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Recently on a local fair (mela) I bought this puzzle from a magic-stall. It contains the following parts (each part is rigid, inflexible)

dismantled

Fig- 1 : Dismantled pieces in 1 set.

It contains :

  • rod like piece, containing 4 balls in a straight line: such set 2 pieces.

  • Rectangular piece with 6 (= 3 X 2 ) balls, The arrangement of balls is square type : Such set 2 pieces.

  • a triangular tray.

All balls are equal in diameter. The balls of a single piece could not be detached or bent.

The whole thing is to be assembled into a pyramid (more specifically regular tetrahedron) , as follows:

Assembled

Fig- 2: What to attain. The regular tetrahedron shown from different viewpoints.

Assembled piece shows 4 balls at each edge.

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Hints:

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  1. completely geometric puzzle.

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  1. No lateral thinking required.

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3. The completed piece would look like a stack of marbles or oranges.

.......

4. the model on hand will make the game much easier.

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1 Answer 1

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The way to assemble this is in the following order :

- take one of the long 1x4 pieces.

...

- take one of the 2x3 pieces, and sit it on top of the first piece so that 3 balls appear on each side of the single rod.

...

- take the 2nd 2x3 piece, rotate 90 degrees from the other one, and place on the top of the prior 2x3.

...

- Place the last 1x4 on top of the contraption. This structure, when tilted to any side 45 degrees, will give you the final product.

... ... ... ... ...

Picture to follow

Picture to follow

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    $\begingroup$ Upvote! Excellent answer! It would be great if you could hide parts of your answer until hovered over, so that readers don't see the solution before having a chance to try it themselves. $\endgroup$ Commented Feb 28, 2017 at 0:50
  • $\begingroup$ ya this is correct solution. $\endgroup$
    – user33865
    Commented Feb 28, 2017 at 4:13
  • $\begingroup$ @BrettFromLA hmm it is called spoiler. Okay I'm editing answer; which may be approved/ improved/ disapproved as per moderators' discretion. $\endgroup$
    – user33865
    Commented Feb 28, 2017 at 4:15

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