Which cube can be made from the given net?

To determine which cube can be made from the net, we need to identify the relationships between the faces (which faces are adjacent and which are opposite) and then check each cube option.

The net has six distinct faces:

1. A face with a star ($\star$)
2. A face with a solid black circle ($\bullet$)
3. A face with four small squares ($\square\square$ $\square\square$)
4. A face with diagonal lines (///)
5. A face with dashed lines forming a square (Hatched)
6. A face with two small squares ($\square\square$)

Let's label them for clarity:

• S =