lesson
Logarithmic Differentiation Prep: Algebraic Expansions
Take natural logarithms of both sides of complex product/quotient equations and expand to prepare for logarithmic differentiation.
Updated 1 month ago · 7 views
Premium Lesson
This lesson is part of a track
Public learning track
Advanced Logarithms: Change of Base, Proofs, and Algebraic Fluency
6 lessons
Goal
Apply change of base, construct formal index law proofs, evaluate parametric logarithmic terms, and eliminate common algebraic fallacies.
6 lessons
0 of 6 done
- Evaluating Logarithms Given Known ValuesUp next
- The Change of Base Formula for LogarithmsNot started yet
- Simplifying Algebraic Fractions Involving LogarithmsNot started yet
- Proofs of the Laws of Logarithms from Laws of IndicesNot started yet
- Spotting and Correcting Common Fallacies in Logarithm AlgebraNot started yet
- Logarithmic Differentiation Prep: Algebraic ExpansionsYou are here
Learning standards covered
F4General Certificate of Education Advanced Level (UK A-Level) · Maths · 11th Grade[Understand and use the laws of logarithms: log a x+log a y=log a (xy); log a x–log a y=log a x y ; klog a x =log a xk (including, for example, k =−1 and k =− )]
Open Global Standard:OGM.12.EXP.3OGM.13.EXP.1
OGM.12.EXP.3OGM.13.EXP.1