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Simplify $4\log{x} + 2\log{y} - 3\log{zxy}$
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## 2 Answers

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Best answer
$4\log{x} +2 \log{y} - 3\log{zxy}$

$= \log{x^4} + \log{y^2} - \log{z^{3}x^{3}y^{3}}$

$= \log{x^{4}y^{2}} - \log{z^{3}x^{3}y^{3}}$

$= \log{ \frac{x^{4}y^{2}} {z^{3}x^{3}y^{3}}}$

$= \log{ \frac{x} {z^{3}y}}$
by Diamond (89,356 points)
selected by
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4 Log x + 2 logy -3log zxy

=logx^4 + logy^2-logz^3 x^3y^3

=logx^4y^2-logz^3x^y^3

=log x^4y6 /Z^3X^3y^3
by Wooden (216 points)

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