Properties of Logarithms: Product, Quotient, Power
Let a > 0, a eq 1, M > 0, N > 0, then: 1. Logarithm of a product: log a (MN) = log a M + log a N 2. Logarithm of a quotient: log a ((M)/(N) ight) = log a M - l…
Syllabus path: Functions › Basic Elementary Functions › Logarithmic Functions
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CSCA Mathematics Formula Reference
Formula and explanation
Let a > 0, a eq 1, M > 0, N > 0, then: 1. Logarithm of a product: log a (MN) = log a M + log a N 2. Logarithm of a quotient: log a ((M)/(N) ight) = log a M - log a N 3. Logarithm of a power: log a (M^n) = n log a M ( n ∈ R )
Related tutorial and examples
Logarithmic Functions
Logarithmic Functions 1. Core Concepts Logarithmic Function is the Inverse Function of the Exponential Function. The key lies in the constraints of the "Base" and the "Argument". Definition: The function y = log a x ( a > 0, a eq 1 ) is a logarithmic function. x is the Argument (…
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