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Playing dice. Focus secret

Spectacular tricks and their clues

Directory / Spectacular tricks and their clues

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First option:

Focus Description:

Have someone stack three dice in a row. By looking only at the top face of the column, you can immediately determine the sum of the points on the faces on which the cubes touch and on the lowest face.

Focus secret:

You need to subtract from 21 the number of points on the top of the column.

The second option:

Focus Description:

For the trick you need 3 dice.

"Fakir" turns away; someone in the audience rolls 3 dice on the table. "Fakir" invites the public to calculate the sum of points on the upper faces of all three cubes, then pick up any one cube and add the number of points on the lower face of this cube to the previous amount. Further, the "fakir" offers to roll the cube that was raised again, and add the number of points of its upper face to the previously received amount. After that, the "fakir" turns around, reminds the "public" that he does not know which die was thrown a second time, picks up all 3 dice, shakes them (for mystery) and, to the surprise of the "public", "guesses" the final result of the produced arithmetic operations.

Focus secret:

Before taking the cubes in hand, you should add the points on their upper faces and add 7. The resulting amount will be the one that must be "guessed".

The third option:

Focus Description:

The magician gives three cubes, paper, a pen and offers, by arbitrarily placing the cubes in a row, to make a three-digit number from the number of points on the top face of each cube. Then three digits must be assigned to this number, indicating the number of points on the corresponding lower faces of the dice. The resulting six-digit number must be divided by 111 and reported to the "magician" the result.

It communicates very quickly in what order the cubes were placed.

Focus secret:

Subtract 7 from the declared quotient, divide the difference by 9. The numbers of the resulting quotient will show the initial arrangement of the cubes.

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