Find the area bounded by `y=log_e x , y=-log_e x ,y=log_e(-x),a n dy=-log_e(-x)dot`

The area bounded by y=|log_(e)|x|| and y=0 is

Find the area bounded by a y=(log)_(e)|x|andy=0by=|(log)_(3)|x|| and y=0

Find the area bounded by (i) y =log""_(e)|x|andy=0 (ii) y=|log""_(e)|x||andy=0

Find the range of f(x)=log_(e)x-((log_(e)x)^(2))/(|log_(e)x|)

The area bounded by the curve y=x(1-log_(e)x) and x-axis is

find the derivative of y=e^(x)log_(e)x

Compute the area of the region bounded by the curves y=ex(log)_(e)x and y=(log x)/(ex)

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

Sketch the region bounded by the curves y=log_(e)x and y=(log_(e)x)^(2). Also find the area of the region.