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Natural Numbers (all postive integars)
N
Intergars (including zero)
Z
Set of all real numbers including all possible decimals
R
a set in set notation
{expression : condition for x}
Set notation for two variable expressions
{expression in x and y : x,y condition}
Set notation for x is less than b and less than a
{x: x is in R, x>b} intersection {x: x is in R, x<a}
Range in set notation that the function is >a
{f(x) : f(x) is in R, f(x)>a}
when can you write a double condition two ways?
When it is an intersection
write the range of a function is that exists for greater than 7 and less than 2
{f(x): f(x) is in R, f(x)<2} union {f(x): f(x) is in R, f(x)>7}