Download Domain: In a set of ordered pairs

Domain: In a set of ordered
pairs, (x, y), the domain is
the set of all x-coordinates.
Range: In a set of ordered
pairs, (x, y), the range is the
set of all y-coordinates.
The set of ordered pairs may be a
limited number of points.
Given the following set of ordered pairs, find
the domain and range.
Ex:{(2,3),(-1,0),(2,-5),(0,-3)}
Domain: {2,-1,0}
Range: {3,0,-5,-3}
If a number occurs
more than once,
you do not need to
list it more than
one time.
The set of ordered pairs may be an
infinite number of points, described
by a graph.
6
5
Given the
following graph,
find the domain
and range.
4
3
2
1
-6
-4
-2
2
-1
4
6
5
4
3
2
1
-6
-4
-2
2
-1
Domain:{all real numbers}
or { ,  }
Range:{y:y≥0}
4
6
The set of ordered pairs may be an
infinite number of points, described
by an algebraic expression.
Given the following function, find the domain
and range.
Example: f (x) 
x5
Domain: {x: x≥5}
Range: {y: y≥0}
Practice: Find the domain and
range of the following sets of
ordered pairs.
1. {(3,7),(-3,7),(7,-2),(-8,-5),(0,-1)}
Domain:
Range:
Practice: Find the domain and
range of the following sets of
ordered pairs.
1. {(3,7),(-3,7),(7,-2),(-8,-5),(0,-1)}
Domain:{3,-3,7,-8,0}
Range:{7,-2,-5,-1}
2.
10
5
-10
10
20
-5
-10
Domain={x:x  3 }
Range:{all reals} or {, }
-15
2
3. f (x)  3x  4
Domain={all reals}
Range:{y:y≥-4}
2
4. f (x) 
x
Domain={x:x≠0}
Range:{y:y≠0}
2
2
5. x  y  4
Domain={x: -2≤x≤2}
Note: This is NOT a
Function!
Range:{y: -2≤y≤2}
6. f (x)  3(x 1)  2
Domain={all reals}
Range:{all reals}