This week's puzzle is a weighing problem. I have adapted it from one given in Martin Gardner's book: "Mathematical Puzzles and Diversions".

The first eleven are being paid their match fees in gold sovereigns. Each player gets a stack of ten gold sovereigns. One stack of coins however is entirely counterfeit, but you do not know which one. You do know the weight of a genuine gold sovereign and you know that each counterfeit sovereign weighs one gramme more than it should. You may weigh the coins on a pointer scale that indicates the weight of the coins on its pan. What is the smallest number of weighings necessary to determine which stack is counterfeit?

Click here for the solution.

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