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solve: 0.25 = log16^x
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\[\log _{a}b =y\] is the same as writing \[a ^{y} =b\]
a=10?
yes
so now its 10^(0.25) = 16^x
yes...that is it
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now what hahah
log16^x = x log 16
so play the 10^(0.25) on a calculator
right, thats 1.77827
from there, you can do the reverse of what i first wrote.......realise what you have is in the form \[a ^{y} = b\]
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so you can rewrite in the log form to find x..
do you understand what i am saying???
kind of except i dont know what to write..
.25 = log(2^(4x)) using log rules you can bring the 4x out front: .25 = 4xlog(2) log(2) is a number so:\[\frac{ .25 }{ 4*\log(2) } = x\]
|dw:1363642568550:dw|
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