The square roots of 81 are integers, not fractions. So there are no sensible ways to express them as fractions.
None. Perfect squares, by definition, are the squares of counting numbers and these cannot be fractions.
it depends on the numbers involved.. if you have examples of the fractions decimals and square roots i would be glad to help you
you do the square root of the number
Have not gotten to that in my granddaughter's math....but I would imagine taking it to the common denominator first and go from there. That's how you do fractions.
The square roots of 81 are integers, not fractions. So there are no sensible ways to express them as fractions.
The square roots of 25 are integers, not fractions.
None. Perfect squares, by definition, are the squares of counting numbers and these cannot be fractions.
it depends on the numbers involved.. if you have examples of the fractions decimals and square roots i would be glad to help you
you do the square root of the number
No, a perfect square is the square of an integer number. Fractions are never a perfect square, as the square of an integer is always another integer.Actually fractions can be perfect squares an example is one ninth, it would be one third times one third which equals one ninth.
A simple way is to use a regular magic square and then divide each value by the same number. Dividing by a common multiple of all the number will give a magic square of fractions with all 1's as numerators
9 and 43/49 its easy really. just 22/7 then square it
Yes, ¼ is the square of ½, 1/16 is the square of 1/4, and so on and so forth.
Have not gotten to that in my granddaughter's math....but I would imagine taking it to the common denominator first and go from there. That's how you do fractions.
In general, it's impossible to represent square roots as fractions of rational numbers; however, in the specific case of 9, it's a perfect square and the roots are 3 and -3. If you insist on fractions, 3/1 and -3/1.
To make a fraction magic square, start by filling in the grid with fractions so that each row, column, and diagonal has the same sum. Use different fractions that have the same sum but different denominators to create a variety of solutions. You can also adjust the value of the fractions to make the magic square more challenging.