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Rubiks Cube, Original 3x3 Puzzle Brain Teaser Fidget Toy with Removable Interchangeable Mod Stickers to Customize, for Adults & Kids Ages 8 and up

Rubik's

$32.61
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Maximum Purchase:
2 units
dimension(cm):
16.2x10.9x6.5
Color:
Orignal 3x3 With Stickers Set New
Size:
1
Weight(g):
159
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  • THE ORIGINAL RUBIKS CUBE: The iconic Rubiks Cube challenges your mind and problem-solving skills. The classic 3x3 Cube is the worlds best-known addictive puzzle and has fascinated fans since its launch in 1980

  • MOD YOUR CUBE: This Rubik's Cube includes 2 sets of removable stickers (54 stickers in each) to create custom looks. One sticker set is embossed metallic and the other is a cool gradient color pattern

  • ADJUST YOUR CHALLENGE: Create customized puzzles with this 3x3 Rubik's Cube. Solve your Cube with one set of stickers, then switch them out for a totally different solution and new challenge

  • ORIGINAL RUBIKS: Our authentic toys & games are more than puzzles for adults & kids games, they are a time-tested kid/adult toy experience. Don't forget travel games, speed cubes, and games for adults

  • FIDGET CUBE: Relieve stress with fidgets like fidget toys for kids 8-12 & fidget toys adults can enjoy. Explore fidget toys including fidget cubes & advanced fidgets for kids who seek a challenge

The Rubiks Cube is a classic color-matching puzzle that can be enjoyed at home or on the move. The original, classic 3x3 Cube is a highly addictive brain teaser that has fascinated fans all around the world for decades. This Cube includes 2 sets of removable stickers (54 stickers in each) to create custom looks. One sticker set is embossed metallic and the other is a cool gradient color pattern so that you can create customized puzzles. Solve your Cube with one set of stickers, then switch them out for a totally different solution and new challenge! The Rubiks Cube features six different sides, each made up of nine colorful squares. A must for puzzle lovers, the aim is to try twist and turn the Rubiks Cube to its original state, with every side having one solid color. There are... wait for it... 43,252,003,274,489,856,000 ways of arranging the squares, and only one of these is the solution. Turn and twist away can you solve it?