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OpenStudy (anonymous):
Yup,but is it possible to use the indices law to solve this?
OpenStudy (solomonzelman):
Yes yes
OpenStudy (solomonzelman):
\[Log_35=\frac{Log_{10}5}{Log_{10}3}\]see this example?
OpenStudy (anonymous):
Yes,I am fairly new to logarithm.Could you help me on that too?
OpenStudy (solomonzelman):
Do you see this example above get it? yes/no
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OpenStudy (solomonzelman):
(it a formula/identity)
OpenStudy (anonymous):
I don't get it
OpenStudy (solomonzelman):
You are saying that it's = log of number over log of base.
OpenStudy (anonymous):
Is this the change of base law?
OpenStudy (solomonzelman):
YES.
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OpenStudy (solomonzelman):
Good so far?
OpenStudy (anonymous):
yup
OpenStudy (solomonzelman):
look at the left right of you question.\[\frac{Log4}{Log2}\](presumably, when not spesified the base is 10) just like if you see \[\sqrt{?}~~~~~i t's ~~~~~\sqrt[2]{?}\], right?
OpenStudy (anonymous):
yes
OpenStudy (solomonzelman):
So it would be the same thing as \[\frac{Log_{10}4}{Log_{10}2}\]
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OpenStudy (solomonzelman):
\[\frac{Log_{10}4}{Log_{10}2}=Log_24\]So far so good?
OpenStudy (anonymous):
So when you write log it is already known that it's base is 10?
OpenStudy (solomonzelman):
When not indicated otherwise.
OpenStudy (anonymous):
Alright
OpenStudy (solomonzelman):
\[Log_24\]good with this one?
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