![]() ![]() ![]() Therefore, we can say that the Rational Numbers are closed under the Mathematical operations of addition, subtraction, and multiplication.Īddition of Rational Numbers Under the Closure PropertyĪccording to the closure property, the result of the addition of two Rational Numbers, say, for example, 'a' and 'b' is also a Rational Number, that is, a + b is also a Rational Number. So, let us go through these properties of Rational Numbers one by one.Īccording to the Closure Property, for two Rational Numbers, say, for example - 'a' and 'b,' the results of addition, subtraction, and multiplication operations shall always give another Rational Number. For understanding the properties of Rational Numbers, we will consider the general properties of integers, including commutative, associative, and closure properties. To be specific, Rational Numbers are integers that can be represented on the number line. In Mathematics, Rational Numbers are those numbers that can be expressed in the form of a/b where both ‘a’ and ‘b’ are integers, and b is not equal to 0. On this page not this question will be answered, you will also learn about other properties associated with Rational Numbers. Do you ever come across numbers expressed in fractional forms and wonder why haven’t they expressed as other whole numbers? What is its significance? To answer these questions Vedantu has brought this write-up for you.
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