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Simplify: (1/2)log[3]x-2 log[3]y+4 log[3]z Solve for x: log[3]x-log[3]2=2
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\[\frac{1}{2}\log_{3} x-2\log_{3} y+4\log_{3} z=\log_{3} \sqrt{x}-\log_{3} y ^{2}+\log_{3}z ^{4}\]=\[\log_{3} \frac{\sqrt{x}}{y ^{2}}\times z ^{4}\]
\[\log_{3} x-\log_{3} 2=2\] \[\log_{3} \frac{x}{2}=2\] \[3^{2}=9=\frac{x}{2}\] x = 18
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