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Follow the steps for graphing a rational function to graph the function

`R(x)=(x)/(x^(2)-x-2)`

. A. The graph of

`R`

intersects the horizontal or oblique asymptote at

`q,`

(Simplify your answer. Type an ordered pair. Use a comma to separate answers as needed.) B. The graph of

`R`

intersects the horizontal or oblique asymptote at infinitely many points. C. There is no point at which the graph of R intersects the horizontal or oblique asymptote. D. There is no horizontal or oblique asymptote. Use the real zeros of the numerator and denominator of

`R`

to divide the

`x`

-axis into intervals. Determine where the graph of

`R`

is above or below the

`x`

-axis by choosing a number in each interval and evaluating

`R`

there. choice below and fill in the answer box(es) to complete your choice. A. The graph of

`R`

is below the

`x`

-axis on the interval(s)

`q,`

. (Type your answer in interval notation. Use a comma to separate answers as needed.) B. The graph of

`R`

is above the

`x`

-axis on the interval(s)

`◻`

O (Type your answer in interval notation. Use a comma to separate answers as needed.) C. The graph of

`R`

is above the

`x`

-axis on the interval(s)

`◻`

and below the

`x`

-axis on the interval(s)

`◻`

(Type your answers in interval notation. Use a comma to separate answers as needed.) Choose the correct graph below. A.

`◻`

B.

`◻`

c.