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how do whole number relate to everday life

Q: How can you relate operations on whole numbers in your daily life?

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Yes, no irrational numbers are whole numbers.

The average of 33 consecutive whole numbers is 58, what is the smallest of these whole numbers? The answer is 42

there are a lot of examples of whole numbers 1,2,3,4,5,6,7,8,9. . .

It depends on your definition of whole numbers. The classic definition of whole numbers is the set of counting numbers and zero. In this case, the set of whole numbers is not closed under subtraction, because 3-6 = -3, and -3 is not a member of this set. However, if you use whole numbers as the set of all integers, then whole numbers would be closed under subtraction.

Including 32 and 53 = 22 whole numbers in betweenNot including 32 and 53 = 20 whole numbers in between

Related questions

Yes.

No two consecutive whole numbers equal 0.5625 using the basic operations of arithmetic.

The answer depends on what mathematical operations you are permitted to use!

whole numbers

Yes. When you add any whole numbers you get another whole number. That is what closed means in this context. The answer is still a whole number.

add, subtract, multiply, divide

There are no consecutive whole numbers that make 5.25 using simple arithmetical operations.

The fundamental operations on whole numbers and decimals are addition, subtraction, division, and multiplication. However, multiplying and dividing decimals is a bit more complicated because you have to count decimal points to get an accurate answer.

Used to relate parts or percentages to the whole

All numbers have factors. Some numbers have some of the same factors as other numbers. These are known as common factors. The largest of these is known as the greatest common factor, or GCF.

discrete data can only be whole numbers whereas continuous can be fractions decimals don't necessary have to be counting numbers as we know them. 1,2,3...

The greatest common factor, or GCF, is the largest positive integer that will divide evenly with no remainder into all the members of a given set of numbers.