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Learn about the definition, history, and properties of the common logarithm, the logarithm with base 10. Find out how to use tables, calculators, and slide rules to perform calculations with common logarithms.
Learn what logarithms are and how to use them with different bases, such as 10 and e. Find out how to write, read and graph logarithms, and how they relate to exponents and division.
Learn what logarithms are, how to calculate them, and how to use them in various applications. Find out the difference between common logarithm and natural logarithm, and the rules and properties of logarithms with examples.
Learn what logarithm is, how to convert between exponential and logarithmic forms, and how to use the rules of logs. Find out the difference between natural log and common log, and see examples of log problems.
Learn what a common logarithm is, how to use it, and its basic properties. A common logarithm is a logarithm with base 10, also called decadic or decimal logarithm.
A logarithm is the inverse function of exponentiation, and can be used to simplify calculations. Learn about the common logarithm base 10, the natural logarithm base e, and other types of logarithms with examples and formulas.
Common logarithms (base 10, written \(\ \log x\) without a base) and natural logarithms (base \(\ e\), written \(\ \ln x\)) are used often. Scientific and graphing calculators have keys or menu items that allow you to easily find \(\ \log x\) and \(\ \ln x\), as well as \(\ 10^{x}\) and \(\ e^{x}\).
