Whole numbers are the set of natural or counting numbers inclding zero
diponmjoddo hifa ufdf ufjdind jokpiheh hyho uh jobnkndpejljofe
The answer depends on what is meant by "their opposites". If you mean additive opposites then the set is of all non-zero integers.
The set of Counting Numbers or Natural Numbersincludes positive integers but not negative integers or zero.The set is 1,2,3,4,5,6....and so on.
No.The natural numbers (ℕ) are defined in 2 ways:the counting numbers {1, 2, 3, ...};The counting numbers and zero, ie {0, 1, 2, 3, ...}Some definitions include zero, others do not. Either way, negative numbers are NOT included. The set of Integers (ℤ) is the counting numbers, their negatives and zero, ie {..., -3, -2, -1, 0, 1, 2, 3, ...}
Whole numbers are the set of natural or counting numbers inclding zero
diponmjoddo hifa ufdf ufjdind jokpiheh hyho uh jobnkndpejljofe
The immediate [next] superset is, trivially, the set of natural numbers which consists of the counting numbers and zero. The next significant superset is the set of integers: the counting numbers, their additive inverses (or negatives) and zero.
integer
The set of whole numbers.
The set of numbers that consists of the positive numbers, the negative numbers, and zero are integers. There are no fractions in integers.
Zero (0) is in the set of whole number. The only difference between the set of whole numbers and counting numbers is that the whole numbers contain zero. {0,1,2,3...}
The set of integers I. I = {..., -3, -2, -1, 0, 1, 2, 3, ...}
The set of counting (natural) numbers is the set of all positive integers, while the set of whole numbers is the set of all positive integers included zero.
You can invent an infinite number of sets that don't contain the number zero. For a start, a common set that doesn't contain the zero is the set of natural, or counting, numbers (1, 2, 3...).You can invent an infinite number of sets that don't contain the number zero. For a start, a common set that doesn't contain the zero is the set of natural, or counting, numbers (1, 2, 3...).You can invent an infinite number of sets that don't contain the number zero. For a start, a common set that doesn't contain the zero is the set of natural, or counting, numbers (1, 2, 3...).You can invent an infinite number of sets that don't contain the number zero. For a start, a common set that doesn't contain the zero is the set of natural, or counting, numbers (1, 2, 3...).
Curiously enough, yes.For each non-zero counting number, N, there are two whole numbers, -N and N. And then there is zero. So the number of whole numbers is approximately double the number of counting numbers. However, the count of such numbers - the cardinality of both of the two sets - is "countably infinite" and the property of this infinite value is that multiplying it by any number still gives the same infinity!
The set of all real numbers is one possible answer. The set includes a lot more besides, but that is not relevant.