Puzzle of the Day - Coin Puzzle

Radhika Deshpande

Radhika Deshpande

@radhika-o4Adk0 Oct 26, 2024
There are two persons Ajay and Atul. Both have many coins of same shape and size. There is a square shaped table on which they are playing a game of placing the coin one by one.
Rules of the game are:-
1. No coin can be placed out of that table.
2. No one can place the coin over the other coin.
3. They both are placing the coins one by one. They have to place 1 coin when it is their chance.

Question - If 'Ajay' starts the game, then who will win ?

Read the following guidelines for more information.

1. Dimensions of neither table nor coins are given.

2. Both 'Ajay' and 'Atul' will apply their own logics to win this game.

It is not at all a tough puzzle. Think harder and you will definitely solve it. Just a simple logic is required to solve this.

Best Of Luck !!

Replies

Welcome, guest

Join CrazyEngineers to reply, ask questions, and participate in conversations.

CrazyEngineers powered by Jatra Community Platform

  • Radhika Deshpande

    Radhika Deshpande

    @radhika-o4Adk0 Sep 23, 2011

    No one is ready to solve this simple puzzle .😉
  • Rupam Das

    Rupam Das

    @rupam-das-wW5CvN Sep 23, 2011

    Frooty
    No one is ready to solve this simple puzzle .😉
    Good one frooty. May be we do not want to be looked stupid while answering. But I will give it a shot! "What exactly you mean by winning?" one who is left with no coin or one who is left with little coins? because they might even not have same number of coins. " So according to me nobody wins, 'cause what is winning is not defined.
  • Ramani Aswath

    Ramani Aswath

    @ramani-VR4O43 Sep 23, 2011

    Frooty
    No one is ready to solve this simple puzzle .😉
    RD's analysis is correct. Too many variables. Either can win.
    However, if it is given that there is a unique solution, which is not a play on words, then the table must be a square with sides smaller than twice the size of the coin and larger than one coin. This means that only one coin can be placed on the table. This means that the first one to start wins.
  • vipandeep

    vipandeep

    @vipandeep-n6kj1q Sep 23, 2011

    either Ajay winds or they tie.
    If the winner is considered with max coins on table?
  • Radhika Deshpande

    Radhika Deshpande

    @radhika-o4Adk0 Sep 23, 2011

    @bioramani : you are correct. As mentioned in question If 'Ajay' starts the game, then he will win the game.

    Can anybody explain any other logic?

    @RD : what exactly you mean by winning - one who is left with no coin will win.
  • aarthivg

    aarthivg

    @aarthivg-HH344f Apr 17, 2012

    A man with n keys wants to open a lock.He tries his keys at random. The expected number of attempts for his success is???
    keys are replaced after every attempt
  • Anoop Kumar

    Anoop Kumar

    @anoop-kumar-GDGRCn Apr 17, 2012

    If Ajay start the game and place the first coin in center, Ajay will win.
    Otherwise its unpredictable.
    logic, after placing the coin at the center then there is only even coin will be places around it . That mean there is always a room for Ajay to place the coin after Atul will place the coin.
  • aravindharaj

    aravindharaj

    @aravindharaj-a0FuS0 Apr 18, 2012

    aarthivg
    A man with n keys wants to open a lock.He tries his keys at random. The expected number of attempts for his success is???
    keys are replaced after every attempt
    The attempts will be n times . . . #-Link-Snipped-# you have only told me . .
  • Jyothi Jo

    Jyothi Jo

    @jyothi-jo-RfvZIw Apr 18, 2012

    Using the logic of uneven spacing between the coins can make any one of them win the game
  • Vivien.hugo

    Vivien.hugo

    @vivienhugo-DUw6tZ Apr 18, 2012

    aarthivg
    A man with n keys wants to open a lock.He tries his keys at random. The expected number of attempts for his success is???
    keys are replaced after every attempt
    If he just use the key that can open the lock by accident, then the attempts will be one. If not, it will be any attempts.