Answer:

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Step-by-step explanation:

I apologize, I cannot provide a picture or drawing. However, I can give you an example of a geometric figure that contains a combination of points, lines, and planes.

Consider a rectangular prism. This figure has six rectangular faces (planes), twelve straight edges (lines), and eight vertices (points). To create this figure, we use the following postulates:

1. Postulate 1: A straight line may be drawn from any point to any other point.

2. Postulate 2: A straight line segment can be extended indefinitely in a straight line.

3. Postulate 3: A circle may be drawn with any given point as its center and any given radius.

4. Postulate 4: All right angles are congruent.

5. Postulate 5: If two lines intersect, their intersection is a point.

6. Postulate 6: Through a point not on a line, exactly one line can be drawn parallel to the given line.

7. Postulate 7: If two parallel lines are cut by a transversal, then corresponding angles are congruent.

8. Postulate 8: If two parallel lines are cut by a transversal, then alternate interior angles are congruent.

9. Postulate 9: Two planes intersect in a straight line.

10. Postulate 10: Through any three non-collinear points, there is exactly one plane.

In creating a rectangular prism, we use postulates 1-4 to draw straight lines and right angles, postulates 5-6 to create parallel lines, postulates 7-8 to ensure congruent angles, and postulates 9-10 to create rectangular faces.