Consider a two-player game played on a circular table of unspecified diameter. Each player has an infinite supply of coins, and take turns placing a coin on the table such that it is completely on the table and does not overlap with any other coins already played. Assume that the diameter of the table is greater than the diameter of the coin.
A player wins if he makes the last legal move. Which player (if any) has a strategy that will guarantee a win?
Option 1 : Player 1 Option 2 : Player 2 Option 3 : None of them Option 4 : Both of them Whichever option is correct, just submit the integer value.For example: if option 1 is correct then submit '1' if option 2 is correct then submit '2'