If y = e' log, (x) then dx

1.	If y = e' log, (x) then dx
Answer» EXPLANATION: Let y=E^logx TAKING LN on both sides ln y= ln(e^logx ) ln y=log X* ln e ln y= log x*1= log x y=x diff w.r.t x dy/dx= 1

Answer»

EXPLANATION:

Let y=E^logx

TAKING LN on both sides

ln y= ln(e^logx )

ln y=log X* ln e

ln y= log x*1= log x

y=x

diff w.r.t x

dy/dx= 1

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If y = e' log, (x) then dx​

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If y = e' log, (x) then dx