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Mathematics
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OpenStudy (anonymous):
log[5]72
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OpenStudy (anonymous):
ok now we have a problem you want
\[5^x=72\] but you do not know it because 72 is not an obvious power of 5
OpenStudy (anonymous):
do you remember how i showed you to cheat on
\[\log_3(\frac{1}{9})\]?
OpenStudy (anonymous):
you do the same thing here but now it is not cheating. it is the only way to do it
OpenStudy (anonymous):
type in
\[\log(72)\div \log(5)\] to get your answer
OpenStudy (anonymous):
i got 2.657
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OpenStudy (anonymous):
i get 2.657 rounded and so should you
OpenStudy (anonymous):
yes that is it
OpenStudy (anonymous):
remember
\[\log_b(A)=\log(A)\div \log(b)\]
OpenStudy (anonymous):
you have two logs on your calculator,
\[\log\] and \[\ln\]
OpenStudy (anonymous):
you can use either one. so for example you could have typed in
\[\ln(72)\div \ln(5)\] and you would still get 2.657 try it
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OpenStudy (anonymous):
cool!
OpenStudy (anonymous):
yes as long as you don't mix them it will work. one more. i
it is the same when you want
\[3^x=50\] you type in
\[\log(50)\div\log(3)\] to get x
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