❖ Logarithmic Differentiation - Example 2 ❖

Logarithmic Differentiation - Example 2: Simplifying and Finding Derivatives
In this video, we'll use logarithmic differentiation to find the derivative of a complex function. By introducing logarithms, we can simplify our expression using properties of logarithms before applying derivative rules. This method is particularly helpful when dealing with products, quotients, or powers, as it allows us to rewrite and break down the function into more manageable pieces.
What You Will Learn:
How to apply logarithmic differentiation to find the derivative of a complex function.
Using properties of logarithms to simplify products, quotients, and powers.
A step-by-step example demonstrating the process of rewriting and differentiating.
Tips for simplifying the function to make differentiation easier.
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