"Study parametrically the intersection of the graph of YC = $\displaystyle (x^2-3x+2)/(x+2)$ and the parametric line YL = $\displaystyle mx-1$ where m is an element of the real number system."
This is the second part of a four-part problem. The third part is to "find the independent relations of the parameter m between the x-coordinate of the points of intersection" and the fourth part is to "graph the obtained independent relations; let $\displaystyle (x'->x$, and $\displaystyle x''->y)$. I don't know what those mean, either -embarrassed-
The first part was to graph $\displaystyle (x^2-3x+2)/(x+2)$ using critical points and asymptotes (I have solved this part of the problem already).