How many different Rubik's Cube... | Quizzland Trivia Answers

Graham Y.N.W.A. JFT

Been able to complete this since I was 6. can still do it in under 1 min with a bit of practice. Y.N.W.A. JFT96

RockNRollMama82

no wonder I could never solve it!

Player #33007921

I solved it when YouTube came out. searched solution and copied lol

Pumpkinpusher

I just busted it and put the cubes together in the correct order.

Player en_846

2 was tempting for a moment; right and wrong

Ben

Blush57, it's called mathematics.

Betty

Pumpkinpusher, easier to rearrange the stickers.

Jo

Erno Rubik was my friend's teacher back in Hungary

Mr. Rhone

You could say infinite.

Zunash😈

I have one Rubin cube it’s amazing indoor game

Akamai 👑 Haulana

Jo, Very Cool!!!

Reza

I can't solve one🙃

Player #62752956

gobledygook, the corner pieces can also be “rotated” 3 different ways and the edge pieces 2 different ways.

Aminat

My fastest to solve a Rubik's cube is 2 minutes

Yara

How do u read that number?

Phoenix

My dad and I used to compete against each other to see who could solve it in the quickest time. I was so into the Rubik's cube that I had a Rubik's cube keychain!

Shariq Dutta

Me and my father tried many times but we can't solve it

Shane

I don't even know what I read I just clicked the longest format of numbers apparently...

Deveshi

RockNRollMama82, I have it and solved it

Barno

mine would always fell apart, made in china

potato

Graham Y.N.W.A. JFT, woah

Kardiana

Graham Y.N.W.A. JFT, amazing, my fastest is 5 mnts

gobledygook

My bad, I think my previous explanation is incorrect. Firstly, the number of corner piece combinations should be multiplied by the number of edge piece combinations, not added together as I previously stated. Also the number of possible combinations is determined by a factorial function, not an exponent. Therefore my new calculation is: 8! x 12! = 19,313,344,510,000 It should be clear to anyone reading this that I haven't put much time into thinking about this! 😉

gobledygook

To elaborate on my previous comment, by my reasoning, the number of different combinations for a 3x3 rubik's cube is determined by the following calculation: Number of corner pieces & positions = 8 Number of edge pieces and positions = 12 Number of centre pieces = 6. However these cannot be moved relative to one another, and as fixed in position they don't add to the total number of combinations. Therefore... 8^8 + 12^12 = 8,916,117,225,000 Have I missed a way in which it can produce more combinations?

gobledygook

The answer should state what formula is used to predict that number with some mathematical logic showing why it is valid. Without any such explanation, it's hard to believe...