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can some one help me condense this logarithm step by step?
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\[3\log_{3} 15+2\log_{3} x-\log_{3} 25\]
Log Law\[n \log_{b} (a) = \log_{b} (a^n)\]
law*
so using this own expression becomes :\[\log_{3} (15^3) + \log_{3} (x^2) - \log_{3} 25\]
now other log laws \[ \log_{a} (x) + \log_{a} (y) = \log_{a} (xy)\] and \[\log_{a} (x) - \log_{a} (y) = \log_{a} (\frac{x}{y}) \]
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so answer = \[\log_{3} ( \frac{ 15^3x^2} {25})\] and you could simplify if you wanted
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