![]() ![]() It’s easier to differentiate the natural logarithm rather than the function itself.The functions f(x) and g(x) are differentiable functions of x.In general, functions of the form y = g(x) work best for logarithmic differentiation, where: *The natural logarithm of a number is its logarithm to the base of e. This can be a useful technique for complicated functions where you can’t easily find the derivative using the usual rules of differentiation. One way to define Logarithmic differentiation is where you take the natural logarithm* of both sides before finding the derivative. It is often used when it’s easier to find the derivative of the function’s logarithm, rather than the function itself. ![]() The logarithmic derivative is where you find the logarithm of a function and then take the derivative. A More Complicated Example with the Chain Rule.General Evaluation Steps & Simple Example.Overview of Logarithmic Differentiation.Feel like "cheating" at Calculus? Check out our Practically Cheating Calculus Handbook, which gives you hundreds of easy-to-follow answers in a convenient e-book.Ĭontents (Click to skip to that section): ![]()
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