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|x1= <pre>_log = log 10 ..........Result is 1</pre> |= Example 1
|x1= <code>_log = [[log]] 10; // 1</code> |= Example 1
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<dt class="note">[[User:ffur2007slx2_5|ffur2007slx2_5]]</dt>
<dt class="note">[[User:ffur2007slx2_5|ffur2007slx2_5]]</dt>
<dd class="note">
<dd class="note">
(ArmA3 1.20) To clarify:
(A3 1.20) To clarify:
<code>y = 10 ^ x // x = log y</code>
<code>y = 10 ^ x // x = [[log]] y</code>
People use logarithm at the purpose of simplifying multiplication via exponents plus years before.
People use logarithm at the purpose of simplifying multiplication via exponents plus years before.
<code>23456*45634 = 1.07039e+009
<code>23456*45634 = 1.07039e+009
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</code>
</code>
As modern usage, for instance, to evaluate another exponent when multiple is known (Which magnitude is 4 times stronger than 8.3 earthquake?):
As modern usage, for instance, to evaluate another exponent when multiple is known (Which magnitude is 4 times stronger than 8.3 earthquake?):
<code>//_Unknown = log x; 8.3 = log y
<code>//_Unknown = [[log]] x; 8.3 = [[log]] y
// x = 10 ^_Unknown; y = 10 ^8.3
// x = 10 ^_Unknown; y = 10 ^8.3
//x/y = (10 ^_Unknown)/(10 ^8.3) = [[log]] 4
//x/y = (10 ^_Unknown)/(10 ^8.3) = [[log]] 4

Revision as of 15:38, 9 August 2014

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Description

Description:
Base-10 logarithm of x.
Groups:
Uncategorised

Syntax

Syntax:
Number = log x
Parameters:
x: Number
Return Value:
Number

Examples

Example 1:
_log = log 10; // 1

Additional Information

See also:
Math Commands

Notes

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Only post proven facts here! Add Note

Notes

Posted on 23:14, 16 Jun 2014
ffur2007slx2_5
(A3 1.20) To clarify: y = 10 ^ x // x = log y People use logarithm at the purpose of simplifying multiplication via exponents plus years before. 23456*45634 = 1.07039e+009 log 23456 = 4.37025; log 45634 = 4.65929; (log 23456) + (log 45634) = 9.02954 10^((log 23456) + (log 45634)) = 10 ^ 9.02954 // same as 23456*45634 As modern usage, for instance, to evaluate another exponent when multiple is known (Which magnitude is 4 times stronger than 8.3 earthquake?): //_Unknown = log x; 8.3 = log y // x = 10 ^_Unknown; y = 10 ^8.3 //x/y = (10 ^_Unknown)/(10 ^8.3) = log 4 // x/y = _Unknown – 8.3 = 0.6 //_result = 8.9 magnitude _result = (log 4) + 8.3

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