1:34 Where are the "extremes" of variation a bell curve that exists for any trait. $$ \square $$ on the rightight end of the bell curve only $$ \begin{array}{l} ext { oneither end of the bell } \ ext { curve }\end{array} $$ $$ \square $$ in the middle of the bell curve on the leftend of the bell curve only

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1:34 Where are the "extremes" of variation a bell curve that exists for any trait. $$ \square $$ on the rightight end of the bell curve only $$ \begin{array}{l}	ext { oneither end of the bell } \ 	ext { curve }\end{array} $$ $$ \square $$ in the middle of the bell curve on the leftend of the bell curve only

UpStudy AI · Accepted Answer

To determine where the "extremes" of variation are located in a bell curve (normal distribution), we need to understand the structure of the bell curve.

1. **Bell Curve Overview**: A bell curve is symmetric and represents the distribution of a trait. The highest point of the curve is the mean (average), and it tapers off towards both ends.

2. **Extremes of Variation**: The extremes of variation refer to the values that are farthest from the mean. In a bell curve:
   - The left end represents values that are significantly lower than the mean.
   - The right end represents values that are significantly higher than the mean.

3. **Conclusion**: The extremes of variation are found at both ends of the bell curve, not just one side or the middle.

Based on this understanding, the correct answer is:
- **on either end of the bell curve**.

This indicates that the extremes of variation exist at both the left and right ends of the bell curve.
The extremes of variation are on either end of the bell curve.

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