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OpenStudy (anonymous):
first, take the antilog of both sides. What do you get?
OpenStudy (anonymous):
what do u mean antlog
OpenStudy (anonymous):
y=log x
to get rid of the "log", we take the following step:\[10^y=x\]This is what is meant by the antilog. It "undoes" the log function.
OpenStudy (anonymous):
so there is no solution
OpenStudy (anonymous):
show your steps?
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OpenStudy (anonymous):
actually I didn;'t see the exponent on your question. It is even easier. If you have\[\log_{}a^x=x \log_{}a \]by the property of the logarithm. so you should be able to solve yours for x quite readily.
OpenStudy (zzr0ck3r):
what is log3^x?
log_3(x) or log_10(3^x) or ln(3^x)???
OpenStudy (anonymous):
log3^x?=4.77
OpenStudy (zzr0ck3r):
what? how can x equal something, what is the base of your log?
OpenStudy (anonymous):
3
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OpenStudy (zzr0ck3r):
\[\log_{3}(x)? \]
OpenStudy (anonymous):
I was assuming the question was\[\log_{10}3^x=-3 \]
OpenStudy (zzr0ck3r):
1/27 = x
OpenStudy (zzr0ck3r):
log_3(x) = -3
3^(-3) = x
1/27 = x
OpenStudy (zzr0ck3r):
only use ^ for exponents. Its very confusing.
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