1cdf0e10cSrcweir<?xml version="1.0" encoding="UTF-8"?>
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24cdf0e10cSrcweir<helpdocument version="1.0">
25cdf0e10cSrcweir<meta>
26cdf0e10cSrcweir<topic id="textsbasicshared03080202xml" indexer="include" status="PUBLISH">
27cdf0e10cSrcweir<title id="tit" xml-lang="en-US">Log Function [Runtime]</title>
28cdf0e10cSrcweir<filename>/text/sbasic/shared/03080202.xhp</filename>
29cdf0e10cSrcweir</topic>
30cdf0e10cSrcweir</meta>
31cdf0e10cSrcweir<body>
32cdf0e10cSrcweir<section id="log">
33*734551d2Smseidel<bookmark xml-lang="en-US" branch="index" id="bm_id3149416">
34*734551d2Smseidel<bookmark_value>Log function</bookmark_value>
35cdf0e10cSrcweir</bookmark>
36cdf0e10cSrcweir<paragraph role="heading" id="hd_id3149416" xml-lang="en-US" level="1" l10n="U" oldref="1"><link href="text/sbasic/shared/03080202.xhp" name="Log Function [Runtime]">Log Function [Runtime]</link></paragraph>
37cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3145066" xml-lang="en-US" l10n="U" oldref="2">Returns the natural logarithm of a number.</paragraph>
38cdf0e10cSrcweir</section>
39cdf0e10cSrcweir<paragraph role="heading" id="hd_id3159414" xml-lang="en-US" level="2" l10n="U" oldref="3">Syntax:</paragraph>
40cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3154760" xml-lang="en-US" l10n="U" oldref="4">Log (Number)</paragraph>
41cdf0e10cSrcweir<paragraph role="heading" id="hd_id3149457" xml-lang="en-US" level="2" l10n="U" oldref="5">Return value:</paragraph>
42cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3150791" xml-lang="en-US" l10n="U" oldref="6">Double</paragraph>
43cdf0e10cSrcweir<paragraph role="heading" id="hd_id3151211" xml-lang="en-US" level="2" l10n="U" oldref="7">Parameters:</paragraph>
44cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3151041" xml-lang="en-US" l10n="U" oldref="8">
45cdf0e10cSrcweir<emph>Number:</emph> Any numeric expression that you want to calculate the natural logarithm for.</paragraph>
46cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3150869" xml-lang="en-US" l10n="U" oldref="9">The natural logarithm is the logarithm to the base e. Base e is a constant with an approximate value of 2.718282...</paragraph>
47cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3153968" xml-lang="en-US" l10n="U" oldref="10">You can calculate logarithms to any base (n) for any number (x) by dividing the natural logarithm of x by the natural logarithm of n, as follows:</paragraph>
48cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3145420" xml-lang="en-US" l10n="U" oldref="11">Log n(x) = Log(x) / Log(n)</paragraph>
49cdf0e10cSrcweir<embed href="text/sbasic/shared/00000003.xhp#errorcode"/>
50cdf0e10cSrcweir<embed href="text/sbasic/shared/00000003.xhp#err5"/>
51cdf0e10cSrcweir<paragraph role="heading" id="hd_id3155131" xml-lang="en-US" level="2" l10n="U" oldref="12">Example:</paragraph>
52cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3152463" xml-lang="en-US" l10n="U" oldref="13">Sub ExampleLogExp</paragraph>
53cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3145750" xml-lang="en-US" l10n="U" oldref="14">Dim a as Double</paragraph>
54cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3151116" xml-lang="en-US" l10n="U" oldref="15">Dim const b1=12.345e12</paragraph>
55cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3146985" xml-lang="en-US" l10n="U" oldref="16">Dim const b2=1.345e34</paragraph>
56cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3148616" xml-lang="en-US" l10n="U" oldref="17">a=Exp( Log(b1)+Log(b2) )</paragraph>
57cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3149262" xml-lang="en-US" l10n="U" oldref="18">MsgBox "" &amp; a &amp; chr(13) &amp; (b1*b2) ,0,"Multiplication by logarithm function"</paragraph>
58cdf0e10cSrcweir<paragraph role="paragraph" id="par_id3155411" xml-lang="en-US" l10n="U" oldref="19">end sub</paragraph>
59cdf0e10cSrcweir</body>
60cdf0e10cSrcweir</helpdocument>
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