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Introduction Argument of complex number can be described as the angle made by the line formed by the complex number, with the positive x-axis of the argand plane. Argument of complex numbers describes the relationship between the imaginary and real part of the complex number. In this tutorial, we will understand complex numbers, polar form of complex numbers, argument of complex numbers, and some examples based on complex numbers. Complex Numbers Complex numbers are elements of the number system that consist of real numbers along with imaginary unit, i.e. i. which satisfies the argument; i2=-1. When a complex ... Read More

Introduction The realtion between mean , medina and mode is equal to the difference between 3 times the median and 2 times the mean. In statistics, data is a collection of information based on some natural or man-made mathematical phenomenon. There are various methods of studying data and interpreting some properties of the mathematical phenomenon, but the most common is the central tendencies. Central tendencies, as the name suggests, is a method to find the centre of all the observations in the given data in many different ways, the first is to add all the observations and divide that sum ... Read More

Introduction The relation between AM , GM and HM is written as $\mathrm{AM\times\:HM\:=\:GM^{2}}$ . When studying sequences in math, we also encounter the relationship between AM, GM, and HM. These three represent the mean or average of the corresponding series. The Arithmetic Mean (AM), Geometric Mean (GM), and Harmonic Mean (HM) are all abbreviations for mean. The mean of the arithmetic progression, the geometric progression, and the harmonic progression is represented by AM, GM, and HM, respectively. One should be familiar with these three meanings and their formulas before learning about how they relate to one another. What is Arithmetic ... Read More

Introduction A reflexive relation is a relationship between elements of a set where each element is related to the others in the set. As the name implies, every component of the set has a reflection image that is a reflection of itself. In set theory, the reflexive connection is a crucial idea. Since each set is a subset of itself, the relation "is a subset of" on a group of sets is an example of a reflexive relation. In discrete mathematics, we explore a variety of relations, including reflexive, transitive, symmetric, and others. In this lesson, we will comprehend the ... Read More

Introduction Annulus (plural annuli or annuluses)The area between two concentric circles. The Latin word annulus, or annulus, which means "small ring, " is where the name "annulus" originates. Annular is the adjectival form (as in annular eclipse). The open annulus and the perforated plane are topologically equal to one another. An annulus is an interior space between two concentric circles or circles with more than two centres of rotation. This article will teach you about the several mathematical uses of the annulus, which has a ring-like shape. Examples from everyday life include finger rings, doughnuts, and more. For a better ... Read More

Introduction The Degree of a Polynomial is the largest of the degrees of the individual terms. Polynomials are a type of algebraic expression in which the exponents of all variables must be the whole number. The exponent of the variable in each polynomial must be a non-negative integer. Polynomials can be thought of as dialects of mathematics. They are used to represent numbers in almost every area of mathematics and are used in specific areas of mathematics. You can perform arithmetic operations such as polynomial additions, polynomial subtractions, polynomial multiplications, and exponentials of positive integers, but you cannot perform ... Read More

Introduction The cylinder obtained by rotating a line segment about a fixed line that it is parallel to is a cylinder of revolution. In our everyday lives, we are familiar with several cylindrical objects. Traditional definitions of a cylinder or cylindrical structure include a three-dimensional solid with a prism-like form and a circle at the base, as pencil, road roller, and pipes are some basic examples of cylinders. One of the most fundamental curvilinear geometric forms is this one. This conventional viewpoint is still helpful in resolving simple geometric issues. A cylindrical surface, however, is viewed from a complex ... Read More

Introduction A curved line is simply that line which is not straight but has bent. We can see curves in our day to day lives. In fact, most of the things of nature are some or the other kinds of curves. A curve is defined as a curved line rather than a straight line. Ideally, straight lines have zero curvature, but curves have non-zero curvature, and are continuous and smooth. Curves are prominent shapes that we see all around us. You can find curves in works of art, ornaments, or everyday objects. Curves are shapes that appear all around us. ... Read More

Introduction Cos 0 has a value of 1. When the angle of a right triangle equals zero degrees, a number known as the cosine of angle zero degrees reflects the ratio of the length of the neighbouring side to the length of the hypotenuse. The precise value of the cosine of angle 0 degrees is equal to 1, and the cos of angle 0 degrees is expressed as cos (0) in the sexagesimal notation. Trigonometric Functions The trigonometric functions in mathematics are real functions that connect the angle of a right-angled triangle to the ratios of its two ... Read More

Introduction The centroid in mathematics designates the geometric centre of a planar surface with two dimensions. In this tutorial, we will learn about Centroid, and other centres of triangles and the relationship between them. What is Centroid? The centroid in mathematics designates the geometric centre of a planar surface with two dimensions. It is a point that is determined by taking the arithmetic mean of all the points on the plane surface as its location. The term "centroid" also refers to the centre of gravity. Locating centroid of triangle − The point where the triangle's three medians intersect ... Read More