In this problem, we are asked which two points meet at the red point X when the given net is folded into a cube.

Step-by-Step Folding Process:

1. Identify the structure of the cube: The net consists of 6 squares, and when folded, it forms a standard cube where each face meets another at its edges. Points along shared edges will meet each other.

2. Folding the top and bottom: When folded into a cube, points $A$, $B$, and $C$ will fold to the opposite sides from points $D$, $E$, and $F$.

3. Focusing on point X:

   • Point X lies at the corner where square $A$ touches square $F$.
   • When the net is folded into a cube, the square containing points $A$, $B$, and $C$ will fold up, and the square containing points $E$, $F$, and $D$ will fold down.

   Specifically, the red point X connects two edges:

   • One edge from the square with points $A$ and $B$ (because X is on the right side of the net, at the corner of square $A$),
   • And one edge from the square with points $E$ and $F$.

4. Result: After folding, point X will meet at the junction of points $B$ and $F$.

Thus, the two points that meet at point X are B and F.

Let me know if you need further explanation or any other details!

Here are five related questions you might explore:

1. How can you visualize a cube net more effectively to understand folding patterns?
2. What are some common types of nets for a cube, and how do they fold?
3. How many distinct nets can be formed from a cube?
4. How can you determine the points meeting at any other vertices of this net?
5. Why do some cube nets not form a cube, and how can you identify them?

Tip: When visualizing nets, try folding a paper version to better understand how each face connects!