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Solve the logarithmic equation by using properties of logs. Round to the nearest thousandth if necessary. \[\log X + \log 4 = -2\]
well start by using the log law \[\log(ab) = \log(a) + \log(b)\] so you are now looking at \[\log(4x) = -2\] next raise each side of the equation as a power of 10. the log law is \[a^{\log_{a}(b)} = b\] so \[10^{\log(4x)}= 10^{-2}\] or \[4x = 10^{-2}\] now just solve for x
Thank you! (:
wait i got .0025 and thats not one of the answers
what about 1/400
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