Q: What is the term used for the set of numbers that are not perfect squares?

Write your answer...

Submit

Still have questions?

Continue Learning about Math & Arithmetic

In the complex field, every number is a square so there are no numbers that are not squares. If the domain is reduced to that of real numbers, any negative number is not a square. However, the term "square numbers" (not number's!) is often used to refer to perfect square numbers. These are numbers that are squares of integers. Therefore the squares of fractions or irrational numbers are non-squares.

Well, the basic idea is that every positive number is the square of some number. For example, 2 is the square of a number known as the square root of 2; 3 is the square of a number known as the square root of 3; etc. The "perfect squares" are the squares of integers. That would make all other numbers "non-perfect squares", though this term is not usually used in practice.

In Algebra, perfect squares are used when one wants to break down a geometrically square object into smaller squares which can be of all different sizes.

dont think so * * * * * A perfect square is a term that is normally used to refer to squares of integers and, in that respect, 1/9 cannot be a perfect square. However, it is the square of ± 1/3.

None, although "perfect square" tends to be used for whole numbers.

Related questions

In the complex field, every number is a square so there are no numbers that are not squares. If the domain is reduced to that of real numbers, any negative number is not a square. However, the term "square numbers" (not number's!) is often used to refer to perfect square numbers. These are numbers that are squares of integers. Therefore the squares of fractions or Irrational Numbers are non-squares.

In the complex field, every number is a square so there are no numbers that are not squares. If the domain is reduced to that of real numbers, any negative number is not a square. However, the term "square numbers" (not number's!) is often used to refer to perfect square numbers. These are numbers that are squares of integers. Therefore the squares of fractions or irrational numbers are non-squares.

Well, the basic idea is that every positive number is the square of some number. For example, 2 is the square of a number known as the square root of 2; 3 is the square of a number known as the square root of 3; etc. The "perfect squares" are the squares of integers. That would make all other numbers "non-perfect squares", though this term is not usually used in practice.

In Algebra, perfect squares are used when one wants to break down a geometrically square object into smaller squares which can be of all different sizes.

dont think so * * * * * A perfect square is a term that is normally used to refer to squares of integers and, in that respect, 1/9 cannot be a perfect square. However, it is the square of ± 1/3.

Galileo Galilei is bet known for his studies in physics and astronomy. He mostly only used mathematics in his physics studies, but his name is attached to a paradox he created, stating there are as many perfect squares as whole numbers, despite most numbers not being perfect squares.

The term used to describe a perfect place would be Utopia. I would love to be in Utopia feeling euphoria lol

The term used to describe the tenacity of muscovite is "perfect" because muscovite has perfect cleavage, meaning it can be easily split into thin, flexible sheets.

The squares can have sides equal to each factor that is common to both numbers.

None, although "perfect square" tends to be used for whole numbers.

I thinl the term you want is integers.

They are prime numbers.