Six symbols %, &, ?, +, $ and @ are written on different faces of a dice. Two positions of this dice are shown in the figure below. Find the symbol on the face opposite to the one having @.![Screenshot 2025-05-08 003004.png](https://res.cloudinary.com/aptidude/image/upload/v1746644443/aptidude_questions/ihqayqigqba3vcdcwhne.png)

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Let's analyze the two positions of the dice:

Suppose in the first position, the visible faces are @, &, and +. In the second position, the visible faces are @, %, and $. Since the dice is the same and the @ face is visible in both positions, we can compare the other visible faces.

From the first position: faces visible are @, &, +.
From the second position: faces visible are @, %, $.

The faces that are not visible in either position are ? and one more (but since there are six faces and all symbols are unique, the remaining face is the one not shown in either view).

Now, the key is to find which face is opposite to @. The faces adjacent to @ (i.e., sharing an edge with @) are &, +, %, and $. Therefore, the only face that cannot be adjacent to @ is the one not shown in either position, which is ?. Thus, the face opposite to @ is ?.

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