0
they are almost all equivalent - whole numbers also have the number 0, which natural numbers (counting numbers) do not.
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Which of the following is not the same set of numbers A) counting numbers (B) positive integers (C) whole numbers (D) natural numbers?
C. whole numbers can be negative and don't match the other sets
What is the difference between the set of whole numbers and the sets of counting numbers?
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.
Can you give me an example of an infinite set?
The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.
What is it called Whole number and their opposites?
The set of all whole numbers and their opposites are
Which sets of numbers are closed under multiplication?
There are infinitely many sets of this type. Some of the common sets include natural numbers, integers, rational numbers, real numbers, complex numbers. Also, as an example, all sets of multiples of some whole number, for instance: { ... -6, -4, -2, 0, 2, 4, 6, ...} {... -9, -6, -3, 0, 3, 6, 9, ...} etc.
Are integers and natural numbers equivalent sets?
No, they are not equivalent sets.
Do set of natural numbers contain sets of whole numbers?
No. Natural numbers are a subset of whole numbers. Negative numbers are whole numbers but not natural.
What is the greatest number that belongs to the sets if integers and rational numbers but not to the sets of natural numbers and whole numbers?
the answer is -1
Set and the different of sets?
there are 5 diffeerent sets Natural Numbers whole numbers integers rational numbers irrational numbers.
What natural numbers are whole numbers?
The set of counting numbers is the positive integers. The set of whole numbers is the positive integers plus zero. The term "natural numbers" has been used interchangeably with both of those sets.
Which group is the biggest amongst natural numbers whole numbers integers?
The set of natural numbers is a subset of the set of whole numbers. The set of whole numbers is a subset of the set of integers. So the set of integers is the largest of these three sets.
What is the greatest number that belongs to the sets of integers and rational numbers but not in natural and whole numbers?
the greatest number that is an integer and rational number but is not a natural or whole number is -1
What is any natural number and 0?
N : Numbers which are greater than 0(1,2,3...) are known as natural number sets. Number sets which contains 0(eg 0,1,2,3...) are whole numbers.
Which of the following is not the same set of numbers A) counting numbers (B) positive integers (C) whole numbers (D) natural numbers?
C. whole numbers can be negative and don't match the other sets
Integer and natural number are equivalent sets if equivalent show that?
They are not equivalent sets.
What are the sets of integers and cite examples?
The set of integers is a set that includes all the positive whole numbers, all the negative whole numbers and zero. If you think in terms of sets within that set (or sub-sets) there are an infinity. Of course the obvious subset is the set of natural numbers. Natural numbers are the positive integers used for counting eg 1, 2, 3, etc.
What is the greatest number that belongs to the set of integers and rational numbers but not to set of natural numbers and whole numbers?
There is no such number. All of these sets go on forever.
