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

I know how to solve this using logarithmic differentiation, but I'm also wondering if it'd be acceptable, or plausible, to solve using the quotient rule. Similarly, for equations that I can …

How is logarithmic differentiation of possibly negative functions justified? Ask Question Asked 9 years, 2 months ago Modified 7 years, 5 months ago

Oct 28, 2018 · Your intuition to use logarithmic differentiation is solid, but your application is a bit mistaken. To use logarithmic differentiation, the entire function must be raised to the power of …

7 With logarithmic differentiation, it is quite simple to compute the derivative of xx: y = xx lny = xlnx 1 ydy dx = lnx + 1 dy dx = (ln(x) + 1)xx.

Jul 24, 2017 · Any other use of logarithmic differentiation (like for complicated products and quotients or radical expression) can be proved equivalent to the usual rules of differentiation …

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...

This is not an answer to your question, but, just to point out, logarithmic differentiation is a lot harder than just learning the rule. Unfortunately, most Calc books don't even list the rule in the …

Nov 12, 2018 · Can some one help me with this problem: using logarithmic differentiation find the derivative of $$\frac {e^ {2x} (x^3-2)^4} {x (3e^ {5x} +1)}.$$ I got stumped its a fraction, has e …