The set of counting numbers is denoted by N.
counting numbers
It is 260.
The set of integers I. I = {..., -3, -2, -1, 0, 1, 2, 3, ...}
positive integers
The numbers are 37, 38, 39 and 40.
There is no set of three consecutive whole numbers that add up to 154.
Either add it to itself over and over or multiply it by consecutive counting numbers.
The set of counting numbers is a proper subset of the whole number. The latter includes negative counting numbers. Also, there is no consensus as to whether 0 belongs to counting numbers or whole numbers.
The set of counting numbers is denoted by N.
Whole numbers are the set of natural or counting numbers inclding zero
I think I know what you're asking, but it doesn't work like that. The sum of any set of numbers is a single number and single numbers don't have common factors until they are compared to at least one other number. The sum of three consecutive counting numbers will be at least a multiple of 3.
counting numbers
There is no such set of six consecutive numbers.
There is no set of four consecutive numbers with a product of 182. There is a set of four consecutive numbers with a sumof 182: 9, 20, 21 and 22.
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.
By definition, the set of counting numbers starts at one and proceeds in ascending order. The next number is 2. If two were not the next number in the set, it would not be the set of counting numbers.