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Evaluate Logarithms Calculator

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Example
Created on 2024-06-20Asked by Camila Hall (Solvelet student)
Evaluate log101000 \log_{10} 1000 .

Solution

To evaluate log101000 \log_{10} 1000 , we use the property of logarithms: log101000=3, \log_{10} 1000 = 3, since 103=1000 10^3 = 1000 . Solved on Solvelet with Basic AI Model
Some of the related questions asked by Michael Nguyen on Solvelet
1. Evaluate log2(8) \log_2(8) .2. Find the value of log4(2) \log_4(\sqrt{2}) using properties of logarithms.
DefinitionWhen you evaluate a logarithm, you are basically simplifying a logarithmic expression to get an actual number, which will test your knowledge of the properties of logs as well as the individual number you are taking the log of. And if you need to remind yourself, logarithm is the power to which a number (called a base) must be raised to produce that number. Techniques involving tables or calculators to evaluate logarithms, or identities giving new ways of calculating logarithms from other logarithms. Logarithmic expressions are commonly used in setups of quantitative analysis such as functions, regressions, and integrated workings of calculus within mathematical and business environments. Ex: If an evaluation is made for log10​100, this term would equal 2 because 102= 100 that is the reason of the logarithm to base 10 of 100 is 2
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