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Which statement is true about the integer fraction that equals the square root of 2?

It involves large numbers
It requires a computer to find it
It is equal to 1
It does not exist

The statement "It does not exist" is true about the integer fraction that equals the square root of 2.

The statement that is true about the integer fraction that equals the square root of 2 is that it does not exist.

Did you know?

The statement that the integer fraction equaling the square root of 2 involves large numbers is true. In fact, it is an irrational number, meaning it cannot be expressed as a simple fraction. Therefore, it cannot be represented by a finite decimal or a repeating decimal. Surprisingly, you might assume that it requires a computer to find it, but this statement is false. Although a computer can calculate and approximate the value to many decimal places, the concept of the square root of 2 has been known to mathematicians since ancient times. Moreover, it's interesting to note that the integer fraction of the square root of 2 is not equal to 1. Instead, it can be approximated as 1.41421356... Lastly, it's important to remember that the square root of 2 is a real number that does exist in the mathematical realm, even though it cannot be expressed as a simple fraction.