If y ` = e^(log x ) , then ( dy)/(dx) `
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If y^x= e^(y-x) show that dy/dx= (log ey)2 /log y wbchse hs math differentiation 10
If `y=e^(log_(e)x)," then "(dy)/(dx)=`
If ` y = e^(log (log x ))log3 x,then (dy)/(dx) `
If ` y = e^(x+2log x ),then (dy)/(dx)=`
Find the derivative of the function y = e^x log x
If `y=x^(e^(x))`, then the value of `(dy)/(dx)` is -
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If y = x^(log x) , Find dy/dx
If ` y =log x^(x) ,then (dy)/(dx) =`
If y=loge(logex) then e|^y dy/dx=
If ` y = e^(ax)` Show that ` x(dy)/(dx) = y log y . `
If ` y = log x^(x)` , then the value of ` (dy)/(dx) ` is
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If y = a^x^a^x...∞ , Prove that dy/dx = y² (log y)/x [1-y logx logy]
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If y = eˣ / logx then Find dy/dx
If `y = e^(1//x) " then " (dy)/(dx) =` ?