Trigonometric functions

The fundamental six trigonometric functions have a domain input value that is an angle of a right triangle and a numeric answer that is the range.  Trigonometric Functions: In trigonometry, there are six basic trigonometric functions. Trigonometric ratios are the functions in question. The sine function, cosine function, secant function, co-secant function, tangent function, and […]

Trigonometry is a field of mathematics that explores the connections between triangle side lengths and angles. There are six fundamental trigonometric functions in trigonometry. The functions in question are trigonometric ratios. The six fundamental trigonometric functions are the sine function, cosine function, secant function, co-secant function, tangent function, and co-tangent function. Trigonometric functions and identities

Before going to the application, let us first understand what a secant is. A line is said to be a secant of a circle if it intersects the circle at two different points. The Latin term ‘secare’, which means to cut, is where we get the English word secant. It is also possible to think

A trigonometric function is a part of mathematics that helps calculate functions that give a relationship between a triangle’s side and angle. For example, functions like Sine(sin), Cosine(cos), Tangent(tan), Cotangent(cot), Secant(sec), and Cosecant (cosec) help you to give a correlation between the sides and angle of a triangle. Along with that, a trigonometric ratio can

Introduction The possible values of an unknown that can satisfy the equation are called a general solution of the trigonometric equation. To find a complete solution we find all the possible values satisfying the equation. When we try to solve a trigonometric solution, we try to find all sets of values for θ to satisfy

Introduction Functions are the basics to understand calculus mathematics. They are essential fundamental for applied mathematics in our daily life. There are two types of functions, i.e. even and odd functions. Both functions satisfy specific symmetry relations that may be concerning their additive inverse. These functions are an essential part of the mathematical analysis of

Equations of a straight line are linear equations. Before getting into straight-line equations, let’s define a straight line. A straight line never ends and is one-dimensional with no width. It is made up of infinite points connected on both edges of a point. A straight line is free of any curves. It can be slanted,

The tangent runs perpendicular to the radius that connects the circle’s center to point P. The equation of the tangent of the circle will be of the form because it is a straight line y = m x + c. The equation of the tangent of the circle will be of the form because it

According to geometry, if the adjacent angles formed by a straight line standing on another line are equal, then each of these angles is a right angle. The unit of measure of an angle is degree. The symbol representing it ∠. The right angle is the base for defining the measurement system of angles.  Today,

From the viewpoint of the beginning of higher education, the areas related to the circle chapter is one of the most significant topics for Class 10 students. Few topics are designed in higher classes based on the features and applications of circles. So, let’s have a look at some of the key elements in this