https://file.aiquickdraw.com/mathbot/file/1723830175903to8e1bjx.jpg

To determine if points \( J \), \( K \), and \( L \) are coplanar, we need to check if they lie on the same plane. 

In the provided image, points \( J \), \( K \), and \( L \) are all located on the same plane labeled by the quadrilateral \( S Q R P \). Since they all lie on this plane, they are indeed **coplanar**.

Would you like more details on how to determine coplanarity, or do you have any other questions?

### Relative Questions:
1. What does it mean for points to be coplanar?
2. How can you determine if more than three points are coplanar?
3. What is the significance of a plane in 3D geometry?
4. How do you find the equation of a plane given three points?
5. Can two lines be coplanar? If so, under what conditions?
6. What is the intersection of two planes called?
7. How can you determine if a point lies on a given plane?
8. What are skew lines, and how do they differ from parallel lines?

**Tip:** When analyzing geometric figures, carefully observe the planes and the points they contain. Points are coplanar if they all lie within the same plane.

Learn how to determine if points J, K, and L are coplanar in geometry. Understand the concept of coplanar points and how to verify if points lie on the same plane. Suitable for high school students studying geometry.

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