Is Every Rational Number Is a natural Number Every natural number is a rational number but a rational number need not to be a natural number. We know that 1/1 = 1, 2 = 2/1, 3 = 3/1, 4 = 4/1 and so on….. In other words we can say that every natural number can […]
Read More →Equivalent Rational Numbers – Definition – Examples Rational Numbers A rational number can be represented in the form of p/q, where q is not equal to zero. Equivalent Rational Numbers Two rational numbers are said to be equivalent, if they have same value but can be represented in different forms. We know that if we […]
Read More →Division of Two Rational Numbers In this tutorial, we will learn, division of rational numbers. Rational numbers are written as fractions, therefore to divide a given rational number by another rational number, we have to multiply the given rational number by the reciprocal of the second rational number. Let a/b is a rational number then […]
Read More →Rational Numbers – Multiplication In this tutorial, we will learn, multiplication of rational numbers. Multiplication of two rational numbers is just like multiplication of two integers. Product of two or more rational numbers is founded by multiplying the corresponding numerators and denominators of the numbers and writing them in the standard form. Product of numerators […]
Read More →Arithmetical Operations – Rational Numbers Rational numbers are numbers which can be represented in the form of p/q, where p and q are any two integers and q is not equal to zero(q ≠ 0). A rational number p/q is said to be in its standard form if p and q do not have any […]
Read More →Rational Numbers on Number Line Rational Numbers Rational numbers are numbers which can be represented in the form of p/q, where p and q are any two integers and q is not equal to zero(q ≠ 0). Rational Numbers on Number Line Rational numbers can easily represented on number line by following some simple steps. […]
Read More →Property of Rational Numbers – Additive Identity and Additive Inverse There are two basic additive properties of rational numbers. (1) Additive Identity Property (2) Additive Inverse Property (1) Additive Identity Property: Additive identity of rational numbers states that the sum of any rational number (a/b) and zero is the rational number itself. Suppose a/b is […]
Read More →Multiplicative Properties of Rational Numbers -Inverse and Identity Property There are two basic multiplicative properties of rational numbers. (1) Multiplicative Identity Property (2) Multiplicative Inverse Property Let us understand these properties with examples. (1) Multiplicative Identity Property: Multiplicative Identity Property of rational numbers states the product of for any rational number and 1 is the […]
Read More →Commutative Property of Rational Numbers Commutative Property The commutative property of rational numbers states that when any two rational numbers are added or multiplied in any order the result we get same result. In case of subtraction and division, if order of numbers is change the result will also change. We will understand these properties […]
Read More →Closure Property of Rational Numbers What are Rational Numbers? Rational numbers are numbers which can be represented in the form of p/q, where p and q are any two integers and q is not equal to zero(q ≠ 0). Closure Property of Rational Numbers When we perform any operation on a rational number, such that […]
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