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# Quotient Rule Derivative Product Rule

and a function is equal to the total of the derivatives of and. The derivative of the difference between two functions is the same as the difference between the derivatives of and. and a function are equivalent to the difference of their derivatives. The derivative of a product of two functions equals the derivative of the first function multiplied by the derivative of the second function multiplied by the derivative of the second function multiplied by the derivative of the first function multiplied by the derivative of the second function multiplied by the derivative of the first function.

Multiply g(x) by the derivative of f (x).

The d signifies a derivative in this expression. As a result, df(x) denotes the derivative of the function f, whereas dg(x) denotes the derivative of the gram function. The formula specifies that in order to determine the derivative of f(x) divided by g(x), you must first remove the product of f(x) times the derivative of g from that item (x).

The derivative formula for a ratio of functions

The quotient rule is a technique used in calculus for determining the derivative of a function that is the ratio of two differentiable functions.

[1]

[2]

[3] Let f (x) equal g (x) / h (x), where both g and h are differentiable and h (x) equals 0. (x)

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