The question in the image reads:

"How many different points can a line contain?"

Explanation:

In geometry, a line is a continuous set of points extending infinitely in both directions. Therefore, a line contains an infinite number of points. This is a fundamental concept in Euclidean geometry.

Let me know if you'd like further clarification or examples.

Here are related questions to explore:

1. What is the difference between a line, line segment, and ray in terms of points?
2. How can we mathematically define a line in a coordinate plane?
3. What does it mean for points to be collinear?
4. How do we prove that a given set of points lies on the same line?
5. Can a line ever have a finite number of points under any conditions?

Tip: Visualizing lines and their properties on a graph can greatly enhance your understanding of geometric concepts.