The square root of 30, denoted as √30, is an irrational number because it cannot be expressed as a fraction of two integers. Its decimal expansion is approximately 5.477, which goes on forever without repeating. The rationale behind its classification as irrational lies in the fact that 30 is not a perfect square, meaning there is no integer that, when multiplied by itself, equals 30. Thus, √30 is often left in its radical form for exactness in mathematical expressions.
Yes; the square root of 900 is 30 which is a rational number.
No.
No. The square root of 900 is 30, which is most definitely a rational number.
No because the square root of 900 is 30 which is a rational number
is the square root of 3 rational
Yes; the square root of 900 is 30 which is a rational number.
No, only perfect squares like 25 and 36, which are around 30, have a square root that is a rational number.
No.
The square root of (any number that isn't a perfect square) is irrational.
No. The square root of 900 is 30, which is most definitely a rational number.
No because the square root of 900 is 30 which is a rational number
is the square root of 3 rational
No, the square root of 1000 is not rational.
The square root of 4 is 2. 2 is a rational number so they square root of 4 is rational.
No, the square root of 1500 is not a rational number.
The square root of 48 is a rational or irrational
The expression "30 to the square root" is not clearly defined, but if you mean (30^{\sqrt{30}}), then this expression is irrational because it involves raising a rational number (30) to an irrational exponent ((\sqrt{30})). In general, a rational number raised to an irrational power results in an irrational number. Hence, (30^{\sqrt{30}}) is irrational.