https://file.aiquickdraw.com/mathbot/file/1727388252398e67gufyh.jpg

To determine which three points are collinear in the given figure, we need to look for points that lie on the same straight line. From the image, we can observe the following:

- **Points A, D, and E** form a straight line along the vertical segment of the pyramid.
- The other options do not show any collinearity among the points.

Thus, the correct answer is:

**A, D, E.**

Would you like more details or have any questions? Here are some related questions to consider:

1. What is the definition of collinear points in geometry?
2. How can we prove that three points are collinear using the distance formula?
3. What other properties can be observed from the given geometric figure?
4. How do you determine collinearity in a three-dimensional space?
5. Can you find any planes in the figure that contain exactly three points?

**Tip:** When checking for collinearity, remember that if three points lie on the same line, the area of the triangle formed by these points will be zero.

Which three points in the figure are collinear?

Learn how to determine collinear points in a three-dimensional pyramid. In this geometry problem, we identify points A, D, and E as collinear based on the vertical alignment in the figure. This exercise helps students grasp the concept of collinearity in 3D shapes.

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