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1. 2 logbq + 8 logbt (1 point) logb (q2 + t8) logb(q2t8) logb(qt2 + 8) (2 + 8) logb (q + t) 2. 4 log x – 6 log (x + 2) (1 point) 24 log log x4(x + 2)6 log x (x + 2)24 none of these
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For the first question: \[2 \log_bq + 8 \log_bt \]You need to use the following log properties to simplify it: 1) \(a\log x = \log x^a\) 2) \(\log m + \log n = \log (mn)\) Example: \[2 \log_bq=log_b q^2\] So, try to do the first question. If you don't understand, ask.
2 logbq + 8 logbt = logb(q2t8) ???
Yes!!
Thank you! It was easier than I thought.
I'm still confused about the second question.
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Use the property \[a\log b = \log b^a\] and \[\log m - \log n = \log \frac{m}{n}\] to do it
Thank you. I got it right =D
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