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What is the solution to the equation log 4 x - log 4 2 = 2
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well you need to apply the log law for division, which is subtract the logs so you question can be written as \[\log_{4} (\frac{x}{2}) = 2\] next raise each side of the equation as a power of the base... this uses the log law \[a^{\log_{a}(b)} = b\] so \[4^{\log_{4}(\frac{x}{2})} = 4^2\] then \[\frac{x}{2} = 16\] just solve for x
so x=8?
not quite... look at the equation, some number divided by 2 is equal to 16... whats the number..?
oh so 32?
thats it...
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