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  1. en.wikipedia.org › wiki › Chain_ruleChain rule - Wikipedia

    t. e. In calculus, the chain rule is a formula that expresses the derivative of the composition of two differentiable functions f and g in terms of the derivatives of f and g. More precisely, if is the function such that for every x, then the chain rule is, in Lagrange's notation , or, equivalently, The chain rule may also be expressed in ...

  2. The chain rule tells us how to find the derivative of a composite function. Brush up on your knowledge of composite functions, and learn how to apply the chain rule correctly. The chain rule says: d d x [ f ( g ( x))] = f ′ ( g ( x)) g ′ ( x) It tells us how to differentiate composite functions. Quick review of composite functions.

  3. www.mathsisfun.com › calculus › chain-ruleChain Rule - Math is Fun

    Chain Rule. The Derivative tells us the slope of a function at any point. There are rules we can follow to find many derivatives. For example: The slope of a constant value (like 3) is always 0. The slope of a line like 2x is 2, or 3x is 3 etc. and so on.

  4. Sep 7, 2022 · State the chain rule for the composition of two functions. Apply the chain rule together with the power rule. Apply the chain rule and the product/quotient rules correctly in combination when both are necessary. Recognize the chain rule for a composition of three or more functions. Describe the proof of the chain rule.

  5. The chain rule is used to differentiate composite functions. Specifically, it allows us to use differentiation rules on more complicated functions by differentiating the inner function and outer function separately. Contents. Definition. Proof. Iterated Chain Rule. Definition.

  6. In differential calculus, the chain rule is a formula used to find the derivative of a composite function. If y = f (g (x)), then as per chain rule the instantaneous rate of change of function ‘f’ relative to ‘g’ and ‘g’ relative to x results in an instantaneous rate of change of ‘f’ with respect to ‘x’.

  7. Jun 26, 2023 · Activity 6.4.1: Inner vs. Outer Functions. For each function given below, identify an inner function g and outer function f to write the function in the form f(g(x)). Then, determine f ′ (x), g ′ (x), and f ′ (g(x)), and finally apply the chain rule (Equation 6.4.18) to determine the derivative of the given function.

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