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9.3 Rational Functions and Their
Graphs
A rational function is. . .
Examples of Rational Functions
Where does the denominator = 0?
Examples of Rational Functions
Where does the denominator = 0?
Examples of Rational Functions
Where does the denominator = 0?
A point of discontinuity occurs
when. . .
It causes or
in the graph.
Example 1. Find the points of discontinuity.
a.
1x2x
1
y 2
++
= b.
1x
1x
y 2
+
+−
=
If a number is a solution to
only the denominator of a
rational function, then it
creates an __________________ in
the function.
ex. )2x)(1x(
1x
y
+−
+
=
If a number is a solution to
both the numerator and
denominator of a rational
function, then it creates a
_____________ in the function.
ex.
)1x)(2x(
2x
y
−−
−
=
Example 2. Describe the vertical
asymptotes and holes for the graph of
each rational function.
a. b.)3x)(2x(
1x
y
−−
+
=
2x
)1x)(2x(
y
−
−−
=
c.
d.
)4x)(3x)(3x(
)4x)(3x(
y
+−−
+−
=
1x
1x
y
2
+
−
=
Horizontal Asymptotes
A horizontal asymptote depends on the
biggest power of the numerator and
denominator.
1. If n > d,
2. If n < d,
3. If n = d,
Example 3. Find the horizontal asymptotes of
each function.
a.
b.
c.
1x
6x2
y
−
+−
=
2
x
1
y =
x5
x2x
y
3
+
=
Example 4. Sketch the graph of
Points of discontinuity:
Holes:
Vertical Asymptotes:
Horizontal Asymptotes:
)4x)(3x(
2x
y
−+
+
=
Assignment:

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