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Properties of Irrational Numbers
Properties of Irrational Numbers Today, we are going to discuss another important topic of mathematics, which are known as the properties of irrational numbers. Before we start explanation of the properties of irrational numbers, first define the term Irrational Numbers. As we know, irrational numbers are part of real numbers. So, it can be defined as a real number which can't be express in the p/q form. Since this p/q form is known as rational numbers, so we can say that a real number that is not a rational number is known as an irrational number. Mathematically there are some examples of irrational numbers like √2, √5, pi,(√1.5).
Properties of Irrational Numbers
Properties of Irrational Numbers Today, we are going to discuss another important topic of mathematics, which are known as the properties of irrational numbers. Before we start explanation of the properties of irrational numbers, first define the term Irrational Numbers. As we know, irrational numbers are part of real numbers. So, it can be defined as a real number which can't be express in the p/q form. Since this p/q form is known as rational numbers, so we can say that a real number that is not a rational number is known as an irrational number. Mathematically there are some examples of irrational numbers like √2, √5, pi,(√1.5).