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How do you write 4 log m-log n into a single logarithm?
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Would you mind typing out the three rules of logs that apply to this kind of problem? Hint: log m + log n = log mn. (Can you put that into words?)
remember these rules \[\log x - \log y = \log(\frac{ x }{ y })\] \[x \log y = \log y^{x}\]
http://www.chilimath.com/algebra/advanced/log/images/rules%20of%20exponents.gif use rule 1
Chris: In your shoes I'd take careful notes on this material for later reference. Which of the 3 rules applies to the expression 4 log m? Please explain your reasoning and rewrite 4 log m as appropriate.
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