Let's first simplify the problem and assume it's a cube of sides equal
to 3.
Just unflap one of the two vertical faces of the cube, that touch the
diametrically opposite point, so that this face is in the same plane
as the top face.
Now the start and end point are in the same plane. They are corners of
a rectangle with sides = 6 and 3. The diagonal is sqrt(36+9)
Now extend this logic to the cuboid.

On Dec 31, 3:46 pm, bittu <shashank7andr...@gmail.com> wrote:
> 2nd puzzle
>
> An ant has to crawl from one corner of a room to the diametrically
> opposite corner as quickly as possible. If the dimensions of the room
> are 3 x 4 x 5, what distance does the ant cover?

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