Logarithmic differentiation can be used to find the derivative of certain functions that are difficult or impossible to find using basic differentiation rules.

Derivative of a Logarithm Logs and logarithmic functions are common in nature and so are functions involving logarithmic derivatives.

Do you know the quickest way to compute derivatives? One contender is to use logarithmic differentiation. The objective of this quiz and worksheet...

Applying the Rules of Differentiation: If we have a function of the type f (x) ⋅ g (x) ⋅ h (x) ⋯ and we want to differentiate it to find the derivative function, we can apply the logarithmic rule of differentiation. …

Logarithmic Differentiation: We may find logarithmic differentiation to be quite complicated. This is because we are actually merging the knowledge of logarithmic properties with differentiation rules …

Applying the Rules of Differentiation: We can apply the quotient rule of differentiation to find the derivative of a rational function that consists of only two terms (one each on the numerator and in the …

The resulting logarithmic terms can easily be differentiated by applying certain rules and formulas of differentiation. The following properties of logarithms will be applied to simplify a function to be …

The rules of differentiation are useful to find solutions to standard differential equations. Identify the application of product rule, quotient rule, and chain rule to solving these equations through examples.

Applying the Rules of Differentiation: The logarithmic technique of differentiation is applied to find the derivative of a function given in an exponential power form, (f (x)) g (x). We take logarithm of this …

Fundamental Rules for Derivatives: First we need to understand the some rule of the derivative to understand the logarithmic differentiation. Product rule of the derivative is given by: d d x [u v] = u d v …