal distribution.

A normal distribution is symmetric and bell-shaped, with most scores clustering around the center and fewer as you move away. This symmetry makes the mean, median, and mode all fall at the same point, creating a single central peak. That single peak and shared central tendency is what characterizes a normalized distribution in this context.

If the distribution were skewed with a long tail, the mean, median, and mode would not align because the tail pulls the mean away from the center of the data. A uniform distribution has constant frequencies across the range, so there isn’t a single central peak. A bimodal distribution has two peaks, not one, so it wouldn’t match the shape of a normal distribution.

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