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log9(9)+log9(1/9)
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are those 9s exponents or bases?
bases...sorry didn't know how to type it
\[\huge\rm log_9 (9) + \log_9 \frac{ 1 }{ 9 }\] first you can change addition to multiplication
ok, got it. Remember your log laws here, \[\log_{9}9=1 \]
And \[\log_{9}{\frac{1}{9}}=-1\]
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and -1 +1 =0
product property \[\huge\rm log_b x + \log_b y = \log_b (x \times y)\] \[\huge\rm log_b x - \log_b y=\log_b \frac{ x }{ y }\] and if there is negative sign you can change that to division
Okay. Daughter figured the answer was 0. Couldn't figure out how log9 1/9 became -1
heres how: \[\frac{1}{9} = 9^{-1}, so \log_{9}9^{-1}=-1\]
you guys rock! She gets it. Thanks. (mom clueless)
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thanks! medal please!
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