Yes. For example, the square root of 1/9.
Oh, what a happy little question! When we take the square root of 0.1111111111 repeating, we get 0.3333333333 repeating. It's like painting a lovely pattern of threes dancing together on our canvas of numbers. Just remember, math is all about finding beauty in the patterns and shapes it creates.
Neither; it is a non-repeating, non-terminating decimal - it is an irrational value.
The principal square root is the non-negative square root.
To simplify the square root of 5 times the square root of 6, you can multiply the two square roots together. This gives you the square root of (5*6), which simplifies to the square root of 30. Therefore, the simplified answer is the square root of 30.
Yes. For example, the square root of 1/9.
Neither because the square root of 400 is 20
A square root
The square root of 100 is 10, which is rational. If you must have it in the form of a repeating decimal, you can try either 10.0... or 9.99... which, mathematically, is the same.
No, it is neither.
No, it is neither.
Not really, 10² = 100
Oh, what a happy little question! When we take the square root of 0.1111111111 repeating, we get 0.3333333333 repeating. It's like painting a lovely pattern of threes dancing together on our canvas of numbers. Just remember, math is all about finding beauty in the patterns and shapes it creates.
The answer is yes given no restrictions on the kinds of numbers we allow to be discussed. Simply, think of a repeating decimal number. It has a square root and therefore it is a square. That square root is likely to be an irrational number, but it is a number and so it's square exists and that square is a repeating decimal number. For example, 1/9 (one ninth) is 0.111111... and it is the square of 1/3 (a third), 0.333333...
Neither; it is a non-repeating, non-terminating decimal - it is an irrational value.
Yes the square root of 150 is 12.247448713915890490986420373529This is irrational because the answer is a number that the decimal goes on forever without repeating.
approximately .66 repeating