I'm trying to derive the standard non-tilted and non parametric version of this $45^\circ$ tilted hyperbola but the lack of square terms is throwing me for a loop.
$x - xy + y + 5 = 0$
Can anyone walk me through the process?
I'm trying to derive the standard non-tilted and non parametric version of this $45^\circ$ tilted hyperbola but the lack of square terms is throwing me for a loop.
$x - xy + y + 5 = 0$
Can anyone walk me through the process?
Hint...if you rearrange it as $$y=\frac{x+5}{x-1}$$ you can see that the horizontal and vertical asymptotes intersect at $(1,1)$ so you need to rotate by $45^o$ about this point, not the origin.