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Solve the equation: \[3^{2x} = 4^{2-x}\]
do you know logs ? hint : take ln of both sides
its \[2x \ln 3 = (3-x)\ln4\]
good.. so you can solve it now dont you ?
(isolate x)
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\[\frac{ 2x }{ 3-x } = \frac{ \ln4 }{ \ln3 }\]
you have to solve for x .. so you better isolate x than what you did
i.e. \[\frac{ 2x }{ 3-x } = 0\]
\[2xln3=(3-x)\ln4\] \[2xln3+xln4 = 3\ln4\] \[x(2\ln3+\ln4) = 3\ln4\] \[x=3\ln4/(2\ln3+\ln4)\]
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