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To any set that contains it!

It belongs to {sqrt(30)},

or {45, sqrt(30), pi, -3/7},

or Irrational Numbers,

or real numbers between -6 and 6,

or all real numbers

or complex numbers,

etc.

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Q: Which group of sets does the number square root of 30 belong to?
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Related questions

Where does the square root of 3 belong?

It belongs in the irrational group of numbers.


What set of numbers does the square root of 121 belong to?

The square root of 121 is rational, an integer, and a natural number.


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Root 6 is an irrational [real] number.


What sets does the square root of 40 belong to?

It is an irrational number, and therefore a real number.


What family of real numbers does the square root of 6 belong to?

The square root of 6 is an irrational number. It is also an algebraic number, a quadratic surd, an algebraic integer, a constructible number, and a computable number.


What is square root of a number?

The square root is the number which is times by itself, to get the square number.


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A square root is not a number system. Square roots of non-negative numbers may be rational or irrational, but they all belong to the set of real numbers. The square roots of negative numbers do not. To include them, the number system needs to be extended to the complex numbers.


Is the square root of a positive number an irrational number?

Sometimes the square root of a positive number can be irrational, as in the square root of 2 (which is a non-perfect square number), but sometimes it is a rational number, as in the square root of 25 (which is a perfect square number).


What set does the square root of thirty belong to?

Irrational


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3 is the square root of 9. 9 is a square number. 9 is the square root of 81. 81 is a square number.


How do you square root in my maths?

the square root of a number is the number that is multiplied by itself to get that number, for example the square root of 9 is 3


What subset of numbers does a square root belong to?

A square root can belongs to the following subsets:complex numbersreal numbersrational numbersintegers