To express logt9\log t^9logt9 as a product, we can use the logarithm power rule, which states that log(ab)=blog(a)\log(a^b) = b \log(a)log(ab)=blog(a).
To express logt9\log t^9logt9 as a product, we use the logarithm power rule, which states that log(ab)=blog(a)\log(a^b) = b \log(a)log(ab)=blog(a).
Using the logarithm power rule, we can rewrite logt9\log t^9logt9 as: logt9=9logt \log t^9 = 9 \log t logt9=9logt
9logt \boxed{9 \log t} 9logt
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