In the figure below, there are 6 squares: 4 small squares, 1 medium-sized square, and 1 large square. There are 9 circles, which will be filled with all the integers 1 through 9 such that the sum of each square is 20.
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Fill below squares with all the integers from 1 to 18 (using each number only once), such that each equation holds true?
Place the numbers 1 to 9 in the circles, such that each side of the triangle adds up to 17
You need to fill number in the bricks in the image below such that the top brick is sum of two brick below it.
First 17 positive integers (1..17) are rearranged into a sequence such that the sum of any two adjacent terms is a perfect square. What is the sum of the first and last terms of this sequence?
Arrange 9 integers from 1 to 9 without repetition in a 3*3 size square box (total 9 small boxes) in such a manner that sum of 3 integers (S) of 3 horizontal, 3 vertical and 2 diagonal lines are same. What will be S?