Solve for $x$ and $y$
$$(2x)^{\log 2}=(3y)^{\log 3}$$
$$3^{\log x}=2^{\log y}$$
Could someone give some hint to approach this question?
Solve for $x$ and $y$
$$(2x)^{\log 2}=(3y)^{\log 3}$$
$$3^{\log x}=2^{\log y}$$
Could someone give some hint to approach this question?
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Let $\log x = s$, $\log y = t$, and take logs of both sides of the equations. You get a system of two linear equations in $s$ and $t$.