Logarithm: Difference between revisions

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1.
1.
The mathematical function which is the inverse of "raising to the power of".
The mathematical function which is the inverse of "raising to the power of".
Usually abbreviated to ""log"".


For example working with logarithms to the base 10:
Often abbreviated to "log".
 
 
'''Example'''
 
Working with logarithms to the base 10:
 
log<sub>10</sub>(100) = 2
log<sub>10</sub>(100) = 2
And 10<sup>2</sup> = 100
And 10<sup>2</sup> = 100


More generally with logarithms to the base n:
log<sub>n</sub>(x) = the power which


More generally, with logarithms to the base n:
log<sub>n</sub>(x) = the power which, when 'n' is raised to it = x
'''Example'''
10<sup>(log<sub>10</sub>(x))</sup> = x
And, more generally:
n<sup>(log<sub>n</sub>(x))</sup> = x
2.
The logarithm to the base 10.
== See also ==
* [[Natural logarithm]]
[[Category:The_business_context]]

Latest revision as of 17:55, 1 July 2022

1.

The mathematical function which is the inverse of "raising to the power of".

Often abbreviated to "log".


Example

Working with logarithms to the base 10:

log10(100) = 2

And 102 = 100


More generally, with logarithms to the base n:

logn(x) = the power which, when 'n' is raised to it = x


Example

10(log10(x)) = x

And, more generally:

n(logn(x)) = x


2.

The logarithm to the base 10.


See also