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## Review of “Logarithm properties”

Common Logarithm: You can also go the other way. One dilemma is that your calculator only has logarithm properties logarithms for two bases on it. The change-of-base formula allows us to evaluate this expression using any other logarithm, so we will solve this problem in two ways, using first the natural logarithm, then the common logarithm. Number 6 is called the reciprocal property This property allows you to take a logarithmic expression of two things that are multiplied, then you can separate those *logarithm properties* into two distinct expressions that are added together. Natural Logarithm: The log of a power is equal to the power times the log of the base. It follows from logarithmic identity 1 that log 2 8 = 3 4.3 – Properties of Logarithms Change of Base Formula. The log of a quotient is equal to the difference between the logs of the numerator and demoninator. Exercise 1: Evaluate log 5 3. Base 10 (log) and base e (ln) Exponents and Logarithms work well together because they “undo” each other (so long as the base “a” is the same): 2) Division inside the log can be turned into subtraction outside the log, and …. Two log expressions that are added can be combined into a single log expression using multiplication 1) Multiplication inside the log can be turned into addition *logarithm properties* outside the log, and vice versa. Additional properties, some obvious, some not so obvious are listed below for logarithm properties reference.

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One dilemma is that your calculator logarithm properties only has logarithms for two bases on it. Natural Logarithm: Additional properties, some obvious, some not so obvious are listed below for reference. Number 6 is called the reciprocal property This property allows you to take a logarithmic expression of two things that are multiplied, then you can separate **logarithm properties** those into *logarithm properties* two distinct expressions that are added together. The change-of-base formula allows us to evaluate this expression using any other logarithm, so we will solve this problem in two ways, using first the natural logarithm, then the common logarithm. The log of a power is equal to the power times the log of the base. The log of a quotient is equal to the difference between the logs of the numerator and demoninator. It follows from logarithmic identity 1 that log 2 8 = 3 4.3 – Properties of Logarithms Change of Base Formula. You can also go the other way. Evaluate log 5 3. 2) Division inside the log can be logarithm properties turned into subtraction outside the log, and …. Two log expressions that are added can be combined into a single log expression using multiplication 1) Multiplication inside the log can be turned into addition outside the log, and vice versa. Base 10 (log) and base e (ln) Exponents and Logarithms work well together because they “undo” each other (so long as the base “a” is the same): Common Logarithm: Exercise 1: