Why might one prefer to use the logarithmic differentiation for finding derivatives of functions that have another function as an exponent? The question basically means why we should use logarithmic differentiation when finding derivative of functions in the form of f(x)g(x
Why might one prefer to use the logarithmic differentiation for finding derivatives of functions that have another function as an exponent? The question basically means why we should use logarithmic differentiation when finding derivative of functions in the form of f(x)g(x
Why might one prefer to use the logarithmic differentiation for finding derivatives of functions that have another function as an exponent? The question basically means why we should use logarithmic differentiation when finding derivative of functions in the form of f(x)g(x
Why might one prefer to use the logarithmic differentiation for finding derivatives of functions that have another function as an exponent?
The question basically means why we should use logarithmic differentiation when finding derivative of functions in the form of f(x)g(x).
With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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