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Y = e^(lnx)²

Find the derivative

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\large {d \over dx} \;\;e^(\ln^2 (x)) =e^(\ln^2 (x)) \cdot {d \over dx}\;\;\ln^2 (x) \\ \\\large =e^(\ln^2 (x)) \cdot 2 \ln(x)\; {d \over dx} \;\;\ln(x)=e^(\ln^2 (x)) \cdot {2 \ln(x)\over x}
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