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Are there any whole numbers less that 0?
No. The whole numbers are {0, 1, 2, 3, ...}. There are none less than 0.
Are whole numbers always a counting numbers?
No. 0 and negative integers are whole numbers but they are not counting numbers.
Are counting numbers always whole numbers?
Whole numbers include the number 0 and counting numbers do not.
Is 0 an integer or a whole number?
Whole numbers are the integers; 0 is both.
What are three consecutive numbers that add up to 68?
There are no such whole numbers. The sum of three consecutive whole numbers must be a multiple of 3; as 68 is not a multiple of 3 (68 = 3 × 22 2/3) it cannot be the sum of three whole numbers.
Which whole numbers is 0 a multiple of?
Zero isn't a multiple of anything.
Is the product of two whole numbers called a multiple?
The result of multiplying two whole numbers is called a product. It is a multiple of each of the whole numbers.
Whole numbers?
A WHOLE NUMBER IS ANY NUMBER FROM 0 TO INFINITY.
Why is 0 not a multiple?
It is. Zero is a multiple of all numbers.
What is the set of whole numbers less than 0?
the set of whole numbers less than 0
Is a factor the product of any two whole numbers?
No, the factors are the whole numbers. The product is the multiple.
Is 0 a multiple of all numbers?
No.
Are there any whole numbers less that 0?
No. The whole numbers are {0, 1, 2, 3, ...}. There are none less than 0.
Is 2 a multiple of 5?
No, the multiples of 5 are all of the whole numbers whose "1's" digit is either 0 or 5.
Are whole numbers always a counting numbers?
No. 0 and negative integers are whole numbers but they are not counting numbers.
Are counting numbers always whole numbers?
Whole numbers include the number 0 and counting numbers do not.
What isThe product of two or more nonzero whole numbers is?
"a whole number that is a factor of two or more nonzero whole numbers is a ___ of the numbers" The answer is "Common Factor". "a whole number that is a factor of two or more nonzero whole numbers." from Ch. 4 - Factors, Fractions, and Exponents, link provided.
