Difference between revisions of "Manuals/calci/ANTILOG"
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#ANTILOG(3.23621726987935,3) = 35.000000000000014 = 35(Approximate) | #ANTILOG(3.23621726987935,3) = 35.000000000000014 = 35(Approximate) | ||
#ANTILOG(2.397940008672037,10) = 249.9999999999997 = 250 (Approximate) | #ANTILOG(2.397940008672037,10) = 249.9999999999997 = 250 (Approximate) | ||
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| + | ==Related Videos== | ||
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| + | {{#ev:youtube|v=vZ709qOc8x8|280|center|Inverse Log}} | ||
==See Also== | ==See Also== | ||
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*[[Manuals/calci/LOG10| LOG10]] | *[[Manuals/calci/LOG10| LOG10]] | ||
*[[Manuals/calci/LN| LN]] | *[[Manuals/calci/LN| LN]] | ||
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==References== | ==References== | ||
Revision as of 14:34, 10 December 2018
ANTILOG (Number,Base)
- is the log value to find the Antilog value
- base value of the Log value.
is the log value to find the Antilog value
base value of the Log value.Description
- This function shows the antilog of a given number.
- Antilog is the number whose logarithm is a given number.
- For example, the logarithm of 1,000 (10 3) is 3, so the antilogarithm of 3 is 1,000.
- In algebraic notation, if log x = y, then antilog y = x.
- Here ANTILOG(Number, Base) indicates we can find the anti logarithmic value with any base.
Examples
- ANTILOG(3.3219280948873626,2) = 10.000000000000002 =10(Approximate)
- ANTILOG(3.23621726987935,3) = 35.000000000000014 = 35(Approximate)
- ANTILOG(2.397940008672037,10) = 249.9999999999997 = 250 (Approximate)