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let (x',y') be the solution of the following equation: (2x)^ln2=(3y)^ln3 3^lnx=2^lny. then x' is ?
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2x^ln2 = 3y^ln3 which means that 3y = (2x)^(ln2-ln3) which means that 3y = (2x)^(ln(2/3)) or y = (2x)^(ln(2/3)) substitute in the other equation and solve for x
sorry, y = ((2x)^ln(2/3))/3
i disagree, 2x^(ln2/ln3) does not equal 2x^(ln2-ln3) ->y = ((2x)^(ln2/ln3))/3
i get x' = 1/2, y' = 1/3
oh, dumbcow is right, I made a mistake there
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