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write the single logarithm 4 log x-6 log (x+2)
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i got log x^4(x+2)^6 not sure if right
log(a)-log(b)=log(a/b)
so what would you do after you get log(x^4)-log(x+2)^6
noy real sure kinda guessing
its a law of logarithms \[\log a- \log b=\log (a/b)\]
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log x(x+2)^24
Divide them.
you mean like 24 log x/x+2
No i mean what we got earlier log(x^4)-log(x+2)^6
not getting it thanks anyways
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Its kinda like the other one you did just with a different law.... instead of log(a)+log(b)=log(a*b) its log(a)-log(b)=log(a/b)
4 logx- 6/log(x+2) maybe
\[\huge \log (x^4/(x-6)^{2})\]
so thats how you write it as a single logarithm
Yes. Here's the laws of logarithms you should get familiar with
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ok thanks for the help
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