$\dfrac{d}{dx}{\, \cosh{x}}$ $\,=\,$ $\sinh{x}$

Let $x$ represents a variable, the hyperbolic cosine function is written as $\cosh{x}$ in mathematical form. The derivative of the hyperbolic cosine function with respect to $x$ is written in the following mathematical form.

$\dfrac{d}{dx}{\, \cosh{(x)}}$

The differentiation of the hyperbolic cosine function can be written simply in mathematical form as $(\cosh{x})’$ in differential calculus.

The derivative of the hyperbolic cosine function is equal to the hyperbolic sine function.

$\implies$ $\dfrac{d}{dx}{\, \cosh{x}} \,=\, \sinh{x}$

The derivative of hyperbolic cosine function can be written in terms of any variable in differential calculus.

$(1) \,\,\,$ $\dfrac{d}{dg}{\, \cosh{(g)}}$ $\,=\,$ $\sinh{(g)}$

$(2) \,\,\,$ $\dfrac{d}{dv}{\, \cosh{(v)}}$ $\,=\,$ $\sinh{(v)}$

$(3) \,\,\,$ $\dfrac{d}{dy}{\, \cosh{(y)}}$ $\,=\,$ $\sinh{(y)}$

Learn how to prove the derivative of hyperbolic cosine function by the first principle of differentiation in differential calculus.

Latest Math Topics

Mar 21, 2023

Feb 25, 2023

Feb 17, 2023

Feb 10, 2023

Jan 15, 2023

Latest Math Problems

Mar 03, 2023

Mar 01, 2023

Feb 27, 2023

A best free mathematics education website for students, teachers and researchers.

Learn each topic of the mathematics easily with understandable proofs and visual animation graphics.

Learn how to solve the math problems in different methods with understandable steps and worksheets on every concept for your practice.

Copyright © 2012 - 2022 Math Doubts, All Rights Reserved