English

# Chain Rule Derivatives Calculator English Español 中国 Português Pусский 日本語 Türk

A free online chain rule calculator to differentiate a function based on the chain rule of derivatives. In this chain rule derivatives calculator enter any function and click calculate to differentiate it in seconds.

## Chain Rule Calculator

Enter a function to differentiate:

Rules for specifying input function in Differentiation

1. Use ^ for representing power values.
Eg:x2=x^2.
2. Use sqrt,*,/,+,- for square root,multiplication,division,addition and subraction operations respectively.
Eg:1.√x=sqrtx
2.5x=5*x.
3.x+5=(x)+5.
4.x2-5x=(x^2)-(5*x).
3. Use paranthesis() while performing arithmetic operations.
Eg:1.sinx+cosx+tanx=(sinx)+(cosx)+(tanx)
2.secx*tanx=(secx)*(tanx)
3.tanx/sinx=(tanx)/(sinx)
4. Use inv,ln,log to specify inverse,natural log and log(with different base values) respectively
Eg:1.sin-1x=sininvx
2.ln x=lnx
3.log3x=log3x
5. Try out these Sample inputs for practice.
Eg:1.(x+2)+(x2+9x)=(x+2)+((x^2)+(9*x)).
2.cos(x3)=(cos(x^3)).
3.ex+lnx=(e^x)+(lnx).
6. Ensure that the input string is as per the rules specified above.

A free online chain rule calculator to differentiate a function based on the chain rule of derivatives. In this chain rule derivatives calculator enter any function and click calculate to differentiate it in seconds.

The online Chain rule derivatives calculator computes a derivative of a given function with respect to a variable x using analytical differentiation. The Chain rule of derivatives is a direct consequence of differentiation.

Chain Rule in Derivatives:
The Chain rule is a rule in calculus for differentiating the compositions of two or more functions. All functions are functions of real numbers that return real values.

Find Derivatives Using Chain Rules:
The Chain rule states that the derivative of f(g(x)) is f'(g(x)).g'(x). It helps to differentiate composite functions. Use this Chain rule derivatives calculator to find the derivative of a function that is the composition of two functions for which derivatives exist with ease.