Introduction to Magic square and how to Create Magic Squares.pptx

Mathematics

1. Magic square

2. What is magic square?

3. Types of magic squares The “magic constant” sum of each row, column, and diagonal with where n is the number of squares in each row.

4. 3 x 3 magic square

5. Place the number 1 in the center box on the top row.

6. Follow an up-one, right-one pattern to fill in the remaining numbers. If the movement takes you to a box that is already occupied, go back to the last box that has been filled in, and place the next number directly below it.

7. 4 x4 or Doubly Even Magic Square

8. How to get the sum

9. Create Highlights A–D in the corners of the magic square. In a 4 x 4 square, only mark the 4 corner boxes as your highlights. For an 8 x 8 magic square, the Highlights become 2 x 2 mini squares in the corners. In a 12 x 12 square, each Highlight is a 3 x 3 area.

10. Create the Central Highlight.

11. Fill in the highlighted areas of your magic square. 1 in the top-left box and 4 in the top-right box 6 and 7 in the second and third boxes in Row 2 10 and 11 in the second and third boxes of Row 3 13 in the bottom-left box and 16 in the bottom-right box

12. Fill in the rest of the magic square by counting backward

13. Calculate the magic constant.

14. 6 x 6 magic square Divide the magic square into four quadrants of equal size.

15. You will get four 3 x 3 magic squares

16. Solve each quadrant using a one-up, one-right pattern.

17. Create Highlights A and D.

18. Create Highlights A and D. Swap the positions of Highlights A and D.

19. Swap the right columns in B and C for magic squares larger than 6 x 6.

20. How do you solve a 7x7 magic square? Place the first number of the magic square in the center box of the top row. Then, use an up-one, right-one pattern to add the numbers .