It is a subset of the set of integers and may be defined as:{x : x belongs to N, x > 4}
- There are an infinite number of "counting numbers" that are greater than 70. - There are also an infinite number of "counting number" that are multiples of 10. So.... since you used an "OR" statement, this mean how many number are true for both statements above. That would be: AN INFINITE NUMBER of counting numbers. In fact, if you had said "AND", it still would be an infinite number: 80, 90, 100, ... and so on FOREVER. * * * * * The above answer has interpreted the questions as "two-digit counting numbers greater than 70" OR "a multiple of ten". Apart from the fact that there are not an infinite number of two-digit counting numbers greater than 70, the answer would be correct. But the answer could be interpreted as "two digit counting numbers" that are "greater than 70" OR "a multiple of ten". In that case, the first set is {71, 72, ... 99} and the second is {10, 20, 30, ... 90} with an intersection set consisting of {80 and 90} So there are 29 + 9 - 2 = 36 such number.
The set of counting numbers greater than one.
Products will be greater unless your number set includes a number less than 1.
A= {x/x is a counting number less than 6} A={1,2,3,4,5} B={x/x is counting number than 5 but less than or equal to 10} B={6,7,8,9,10} -Mina Bacalla-
Yes. Even numbers greater than 100 is a well defined set. (Although it is a set with an infinite number of members)
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.
0.888, 4, and 3 million are among the infinite set of numbers greater than 0.833.
A positive integer is a "whole" number or a counting number that is greater than zero. It (a positive integer) will be a member of the set that goes, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, ....
Infinite set is a counting number has no end.ex:{1,2,3,4....}
All counting numbers ARE (not is!) a proper subset of the set of whole numbers.
The LCM of a set of numbers will never be less than the GCF.
The LCM of a set of numbers will never be less than the GCF.