Put the numbers 123456789 in the bubbles so that each edge adds up to the same number?

Answer 1

To solve this problem, we need to find the magic constant, which is the sum of each edge in the completed square. The formula to calculate the magic constant for a 3x3 magic square is (n^3 + n) / 2, where n is the number of cells on each side. In this case, n=3, so the magic constant is (3^3 + 3) / 2 = 15. By arranging the numbers 1-9 in the square such that each edge sums up to 15, we get the following arrangement:

  8  1  6
  3  5  7
  4  9  2

Answer 2

Oh, honey, you want a magic trick? Sorry, I don't do those. But I can tell you this: it's impossible to arrange those numbers in the bubbles to make each edge add up to the same number. You can try all day, but you'll end up with a headache and a bunch of mismatched sums.

Answer 3

Oh, what a lovely puzzle! To make sure each edge adds up to the same number, we can start by placing 5 in the center bubble. Then, we can arrange the numbers around it in a way that each edge totals 15. Give it a try and remember, there are many ways to find beauty and balance in solving this puzzle.

Answer 4

if its in a triangle shape its easy as follows

1

6 9

7 5

3 8 4 2