Simplify: log x + log(x-3) = 1
Sorry teh question was to solve for x
\[\log(x(x-3))=1\] is a start
here's a start \[\log|(x(x-3))|=\log(10)\]
then write in equivalent exponential form and write \[x(x-3)=10\] etc
couldn't help yourself could you?
i need to go to sleep for real
simplify to log x^2-3x = 1 automatic base 10, so 10=x^2-3x so \[x ^{2}-3x-10=0\] solve for x (x-5)(x+2)=0 x=5, -2
yeah those early morning anti derivatives come at you hard
-2 won't work
just x=5
and don't forget to discard -2 because you cannot take the log of a negative number
what myininaya said
yes, that's true. forgot about that, sorry
satellite when i put my mouse clicker over your picture it makes it look like your bicycle is going
math help you have any questions?
how did you start off with logx^2-3x = 1...what log rule is taht
we have log(x)+log(x-3) right? on the left hand side? we can use ln|x(x-3)| but that equals ln|x(x)-x(3)|=ln|x^2-3x|
see i use the distributive property inside the ln function
oh i see..tahts makes sense now.....Can one of you help me with another solve for x problem?
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