What is the solution to the equation log3^x – log3^2 = 2
Is it log base 10?
\(\large \log3^x-log3^2=2\) Logarithm super properties \(\large \log3^{x\div 2}=2\)
im not sure its either 3 or 10. the question isnt clear
Write it as exponential form \(\large 3^2 = x \div 2\) Can you take it from there?
answer are x=9/4 x=4/3 x=18 and x=12
don't think so
\(3^2=x \div 2\) \(9 = x\div 2\) \(x = 2*9\)
Owait, in fact
\((x \div 2)log3 =2\)
Should be like this
thats x/2 right?
Then \(\large \log3 = \frac{2}{(x \div 2)}\)
um is this log base 3 we are talking about ? \[\log_{3} x - \log_{3}2 = 2 \] OR \[\log (3^{x})-\log(3^{2}) = 2\]
based on answer choices, im assuming base 3 then zepp is correct , x = 18
\(\large \log3 = \frac{4}{x}\) I can't get a rational answer with exponent :(
its cool its only worth 3 points but thanks for the help. appreciate it
answer: http://www.youtube.com/watch?v=XmPUZUXpMNs&list=UU-A4oZF4AlOEdlyZWBCI0cQ&index=1&feature=plcp
hello? what base is the log
either 10 or 3. the teacher sorta sucks, why im asking here instead of doing it on my own
it has nothing to do with the teacher...on your paper or book how is it written, is the 3 a subscript or not ?
agreed, the teacher now days are overpaid and underworked
log 3 x – log 3 2 = 2 thats how it looks
teachers overpaid ?? are you crazy
not in USA
anyway looks like base 3 --> x = 18
yup thats what zepp said
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