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denote all straight lines in the Cartesian plane. Does 
, 
, or both belong to 
?
is a set that contains all straight lines that live in the Cartesian plane, this is a vast set. To determine if 
, 
, or both belong to 
, identify if the elements of each set create a straight line, and if so, then that set will be a subset of 
. In other words, the set will belong to 
.
first.
contains the 
coordinate pairs that live on the line 
.
is a straight line that lives in the Cartesian plane, that means 
belongs to 
.
.
are 2, 4, 6, and 9. These are four, individual, values that belong to 
. They do not create a line in the Cartesian plan and thus 
does not belong to 
.
belongs to 
.
from set 
to set 
defined by 
, which of the following does NOT need to be true?
must map to one or more elements of 
.
may map to multiple elements of 
.
may map to multiple elements of 
.
must map to one or more elements of 
.
must map to exactly one element of set 
, so that every element in set 
has exactly one corresponding element in set 
. All of the conditions presented must be true in order to satisfy this definition.
Traci
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