Chain Rule Derivatives Calculator

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.

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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.

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