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Write the expression ln (2/ sqrt(x)) - ln sqrt(2x) as a single logarithm
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\[A. \ln(\sqrt{2}/x) B. \ln (2^{3/2}\sqrt{x}) C. \ln(\sqrt{2x}) D. \ln (x/\sqrt{2}) \] \[E. \ln (x ^{3/2}\sqrt{2})\]
\[\ln (2/\sqrt{x}/\sqrt{2x})\]
so its A
\[\ln (2/\sqrt{2}x)\]
\[\ln (\sqrt{2}/x)\]
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