Asymptotes of Rational Function

Find the vertical asymptote(s).

• None

• x = 0

• x= 4

• x = -4, 4

Identify the vertical asymptote(s).

• x=0

• x=-3

• x=6

• x=-7

• x=3

Find the oblique asymptote.

• y = 3x - 12

• y = x + 5

• y = 3x - 5

• y = 3x - 7

Find the oblique asymptote.
(3x³ - 2x + 1) / (x² + 4x + 2)

• y = 3x - 12

• y = 40x + 25

• y = 3x - 10

• y = 3x - 14

What is the oblique asymptote for the function?

• y = 12

• y = x - 5

• y = x-5 + 12/(x+2)

• y = 12/(x+2)

Identify the Oblique Asymptote for this function.

• y = 5x - 7

• y = 5x + 13

• y = 5x + 3

• y = 5x + 7

Find the vertical asymptote.
f\left(x\right)=\frac{x^2-2x-8}{3x-2}

• y=2/3

• x=3/2

• x= 2/3

• x=1/3

What is the slant (Oblique) asymptote for the equation

f(x) = (x² - 4x + 2)/(x + 3)

• y = x -1

• y = x -7

• y = -7x + 23

• y = -2x + 2

Find the oblique asymptote.
(x² - 2x - 8) / (x - 2)

• y = x

• y = x - 8

• y = x - 4

• y = x + 4

If the degree of the leading coefficient of the numerator is less than to the degree of the leading coefficient of the denominator of a rational function, which of the following statements has to be true?

• The graph has no asymptote

• The graph of the function has slant asymptote

• The graph of the function has a horizontal asymptote

• None of the above