use the fact that logb6=1.2925 and logb3=.7925 evaluate logb(1/2)^1/4. show how you used law of logs.
http://dp.davincischools.org/2014/emilyla/files/2012/05/logs6.png http://www.purplemath.com/modules/logrules.htm
this doesn't answer the question.
i don't understand where you're getting log 5 and log 42?
It was an example. Sometime it's good to learn by example, but the numbers were not about your problem. Anyway, 3/6 is 1/2.
i understand the 3/6=1/2, my problem is the 1/4 exponent...so what you're saying is that i do this: (1.2925/.7925)^1/4
accidently flipped the numbers: (.7925/1.2925)^1/4
hello?
Oh, didn't see it there. A property of logarithms is that you can pull the exponent down in front as a constant: (1/4)*...
so, 1/4logb(1/2)?
then 1/4(logb1-logb2)
right? wrong?
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