Let’s analyze the two given views of the cube:
In the first view:
Visible faces: Red, Green, Yellow
In the second view:
Visible faces: Green, Black, Pink
Now, observe the following:
- The face marked Green is visible in both diagrams.
- In first view, faces adjacent to Green are Red and Yellow.
- In second view, faces adjacent to Green are Black and Pink.
- This means: Red, Yellow, Black, Pink are all adjacent to Green.
Thus, these 4 colors are adjacent to Green (on its sides), and the only face left out is the opposite of Green: that must be White.
So now we know:
- Green’s opposite face is White.
- Other 4 faces adjacent to Green: Red, Yellow, Black,
Pink.
Now consider the second diagram: Pink is on the top and Green is in the front face. So bottom face must be the one opposite Pink.
We need to determine: Which face is opposite to Pink?
From both diagrams, we know the 4 faces adjacent to Pink are:
Green, Black, Yellow, and Red.
So, the remaining face not adjacent to Pink must be opposite to it. That face is Red, as per deduction.
\[
\boxed{\text{Red}}
\]