It will be interesting to know the logical reasoning hidden in this puzzle. Thanks for explaining the answer to this crack the code puzzle in details. Meaning the statement for row 3 is “Number 6 is correct but wrongly placed” and since number 1’s statement is certain we can just ignore row 3.Ĥ _ 1 Two numbers are correct but wrongly placed.Īgain if they are both in the wrong place and there only spaced left and row 1 is certain for the position of number 6 then what we can do is just flip 4 _ 1 then place it in the remaining columns thus Remember I just blanked out the numbers that we’ve already used but it doesn’t mean that it’s not there. Okay this will debunk my previous answer (_ 6 2) because basically the last row states that both 4 and 1 are the right number and remember that row 3 states that “”One number is correct but wrongly placed. Since we already have a correct number for column 2 and row 3 states that it is a right number but in the wrong position then we can put number 2 in column 3Ĥ _ 1 Two numbers are correct but wrongly placed. _ 6 _ One number is correct and well placedĢ _ _One number is correct but wrongly placed
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