The first people to work on squares were probably the Sumerians (ca 2500 BCE). They made multiplication tables, so they would have known squares, like 5x5=25.
The Greeks thought that any number could be expressed as a ratio of two natural numbers, as in 0.6 = 3/5. However someone realized, and then proved that the ratio of the diagonal of a square to the side can't be as a ratio - it's an irrational number, the square root of 2.
Historians don't know for sure who thought of this, but it may have been Pythagoras, or someone in his school.
Aristotle was a great Greek mathematician who developed squares and square roots U will probably find more on google & on answers.com
The square root of every perfect square is an integer. However, there are also square roots of numbers that are not perfect squares.
The square roots of perfect squares are the numbers that when squared create perfect squares as for example 36 is a perfect square and its square root is 6 which when squared is 36
No. The square roots of perfect squares are rational.
They are not.
perfect squares
With square roots if you have a number times itself or squared then that that product is that numbers square root example: 9x9= 81 81 square root is 9
Perfect square roots are the counting numbers {1, 2, 3, ...} The squares of the perfect square roots are the perfect squares, namely 1² = 1, 2² = 4, 3² = 9, etc.
perfect squares
perfect squares
Large perfect squares.
All numbers are important.