Pentagon – Definition – Shapes – Types – Formula – Properties What is a Pentagon? The geometric shape known as a pentagon has five sides and five angles. Penta means five, and gon means angle. One of the different kinds of polygons is the pentagon. A regular pentagon’s internal angles add up to 540 degrees […]
Read More →Real Life Percentage Problems Percentages are a fundamental concept in mathematics and are used widely in various real-life scenarios. Understanding percentages can help solve many practical problems involving discounts, interest rates, population changes, data interpretation, and more. Here are some detailed examples of how percentages are used in real life: 1. Shopping Discounts When shopping, […]
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 →Octagon – Definition, Types, Formula, Properties, Examples What is an Octagon ? An octagon is a geometric shape that has eight sides and eight angles. The word “octagon” comes from the Greek words “okto,” meaning eight, and “gonia,” meaning angle. Here are some key characteristics of an octagon. Definition: An octagon is a polygon with […]
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 →Simple Interest Solved Examples Simple interest is a easy and quick method for calculating the interest charged on a loan or principal amount. The concept of simple interest is famous and used in many sectors such as finance, automobile and banking. Solved examples on simple interest will help us to understand to solve step-by-step different […]
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 →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 →Distributive Property of Rational Numbers Distributive Property of Multiplication over Addition Distributive property for multiplication over addition of rational numbers states that any expression of three rational numbers a, b, c in form of a (b + c), then it can be solved as, a x (b + c) = a x b + a […]
Read More →Properties of Rational Numbers 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). Denominator and Numerator of a Rational Number In a rational number p/q, the integer p is the numerator and […]
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