Find dy/dx of the functions.
xy = e(x – y)
Given: xy = e(x – y)
Taking log on both sides, we get
log (xy) = log (e(x – y))
⇒ log x + log y = (x - y) log e
⇒ log x + log y = (x - y) .1
⇒ log x + log y = (x - y)
Now, differentiate both sides with respect to x