Correct Answer - Option 1 : Pink
In the given question,
Going step by step,
Four boxes between Pink and Red box
Case 1
|
Case 2 |
Case 3 |
Pink |
|
|
|
Pink |
|
|
|
Pink/Red |
|
|
|
|
|
|
Red |
|
|
|
Red |
|
|
|
Pink/Red |
In case 1, we know that White is above red so red cannot be at the top.
Similarly, in case 2 White is above red but cannot be at the top, therefore, red cannot be second from the top.
There are two boxes between Red and Green.
Case 1
|
Case 2 |
Case 3 |
Pink |
|
|
|
Pink |
|
Green |
|
Pink/Red |
|
Green |
|
|
|
Green |
Red |
|
Green |
|
Red |
|
|
|
Pink/Red |
Three boxes are kept between orange and green box
Case 1
|
Case 2 |
Case 3 |
Pink |
|
Orange |
|
Pink |
Orange |
Green |
|
Pink/Red |
|
Green |
|
|
|
Green |
Red |
|
Green |
Orange |
Red |
|
|
Orange |
Pink/Red |
Two boxes are kept between orange and blue box
Case 1
|
Case 2 |
Case 3 |
Pink |
|
Orange |
|
Pink |
Orange |
Green |
|
Pink/Red |
Blue |
Green |
Blue |
|
Blue |
Green/Blue |
Red |
|
Green |
Orange |
Red |
|
|
Orange |
Pink/Red
|
Only one box is kept between Blue and Black box, looking at the ambiguity of case 3 we can remove it.
Case 1
|
Case 2 |
Pink |
|
Black |
Pink |
Green |
Black |
Blue |
Green |
|
Blue |
Red |
|
Orange |
Red |
|
Orange |
There are two boxes between the white and yellow box and white box is placed above red box
Case 1
|
Case 2 |
Pink |
|
Black |
Pink |
Green |
Black |
Blue |
Green |
White |
Blue |
Red |
|
Orange |
Red |
Yellow |
Orange |
Since it was only possible in Case 1, Case 1 is the correct sequence.
Case 1
|
Pink |
Black |
Green |
Blue |
White |
Red |
Orange |
Yellow |
Therefore, we can find that Pink is at the top.
Hence, Option 1 is the correct answer.