The graph of a rational function is shown. Determine the equation(s) of the asymptote(s). Also, identify its domain.

• A. Vertical asymptote: $x=-4$, Domain: $\(\left\)(-\(\infty\),-4\(\right\))\(\cup\[\left\)(-4,\(\infty\]\right\))$
• B. Vertical asymptote: $x=-2$, Horizontal asymptote: $y=4$, Oblique asymptote: $y=x-2$, Domain: $\(\left\)(-\(\infty\),-2\(\right\))\(\cup\[\left\)(-2,\(\infty\]\right\))$
• C. Vertical asymptote: $x=4$, Horizontal asymptote: $y=2$, Domain: $\(\left\)(-\(\infty\),4\(\right\))\(\cup\[\left\)(4,\(\infty\]\right\))$
• D. Vertical asymptote: $x=2$, Horizontal asymptote: $y=4$, Domain: $\(\left\)(-\(\infty\),2\(\right\))\(\cup\[\left\)(2,\(\infty\]\right\))$

Answer: (C)