" 10."e^(x-y)=log((x)/(y))...

" 10."e^(x-y)=log((x)/(y))

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If e^(x-y) =log ((x)/(y)),then (dy)/(dx) =

x^(log_(10)((y)/(z))).y^(log_(10)((z)/(x))).z^(log_(10)((x)/(y))) is equal to :

x^(log_(10)((y)/(z))).y^(log_(10)((z)/(x))).z^(log_(10)((x)/(y))) is equal to :

Find the area enclosed by y=log_(e)(x+e) and x=log_(e)((1)/(y)) and the x-axis.

Find the area enclosed by y=log_(e)(x+e) and x=log_(e)((1)/(y)) and the x-axis.

"If "log_(e)(log_(e) x-log_(e)y)=e^(x^(2_(y)))(1-log_(e)x)," then find the value of "y'(e).

"If "log_(e)(log_(e) x-log_(e)y)=e^(x^(2_(y)))(1-log_(e)x)," then find the value of "y'(e).

"If "log_(e)(log_(e) x-log_(e)y)=e^(x^(2_(y)))(1-log_(e)x)," then find the value of "y'(e).

"If "log_(e)(log_(e) x-log_(e)y)=e^(x^(2_(y)))(1-log_(e)x)," then find the value of "y'(e).

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