Thirteen boxes of different colors are stacked one above another in alphabetical order either from the bottom or from the top. Each box contains a dif...
Question
Thirteen boxes of different colors are stacked one above another in alphabetical order either from the bottom or from the top. Each box contains a different number of toffees, all multiples of 13, with the maximum number of toffees in any box being 169. The number of boxes above box J is equal to the number of boxes below it. There are two boxes between box J and the Pink colored box. Five boxes separate the Pink and Yellow colored boxes. The box containing 13 toffees is placed immediately below the Yellow colored box. The Black colored box is placed immediately above the Red colored box and immediately below the box containing 169 toffees. The number of boxes above the Red colored box equals the number of boxes below the box containing 13 toffees. The White colored box is placed immediately above the box containing 65 toffees and immediately below the box containing 104 toffees. The number of boxes between the boxes containing 13 and 52 toffees is equal to the number of boxes between the boxes containing 52 and 104 toffees. Two boxes are placed between the Blue colored box (which does not have 13 toffees) and the Green colored box, which is immediately below box J.
What is the sum of the toffees in the Blue and Green colored boxes?