Trigonometric functions

To understand what the Secant of a circle is, we must first understand what a circle is. A circle is a closed loop that has been completed. Every point on a circle is at an equal distance from the circle’s centre, which is denoted by the letter O. In a secant, the line intersects the […]

To understand what the Secant of a circle is, we must first understand what a circle is. A circle is a closed loop that has been completed. Every point on a circle is at an equal distance from the circle’s centre, which is denoted by the letter O. In a secant, the line intersects the

The term “differentiation of trigonometric functions” refers to the process of determining the derivatives of trigonometric functions. There are differentiation formulas for each of the six trigonometric functions, and these formulas can be applied to a variety of derivative application situations. Sine (sin x), cosine (cos x), tangent (tan x), cotangent (cot x), secant (sec

The ratios that are used in trigonometry are called sine, cosine, tangent, cotangent, cosecant, and secant (sec). Trigonometry, which is a subdivision of geometry, is an area of mathematics that deals with the sides and angles of triangles with right angles. Trigonometry is a subfield of geometry. As a result, the sides and angles of

The radical axis to the two circles is a moving point that enables the tangent segments drawn from it to the two circles to be of equal length. The equation for the radical axis of two circles is: S − S’ = 0 Where S ≣ x2 + y2 + 2gx + 2fy + c

The topic of positive and negative angles form an important part and the basics of trigonometry. The word trigonometry itself originates from the Greek words ‘trigōnon’ and ‘metron’ which means triangle and measure, respectively. Hence, trigonometry is a subject that studies the measurement of angles and different functions surrounding it. The application of these functions,

It is a periodic function when a function repeats itself every time at regular intervals. The period of a function is an important aspect of periodic functions, and it aids in the definition of a function by providing a reference point. An exponentially periodic function y = f(x) with a period P can be expressed

The period of the function corresponds to the above-mentioned unique timeframe. If we have a function f that is periodic with period m, we can say that we have For every m > 0, the function f (a + m) equals the function f (a). It demonstrates that the function f(a) has the same values

A circle can be a set of all curvy points equidistant from a specific point called the circle’s centre. This distance between the circle and its centre is known as radius. Parametric equations of a circle help define the parameters and coordinating points of a circle. The parameters of a circle are independent variables. Furthermore,

What is a circle? A circle is a collection of points at equal distances from a common point called its center. We can represent a circle using algebraic and trigonometric equations. We represent the circle’s equation with two variables, giving us: (x-p)2 + (y-q)2 = c2 Here (p,q) is the coordinate of the circle’s center,