If you are looking for information about "Logarithms": the following search results will help you to find out what Logarithms means.
| 1 | Logarithm |
| In mathematics, the logarithm functions are the inverses of the exponential functions. Logarithms... on the former. Logarithms convert multiplication to addition, division to subtraction (making them... (making them crucial to slide rule construction). History The method of logarithms was first ... | |
| 2 | List of logarithm topics |
| This is a list of logarithm topics , by Wikipedia page. See also the list of exponential topics. Acoustic power antilogarithm Apparent magnitude Bel Benford's law Binary logarithm Bode plot Henry Briggs Common logarithm Discrete logarithm E (mathematical constant) El Gamal discrete log ... | |
| 3 | Ln |
| ... | |
| 4 | Scale |
| Scale (botany) Scale (zoology) Scale (music) Scale (measurement) Scale (chemical) Scale (social sciences) Scale (spatial) Scale (computing) Logarithmic scale ... | |
| 5 | Common logarithm |
| logarithms were found in appendices of many books. In addition, slide rules worked by using a logarithmic scale. Base-10 logarithms were called common logarithms . Such a table of "common logarithms" gave the logarithm of each number in the left-hand column, which ran from 1 to 10 by small increments ... | |
| 6 | Logarithmic identities |
| What follows is a list of identities that are useful when dealing with logarithms. All of these are valid for all positive real numbers a, b and c except that the base of a logarithm may never be 1... ca + log cb These three identities lead to the use of logarithm tables and slide rules ... | |
| 7 | Ramanujan-Soldner constant |
| The Ramanujan-Soldner constant is a mathematical constant defined as the unique positive zero of the logarithmic integral function. Its value is approximately x ≈ 1.451369234883381050283968485892027449493 ... | |
| 8 | Logarithmic scale |
| Logarithmic scales give the logarithm of a quantity instead of the quantity itself. This is often done if the underlying quantity can take on a huge range of values; the logarithm reduces this to a more manageable range. Some of our senses operate in a logarithmic fashion (doubling the input ... | |
| 9 | Offset logarithmic integral |
| ... | |
| 10 | Natural logarithm |
| The natural logarithm is the logarithm of the base e , where e is approximately equal to 2.71828... (no exact fraction can be given, as e is an irrational number just like pi). The natural logarithm... as the Naperian Logarithm . ln(x) Notational conventions Mathematicians generally understand ... | |
| 11 | List of integrals of logarithmic functions |
| The following is a list of integrals (antiderivative functions) of logarithmic functions. For a complete list of integral functions, please see table of integrals and list of integrals. Note: x >0 is assumed throughout this article ... | |
| 12 | Log |
| A log is: a cut portion of a tree bole or large branch (see logging) a time-sequential data record (see data logging) logarithm a device to measure the speed of a ship ... | |
| 13 | Polylogarithm |
| A polylogarithm is the function L ii (x ) with power series expansion L i1 (x ) = l og (1 - x ), so polylogarithms are a generalization of logarithms. Polylogarithms are examples of special functions. Not to be confused with polylogarithmic ... | |
| 14 | Polylogarithmic |
| A polylogarithmic function in n is a polynomial in the logarithm of n , In computer science, polylogarithmic functions occur as the order of some algorithms (eg., "it has polylogarithmic order"). Not to be confused with polylogarithms ... | |
| 15 | Table of limits |
| This is a table of limits for common functions. Note that a and b are constants with respect to x . Limits for general functions Simple functions Logarithmic and exponential functions Trigonometric functions ... |