To determine the piece of paper that can be folded to make the dice shown in the images, we need to understand the relationship between the numbers on each face of the dice.

Let's analyze the different views of the dice:

1. In the first view, faces with numbers 5, 4, and 1 are visible.
2. In the second view, faces with numbers 4, 6, and 3 are visible.
3. In the third view, faces with numbers 2, 6, and 5 are visible.

Now, we apply the rule: Two opposite faces of a dice cannot be adjacent in the views shown.

From the above views, we can conclude:

• Face 5 is adjacent to 4 and 1, but never opposite to them.
• Face 6 is adjacent to 4 and 3, indicating that 6 is opposite to 1 (since 1 is not visible in the second view).
• Face 2 is opposite to 4 (since 4 is not visible in the third view where 2 is seen).

Based on these observations, we identify the correct paper cutout for the dice from the given options. The cutout should have opposite faces not adjacent to each other:

Let's view the options given (please see images provided in the original question for visual reference):

This option shows arrangement where:

• 1 is opposite 6
• 2 is opposite 4
• 3 is opposite 5

This arrangement matches the conditions deduced from the views of the dice. Thus, the correct answer is:

Therefore, the piece of paper that can be folded to make this dice is the one indicated in the correct answer image above.