What is Derivative of Cosec x?

Among the trig derivatives, the derivative of the cosec x is one of the derivatives. The derivative of the cosec x is -cot x cosec x. The derivative of cosec x is the rate of change with respect to the angle i.e., x. The resultant of the derivative of cosec x is -cot x cosec x.

Derivative of Cosec x Formula

The formula for the derivative of cosec x is given by:

(d/dx) [cosec x] = -cot x × cosec x

(cosec x)’ = -cot x × cosec x

Before moving forward we must learn about Derivative in Maths.

What is Derivative in Math?

Derivative of a function is the rate of change of the function with respect to any independent variable. The derivative of a function f(x) is denoted as f'(x) or (d /dx)[f(x)].

The differentiation of a trigonometric function is called a derivative of the trigonometric function or trig derivatives.

Derivative of Cosec x is -Cot x Cosec x. The derivative of cosec x is represented by the d/dy(cosec x). It explains about the slope of the graph of cosec x. Cosecant Functions are denoted as csc or cosec and defined as the reciprocal of the sine function i.e., 1/sin x.

In this article, we will discuss all the topics related to the derivative of cosec x including its proof using various methods. Let’s start our learning on the topic of Derivative of Cosec x.