density property of real numbers

In the previous post we have discussed about Decimal Place value and In today's session we are going to discuss about  density property of real numbers. As we all are very well aware from the concept of number system. Number system is a collection of all kinds of numbers that are part of mathematics. From those numbers, real number is one of them that deal with irrational numbers, fractional numbers and integers values. Here we are going to discuss about the density property of real numbers. Before understanding the concept of density property of real number we need to understand why we use it.

So answer is that properties with real numbers play an important role for solving various kinds of mathematical problems. Like in algebra real numbers property helps in solving algebraic equations in a understandable and easier manner.

Density property of real numbers are kind of property that tell us that there are infinite numbers are exists between two real numbers. In the simple mean we can say that density property of real numbers is a kind of property which shows that between any two real numbers there is some other numbers exists.

According to the standard definition we can say that density property can finds the infinite numbers that are lies between any two real numbers. Suppose there are two real numbers given that is 2 and 3. Now by using the concept of density property of real number we can say that there are infinite numbers are lies between them. Like 2.1, 2.2, 2.3, 2.4 and so on. (know more about density property of real numbers, here)

The concept of density property of real number also varies with the fractional numbers. It means to say that if we have two fractional value then there are infinite numbers also exists between the fractional value.

The concept of Van Der Waals Forces is used in physical chemistry which calculates the sum of attractive or repulsive force between the molecules. Students who are appearing in board exam then icse sample papers helps them for their exam preparation.