Derivative Formula

Derivatives are an essential feature of calculus & trigonometry. The derivative of a function of a real variable measures how sensitivity changes with respect to changes in another quantity that is determined.

Derivative Formula is represented as,


Derivative Formula

Some Basic Derivatives

Some Basic Derivatives

Chain Rule

Chain Rule

Derivative of the Inverse Function

Derivative of the Inverse Function

Derivative of Trigonometric Functions and their Inverses

Derivative of Trigonometric Functions and their Inverses

Derivative of the Hyperbolic functions and their Inverses

Derivative of the Hyperbolic functions and their Inverses

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Derivative Formula

Derivatives are an essential feature of calculus & trigonometry. The derivative of a function of a real variable measures how sensitivity changes with respect to changes in another quantity that is determined.

Derivative Formula is represented as,


Derivative Formula

Some Basic Derivatives

Some Basic Derivatives

Chain Rule

Chain Rule

Derivative of the Inverse Function

Derivative of the Inverse Function

Derivative of Trigonometric Functions and their Inverses

Derivative of Trigonometric Functions and their Inverses

Derivative of the Hyperbolic functions and their Inverses

Derivative of the Hyperbolic functions and their Inverses

Other Related Sections

NCERT Solutions | Sample Papers | CBSE SYLLABUS| Calculators | Converters | Stories For Kids | Poems for Kids| Learning Concepts | Practice Worksheets | Formulas | Blogs | Parent Resource

Admissions Open for

Frequently Asked Questions

 An integral formula provides a method to evaluate the integral of a function, representing the area under the curve of that function or the accumulation of quantities.

 Integral tables offer precomputed antiderivatives for various functions, simplifying the process of finding integrals for complex or unfamiliar functions.

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