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sets
collections of things called elements
subset
every element of set a is also in set b
denoted with C
strict subset
every element of a is also in b and A is not equal to B
Proper Subset
every element in the first set is also in the second set, but the second set must be strictly larger
denoted with c
Empty set
set with nothing in it
denoted with {} or circle with slash
empty set is a subset of every set
Relative Compliment of Set
if A and B are sets the relative compliment of B in A is the set of all elements in A but not B
denoted as B/A or A-B
Absolute Compliment
if A is a set the absolute compliment is the set of every element not in A
denoted with A’ or A^c
Real Numbers
any value that you can find on a continuous number line
includes rational/irrational, ± integers, whole #, natural #
R
Rational Number
expressed as a quotient of 2 integers
denoted as Q
Irrational Number
cannot be expressed as a quotient of 2 integers
denoted as R-Q or R/Q
Integers
± whole numbers including 0
denoted with Z
whole numbers
non negative integers
denoted with z >= 0
Natural/Counting Numbers
set of positive integers (NO 0)
N
Equation
statement that states 2 quantities are equal
could be true or false
Relation
matching/mapping of 2 sets
slope intercept form
y=mx+ b
point slope form
y-y1= m(x-x1)
abs x < k
-k<x<k
WHEN K IS POSITIVE
abs x > k
x>k OR x< -k