derivative of cosec x using first principle

Derivative of cosec x using first principle

The derivative of cosec x is negative of the product of trigonometric functions cosec x and cot x, that is, -cosec x cot x.

Cosecant Functions are denoted as csc or cosec and defined as the reciprocal of the sine function i. In this article, we will discuss all the topics related to the derivative of cosec x including its proof using various methods. 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.

Derivative of cosec x using first principle

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What kind of Experience do you want to share? Like Article. The differentiation of cosec x can be done in different ways.

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The derivative of cosec x is negative of the product of trigonometric functions cosec x and cot x, that is, -cosec x cot x. The differentiation of csc x is the process of evaluating the derivative of cosec x with respect to angle x. Before proving the differentiation of cosec x, let us recall the definition of cosec x also written as csc x. Cosec x is the ratio of the hypotenuse and the perpendicular sides of a right-angled triangle. Let us understand the differentiation of cosec x along with its proof in different methods such as the first principle of derivatives, chain rule, quotient rule, and also we will solve a few examples using the derivative of cosec x. Derivative of cosec x can be calculated using the derivative of sin x. The differentiation of cosec x can be done in different ways. The derivative of cosec x can be derived using the definition of the limit, chain rule, and quotient rule. We use the existing trigonometric identities and existing rules of differentiation to prove the derivative of cosec x to be -cot x cosec x. Now, we will derive the derivative of cosec x by the first principle of derivatives, that is, the definition of limits.

Derivative of cosec x using first principle

Cosecant Functions are denoted as csc or cosec and defined as the reciprocal of the sine function i. In this article, we will discuss all the topics related to the derivative of cosec x including its proof using various methods. 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. The resultant of the derivative of cosec x is -cot x cosec x. Derivative of a function is the rate of change of the function with respect to any independent variable.

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Share your thoughts in the comments. Similar Reads. Save Article Save. Among the trig derivatives, the derivative of the cosec x is one of the derivatives. Suggest changes. Let us understand the differentiation of cosec x along with its proof in different methods such as the first principle of derivatives, chain rule, quotient rule, and also we will solve a few examples using the derivative of cosec x. The resultant of the derivative of cosec x is -cot x cosec x. Maths Program. Saudi Arabia. Maths Puzzles. Derivative of Csc x By Chain Rule 4. Interview Experiences. The differentiation of cosec x can be done in different ways.

The derivative of cosecant function with respect to a variable is equal to the negative product of cosecant and cotangent.

Interview Experiences. Privacy Policy. Please go through our recently updated Improvement Guidelines before submitting any improvements. Become a problem-solving champ using logic, not rules. To derive the derivative of cosec x, we will use the following formulas:. The double derivative is nothing but the second derivative of a function which can be obtained by differentiating the first derivative of csc x. Cosec Cot Formula. Derivative of cosec x can be calculated using the derivative of sin x. Maths Questions. Maths Games. Previous Derivative Rules. Easy Normal Medium Hard Expert.

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