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Unit 12: Attributes of Rational Functions Test_A
Name: EveVentura period:
qquad

3 pts. each attribute

Horizontal asymptote:
Vertical Asymptote:

x_-intercept:

y-intercept:
Domain:
Range:

Unit $12$ : Attributes of Rational Functions Test_A $\newline$ Name: EveVentura period: $\qquad$ $\newline$ $1$ . $3$ pts. each attribute $\newline$ Horizontal asymptote: $\newline$ Vertical Asymptote: $\newline$ $\underline{x}$ -intercept: $\newline$ $y$ -intercept: $\newline$ Domain: $\newline$ Range:

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Find the magnitude and direction of a vector sum

Full solution

Q. Unit

12

: Attributes of Rational Functions Test_A

\newline

Name: EveVentura period:

\qquad

\newline

1

.

3

pts. each attribute

\newline

Horizontal asymptote:

\newline

Vertical Asymptote:

\newline

\underline{x}

-intercept:

\newline

y

-intercept:

\newline

Domain:

\newline

Range:

Horizontal Asymptote: To find the horizontal asymptote, we need to look at the degrees of the numerator and denominator. If they're not given, we assume the degrees are the same, which means the horizontal asymptote is $y =$ the ratio of the leading coefficients.
Vertical Asymptote: For the vertical asymptote, we set the denominator equal to $0$ and solve for $x$ . But without the actual function, we can't do this step.

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