To repeat numbers in a set is redundant- it does not change the set since a set is determined by its members. Fir example {1,2,3} = {1,1,2,2,3,3 } . In the second case you are merely repeating yourself. You are saying "I am thinking of a set in which 1 is a member and 1 is a member and 2 is a member and 2 is a member and 3 is a member and 3 is a member." Repeating yourself does not change the set.
2 is the only member of both the set of all prime numbers and the set of all even numbers.
Negative numbers.
The extended set of natural numbers, or the non-negative integers.
The set of counting numbers greater than one.
No, one or the other.
To repeat numbers in a set is redundant- it does not change the set since a set is determined by its members. Fir example {1,2,3} = {1,1,2,2,3,3 } . In the second case you are merely repeating yourself. You are saying "I am thinking of a set in which 1 is a member and 1 is a member and 2 is a member and 2 is a member and 3 is a member and 3 is a member." Repeating yourself does not change the set.
i have a lotto max ticket for dec. 14/12 the first set of numbers i got 3 numbers matches the winning numbers. The third set i got 4 numbers matching the winning numbers. how much will be my winning be
2 is the only member of both the set of all prime numbers and the set of all even numbers.
No, a number is either rational or irrational
Negative numbers.
The extended set of natural numbers, or the non-negative integers.
The first one is roster method or listing method. The second one is verbal description method and the third one is set builder notation.
Here is the list of some sets based on Wikipedia:Empty set - the set that contains no elements.Subset - the member of the set. One example is A= {1} ⊆ B = {{1},2}. (Note: A subset is different from the element of the set)Power set - the set of all subsets. One example is: Let A = ∅. Then, P(A) = {∅, {∅}}Unit set - the set that contains only one element.Set of prime numbers - the set of all prime numbers, denoted by ℙ.Set of natural numbers - the set of all natural numbers, denoted by ℕ.Set of integers - the set of all integers, denoted by ℤ.Cantor setSet of rational numbers - the set of all rational numbers, denoted by ℚSet of real numbers - the set of all real numbers, denoted by ℝ.
Apart from zero (which is its own opposite), the opposites of whole numbers are also whole numbers. You have the set of whole numbers which is also known as the set of integers.
The set of counting numbers greater than one.
It depends on the set of numbers that you have and where, within that set, you start.