What are rational numbers?

What are Rational Numbers

Rational numbers are any numbers composed of integers, fractions, or mixed numbers that can be expressed as the ratio of two integers. Rational numbers are one of the most fundamental and important concepts in mathematics. Rational numbers are found everywhere in mathematics and science, making them an invaluable tool for calculating and solving problems.

Rational Numbers Represented as Fractions

Rational numbers can be represented in several different ways. One of the most common ways is as a fraction, which is a number written as a ratio of two integers. For example, the fraction 1/2 represents one half, or a number that is divided into two equal parts. Fractions are also used to represent a number with a numerator larger than its denominator. For example, the fraction 5/3 represents a number that is divided into five equal parts.

Decimal and Percent Form

Rational numbers can also be expressed in decimal and percent form. A decimal form is simply a fraction written as a decimal, such as 0.5 or 0.25. A percent form is a fraction written as a percentage, such as 50% or 25%. Both of these forms are useful for expressing numbers in either decimal or percent form.

Rational Numbers in Real Life

Rational numbers are important in everyday life, from counting money to measuring distances. They are also used to compare relative sizes and magnitudes, such as when we measure angles or temperatures. In addition, rational numbers are also used for scientific calculations, such as calculating the ratio of a molecule’s size to its mass, or the ratio of electrons to protons in an atom.

Conclusion

Rational numbers are numbers that can be expressed as the ratio of two integers. They can be expressed in several different ways, such as fractions, decimals, and percents. Rational numbers are important in everyday life, as well as scientific calculations and comparisons. Without the concept of rational numbers, many of the calculations and measurements we rely on daily would not be possible.