Trigonometric functions

Trigonometric functions, also known as Circular Functions, can be described as the functions of an angle of a triangle, which is a very simple definition. This means that the trig functions are responsible for determining the relationship between the angles and sides of a triangle. The trigonometric functions sine, cosine, tangent, cotangent, secant, and cosecant […]

The concept of trigonometry was introduced by the Greek mathematician Hipparchus, while the name trigonometry is a 16th century Latin derivative. Trigonometry is derived from the Greek word trigonon which means “triangle” and the word metron which means “measure” is a field of mathematics that analyses the links between triangle side lengths and angles. Applications

The word trigonometry has been derived from the Greek word trigonon, “triangle” and metron, “measure”. So, basically it is the branch of mathematics which deals with the study of the relationship between sides and angles of a right-angled triangle. It is the most practical branch of mathematics and you can see many of its applications

Trigonometry is the area of mathematics that examines angles and the various ways in which they can be measured. The usage of trigonometric functions, such as trigonometric ratios, compound angles, and multiple angles, is necessary in order to obtain conclusions that are consistent. This page is a discussion on the trigonometric ratios of compound angles,

We can define a triangle as a geometric figure that has three sides. There are a variety of triangle’s shapes and sizes. One of the three sides of a right angle triangle is a right angle, or 90 degrees. The base is the side that is horizontal to the plane and adjacent to the right

Trigonometric ratios are the ratios of the lengths of the triangle’s sides. Sin, cos, and tan, or sine, cosine, and tangent ratios, are the basic trigonometric ratios. The sin, cos, and tan, respectively, can be used to get the other trigonometric ratios, cosec, sec, and cot.  The word “trigonometry” comes from the Greek words “trigonon”

Introduction:- We need to know the period, phase, amplitude, maximum, and lowest turning points to create the trigonometry graphs of six trigonometric functions Sine, Cosine, Tangent,  cosecant, secant, and cotangent.  All of the trigonometric functions have graphs as well. Trigonometric graphs:- In trigonometric function graphs, the domain value is shown on the horizontal x-axis and

Sin, cos, tan, cot, tan, cosec, and sec are the six trigonometric functions. The angle and the resultant value, respectively, define the domain and range of trigonometric functions. Angles in degrees or radians are the domain of trigonometric functions, and the range is a real number. Depending on the region where the trigonometric function is

A trigonometric function is simply the function of the angle of a right-angled triangle. It is also known to be a circular function. We can find the relationship between the ratio of sides of a triangle to the corresponding angles using these functions.  There are six fundamental functions of trigonometry having an input domain value

Introduction The trigonometric functions, like f(x) = sinx, have a domain defined by the angle x, written in degrees or radians, and a range defined by the interval -1 to 1. Similarly, one may distinguish domain and range from all other functions. Trigonometric functions are frequently used in mathematics, particularly calculus, geometry, and algebra. In