| Title | : | Maths Puzzle: Coins Solution |
| Lasting | : | 2.59 |
| Date of publication | : | |
| Views | : | 74 rb |
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Funny how he just casually throws in that you can also use this for a scam Comment from : @claudioestevez1028 |
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Can someone explain this in formulas I need to solve this for my math problem in algebra😂 Comment from : @takoyakidelicious2544 |
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I just adore your energy and enthusiasm! Happy Christmas to you x Comment from : @TimelordUK |
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Great guy Comment from : @claudiocampanella2429 |
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Yes Finally i get it Comment from : @MrK1ckAsss |
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What maths principle is working behind this? Comment from : @hameedkhan4320 |
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What if there were originally 6 white pieces and not five? Comment from : @With_Victor_B |
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What if both piles already have same number of whites? I say even number of coins is better Comment from : @awawpogi3036 |
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simple and clever awesome!!!! Comment from : @iseslc |
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It doesnt work! Kom on, I won't explain why That was stupid! Comment from : @ameersk3223 |
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What if you dropped the coins and ended up with 6 white, 5 blackand you happened to pick 5 of the white out of the stock and end up flipping them? Or what if they were all black in the drop? Comment from : @sabriath |
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You are amazing!!!br Comment from : @chandnibhudia624 |
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kinda stupid if you ask me (the solution i mean) Comment from : @Papalotis97 |
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It always works as long as not all the coins/stones have the same side up Comment from : @fridrik6 |
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By "he" I meant the person in the video (I should know his name, but its just gone) And its only now that I realise that you're comment is 7 months old, so I'm sorry for bothering you Comment from : @jimbo11235813 |
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He started with 11 coins, 5 white and 6 black Comment from : @jimbo11235813 |
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I wonder if you could do a similar trick with dice??? Comment from : @JarHead54321 |
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Thanks interestingTaking math right now in college
Comment from : @vrendus522 |
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I like how you exchanged some of the white pieces for black pieces when you could just flip them over Comment from : @zxjuifothrui |
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eloquent Comment from : @musikSkool |
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If this still isn't making sense to you, take 3 minutes to rewatch the video and carefully listen to the instructions You are not doing what he said in the video
let's try every possible thing that can happen Comment from : @hhnfaa16 |
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Ok you're clearly not understanding the instructions On the first one, have one white, so you should remove one coin and flip ONLY that coin You, on the other hand, are flipping two coins It should be either
CCO__C CO___O CO
or
CCO__CC O___CC C
both of which are correct Comment from : @hhnfaa16 |
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No, it's not that I don't have an open mind, it's that you're wrong Let me diagram it properly
(first pile before removal) (first pile after removal) (second pile)
CCO__O__OO 0 and 0: CORRECT
CCO__C__OC 1 and 1: CORRECT
COO__CO_C 1 and 1: CORRECT
COO__OO_O 0 and 0: CORRECT Comment from : @hhnfaa16 |
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If you took two black coins, that means there were two white coins in the original pile, so you'd have two in each pile Still works It works for any number of coins, every time Comment from : @hhnfaa16 |
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Im confused I can't tell the difference between white and black heads with my eyes shut, Comment from : @asconblake |
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30 is more than KESt! (Our counterpart to CGT) Comment from : @TheTornado121 |
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The directions are not misleading Quite simply, the rules of the game do not prohibit flipping the pieces
The real trick to this puzzle is that people will often subconsciously assume other rules exist, even when there is no logic to support such assumptions These assumptions are probably based on the individual experiences and bias of each person
Basically, you may have assumed that you could not flip the pieces, however no part of the directions said you could not flip the pieces
I Comment from : @drebk |
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used as a scam! Comment from : @ThomasKGould |
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yeah, it only works for any even number of coins he forgot to mention that Comment from : @tom01495 |
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You know how people get songs stuck in their heads? Well I've got his "Hello Everyone!" stuck in my head! Comment from : @jeremiahmacdonald9414 |
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And also, if that happens, your trick doesn't work, I just noticed! Comment from : @wre0618 |
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I had seven coins, and on my second scramble all of them were showing heads What's the probability of that? :) Comment from : @wre0618 |
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This shit is off the chain! Comment from : @Biscuits7531 |
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@singingbanana except there are much more nerve cells in the head Comment from : @livedandletdie |
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It would have been really funny if you told us you couldn't do it with your eyes shut and just ended it there Comment from : @markknapp8955 |
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This is brilliant!! :D Comment from : @victoriscool1 |
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Great trick, but wrong solution, or misleading directions:
"Can you separate the pile into two piles" doesn't allow flipping them
This way putting coins out of my pocket would also be a solution
Comment from : @retepaskab |
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@singingbanana Maybe watrick144 was asking if you could still get the same number of heads in each pile (as initially requested) when given the number tails from some random pile [For example, you see that your black faced coins did not match up (except for the trivial example)] If you don't know the size of the pile, this does make it a slightly different problem However, it would still be solvable with the same algorithm used in this video (after a simple added step at the beginning) Comment from : @Cosmicextry |
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@anticorncob6 Ok, so there should be an addendum "For any finite number of coins" Comment from : @cardiganmimi |
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Let's say we're told "there are 5 millions dollars and 5 millions euros in a pile in front of us We can flip them or we can do whatever we want to them and we are to separate it in 2 piles so there'll be the same amount of $ in each"
I would be expected to have the same amount of dollars at the end after the *separation* But well, no There could be 2M $ at the end and 3M vanished into my pocket :)
I might try this trick with my bank or a mafia gang ^_^ Comment from : @Horinius |
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I don't know for the others, but I found your question (given in this video, in the previous video or in the description) was asked in an ambiguous and misleading way Maybe you did so intentionally so that even intelligent guys can't answer your question? :)
I mean, I would expect the number of heads/whites to be conserved Comment from : @Horinius |
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You are truly a genius Comment from : @xXxtaureanxXx |
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@BeybladerForLife If you flip them all at once you can! Comment from : @anticorncob6 |
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What if all of the coins turned out black? Comment from : @yehonataniiii |
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What if in a hypothetical situation you have 11 coins, they're all heads would this method still work?
Comment from : @Montero201414 |
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3 people don't understand the trick Comment from : @xramzulx |
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1 Remember which ones are black
2 Close eyes
3 Flip all of the coins you remembered to the other side
4 Feel how many coins are on the table (should be an even number)
5 If you have 10, put 5 pieces on each side (8-4, 4-2, 2-1, you're not stupid)
6 Open eyes
Ta-da! Comment from : @Left4Rage |
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the second robot wil travel 666 miles the first travel 333 when the meet let me know if im correct Comment from : @miketheman1393 |
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@singingbanana i find getting head very special Comment from : @guapito1093 |
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@miketheman1393 Here's one that's even harder
Suppose a robot is walking When x seconds go by, he is walking x miles per hour
Another robot is a mile away facing the first robot When x seconds go by, it is walking 2x miles per hour
When will the robots meet? Comment from : @anticorncob6 |
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what if by some strange chance, all the coins are heads? taking all the coins and flipping them so that there are no heads in either pile isn't really smart Comment from : @ReubenSammut |
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@Error081688 I love the Salem Witches puzzle People may like to dig further back into my videos to find it, it was a puzzle me and my friend Colin made up And I hope this bump in the comments helps you get more subscribers, it was Tom here that gave me the puzzle, and I love it Comment from : @singingbanana |
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@TyYann Thanks Yann, tried to explain it without the equations If people liked this you should check out Yann's channel for more of this sort of thing Comment from : @singingbanana |
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@watrick144 Yup, there's nothing special about heads Comment from : @singingbanana |
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would this work with tails instead of heads? Comment from : @watrick144 |
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Well said, Doc Jim I talked to a legendary maths professor at my university today for the first time, and I posed the Salem Witch Trials puzzle to him He figured it out fairly quickly, but he really liked it :)
Also, I've gotten 6 new subscribers just from the shout out in the description :D Comment from : @Error081688 |
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Really clever! Comment from : @RocamboleBlue |
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Great explanation! Comment from : @TyYann |
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Mr Grime would be a cool Maths teacher Comment from : @P4C4N0W5K1 |
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@singingbanana Oh man Hmm so far did it to 2 people, and waisted the money on a candy I guess you'll get it later ;D Comment from : @2ndAge |
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@2ndAge Haha! Brilliant But I will be taking 30 of all future earnings Comment from : @singingbanana |
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@MrPointless peanut butter jelly time :P Comment from : @thepianoaddict |
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I'm totally fascinated by this problem! Thanks for posting it Comment from : @GetMeThere1 |
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i want a problem simular to ur one fly two trains Comment from : @miketheman1393 |
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@ffcloud19 Maths isn't just equations, but about logic and problem solving So this is maths But this can be described with a couple of equations, and I've put them in the description Comment from : @singingbanana |
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@thomaste33 The puzzle is, if you are told how many heads there are can you separate them into two piles with the same number of heads in each pile, with your eyes shut Comment from : @singingbanana |
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@PurpleUkuleleGuy That line was entirely for Brian :) Comment from : @singingbanana |
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@ffcloud19 u stupid? Comment from : @tottetutte |
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Really clever! Thanks alot! Comment from : @aominaito |
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Good to know I was close! Comment from : @toughnerd |
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thanks for all the vids keep making more :) Comment from : @jlmknight |
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awesome video! love your stuff @singingbanana Comment from : @flinkbeder |
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I feel smarter every time I watch a singingbanana video Comment from : @JustLilGecko |
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