Dividing Decimal as Fractions Dividing decimals can be made easier by understanding how to convert them into fractions. Here’s a step-by-step explanation on how to divide decimals by converting them into fractions: Step-by-Step Explanation: Step 1: Convert the Decimals to Fractions Identify the place value of the decimal: For instance, the decimal 0.75 can be […]
Read More →Properties of Odd Numbers With Examples Properties of Odd Numbers Odd Numbers: An odd number is an integer which is not divisible by 2. When divided by 2, it leaves a remainder of 1. Examples of odd numbers are 1, 3, 5, 7, 9, 11, and so on. Properties of Odd Numbers: Odd + Odd […]
Read More →Even numbers are integers that can be divided by 2 without leaving a remainder. This means that when you divide an even number by 2, the result is always a whole number. Examples of even numbers include 0, 2, 4, 6, 8, 10, and so on. Characteristics of Even Numbers: Divisibility by 2: If you […]
Read More →Multiplying Exponents with Fractions – Rules – Examples Rules for Multiplying Exponents with Fractions If the exponent is in the fractional form, the fractional exponent rule is used. If the base of an expression is a fraction that is raised to an exponents, we use the same exponent rules that are used for bases that […]
Read More →Division Of Rational Numbers – Rules Rational numbers are numbers that can be expressed as the quotient or fraction of two integers, where the numerator is the integer and the denominator is a non-zero integer. The steps for dividing rational numbers are as follows: Dividing rational numbers involves a few straightforward steps. 1.Understanding Rational Numbers […]
Read More →Rational Numbers Between Two Rational Numbers Rational numbers are numbers which can be expressed in the form of p and q where q ≠ 0. We can find unlimited rational numbers between two rational numbers. A number between two rational numbers can be a rational number or a whole number. When we find whole number […]
Read More →Rational Numbers – Solved Examples Example 1: Write the numerator of the following rational numbers. (i) (2/7) (ii) (-4/5) (iii) (-11/3) (iv) (-10/-17) (v) (13/-14) (vi) (9/8) (vii) (8/9) (viii) (29/4) (ix) (12/5) (x) (22/7) Solution: (i) Numerator of (2/7) is 2 (ii) Numerator of (-4/5) is -4 (iii) Numerator of (-11/3) is -11 (iv) […]
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 […]
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