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A rational number is one that you can express as a ratio (fraction) between two integers, e.g., 3/5, 5/8, 11/3, 9/1. The last example shows that rational numbers include the integers.

An irrational number is one that you can not express as such a fraction. This includes most square roots, for example, the square root of an integer is either an integer, or an irrational number. It also includes the numbers pi and e, which are very important in math.

A rational number is one that you can express as a ratio (fraction) between two integers, e.g., 3/5, 5/8, 11/3, 9/1. The last example shows that rational numbers include the integers.

An irrational number is one that you can not express as such a fraction. This includes most square roots, for example, the square root of an integer is either an integer, or an irrational number. It also includes the numbers pi and e, which are very important in math.

A rational number is one that you can express as a ratio (fraction) between two integers, e.g., 3/5, 5/8, 11/3, 9/1. The last example shows that rational numbers include the integers.

An irrational number is one that you can not express as such a fraction. This includes most square roots, for example, the square root of an integer is either an integer, or an irrational number. It also includes the numbers pi and e, which are very important in math.

A rational number is one that you can express as a ratio (fraction) between two integers, e.g., 3/5, 5/8, 11/3, 9/1. The last example shows that rational numbers include the integers.

An irrational number is one that you can not express as such a fraction. This includes most square roots, for example, the square root of an integer is either an integer, or an irrational number. It also includes the numbers pi and e, which are very important in math.

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Related Questions

Will Rational numbers be irational?

No, numbers cannot be both.


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What is The set of all numbers that are not rational?

there are so many irational numbers so it cant be placed on a list. This is like counting numbers, there are infinitive solutions! But you can clasify irational numbers. Irrational numbers normally are one number that has two rational numbers divided each other to get a number. to start this you will need some knowledge or examples or irrational examples. some examples are √3, √2, √5, √6, √7,√8,√10,√11,√12,√13,√14,√15,√17,√18,√19 ect, Also another example is π because there arent two rational numbers that multiply or divide to get the number. hope this hellped.


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The number 989989998 is a rational number because it can be expressed as a fraction of two integers, specifically ( \frac{989989998}{1} ). Rational numbers are defined as any number that can be represented in this way, including integers, whole numbers, and fractions. Therefore, 989989998 is classified as rational.