How do you do Ramanujan magic square?

This is a super magic square because not only do the rows, columns, and diagonals add up to the same number, but the four corners, the four middle squares (17, 9, 24, 89), the first and last rows two middle numbers (12, 18, 86, 23), and the first and last columns two middle numbers (88, 10, 25, 16) all add up to the …

When did Ramanujan make the magic square?

The square uses Ramanujan’s birthday (December 22, 1887) to fill the cells in the top row (by now, you should know how to construct fourth- order magic squares with any given top row).

Who invented magic square?

In the 18th century, Leonhard Euler, the greatest mathematician of his day, was devising ways to create magic squares. In order to do this he started looking at another type of square that could be used as a kind of template for producing magic squares.

What is the logic behind magic square?

The magic square is a square matrix, whose order is odd and where the sum of the elements for each row or each column or each diagonal is same. If the row exceeds, or the row is not in the matrix, then, change the column as left column and place the number at last row of the matrix, and go for top left corner again.

What is unique about Ramanujan’s magic square?

A magic square is an NxN matrix in which every row, column, and diagonal add up to the same number. Ramanujan created a super magic square. The top row is his birthdate (December 22, 1887).

What is unique about Ramanujan magic square?

Ramanujan created a super magic square. The top row is his birthdate (December 22, 1887). I then started playing around with the numbers row by row and I was then able to get every row and column to add to the same number (133), but not the diagonals.

IS 243 a perfect cube?

∴ 243 is not a perfect cube. i.e. 216 is a perfect cube. ∴ The smallest number required to multiply 72 to make it a perfect cube is 3.