First of all, there are many different ways to express 3 in set builder notation, to be more precise, there are many different ways to express the set containing 3 as its only element.
Here are a few ways
{x∈R | x=3}
or
{x∈N | 2<x<4}
or even just
{3}
{x|~<x<-3}
the set builder notation would be {x|(x=2n)^(28>=x>=4)
= x²-3x0 =
don't know too
X = {x:x is a factor of 15}
Use set builder notation to represent the following set.{... -3, -2, -1, 0}
{x|~<x<-3}
a builder notation is like this < x/x is a set of nos. up to 7>
A notation used to express the members of a set of numbers.
(1) description (2) roster form (3) set-builder notation
The set builder notation for all integers that are multiples of 3 can be expressed as ( { x \in \mathbb{Z} \mid x = 3k \text{ for some } k \in \mathbb{Z} } ). This notation specifies the set of all integers ( x ) such that ( x ) can be represented as 3 times some integer ( k ).
the set builder notation would be {x|(x=2n)^(28>=x>=4)
Not sure about the set builder notation, but Q = {0}, the set consisting only of the number 0.
A set can be represented using different notations, including roster notation, set-builder notation, and interval notation. In roster notation, a set is listed explicitly with its elements enclosed in curly braces, such as ( A = {1, 2, 3} ). Set-builder notation describes the properties of the elements in a set, for example, ( B = { x | x \text{ is an even number} } ). Interval notation is used primarily for sets of real numbers, indicating a range, such as ( (a, b) ) for all numbers between ( a ) and ( b ), excluding the endpoints.
= x²-3x0 =
describing of one object
i don't knoww