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The Fundamental theorem of arithmetic.

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โˆ™ 2014-08-14 02:27:28
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Q: What is every whole numbers greater than one is either a prime number or can be written as a product of a prime number in an unique way?
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Related questions

The product of two positive numbers is greater than either number?

The product of any numbers greater one is greater than either.


Is the product of two numbers is always greater than either number. a math question.?

No. If one of the numbers is 0 it is less; if one of the numbers is 1 it is the same as one of them; otherwise the product is greater than either


Is the product of tow numbers is greater than either number?

Not always.


Is the product of two whole numbers always greater than either of the factors?

No.


When you multiply two whole numbers the product is equal to or greater than either of the factors is this true or false?

False.


Product of two positive numbers is greater than either number?

Not if either of the numbers is between 0 and 1. 5*0.5 = 2.5 is not greater than 5 0.3*0.4 = 0.12 is smaller than both multiplicands.


Is the product of two mixed numbers always greater than either number?

Yes, if both the numbers have the same sign. But not if only one of them is negative.


Explain why second partial product is always greater than the first partial priduct when you multiply two 2-digit numbers?

The product of two digit numbers is always greater than either.


Is the product of two positive numbers greater than either number?

A positive number is any number greater than zero. 1 is a positive number, so is 2, 2.5, 3.14159, 11, 11.25 etc 0.5 is a positive number. The product of two positive numbers is the result of multiplying them together. * 2 x 3 = 6 (the product). In this case the product is greater than either number. But... * 0.5 x 0.25 is 0.125. ~In this case the product is actually smaller than either of the two numbers! * Or 0.5 x 10 = 5 . Here the product is greater than 0.5 but smaller than 10. So the answer is ...sometimes!


When is the product of three integers larger than either of them?

"Either" is used for two. I'll assume that you mean "larger than ANY of them". The following applies to ANY real numbers.For TWO numbers, the product is larger than either of them if both numbers are greater than one. For THREE numbers, the product is larger than any of them if the two numbers OTHER than the largest number have a product greater than one. For example: 0.5, 3, 5 The largest number here is 5; the product of the OTHER two is 0.5 x 3 = 1.5. Or here is an example with integers: -5, -3, 10 The product of the "other two" numbers is 15, which is larger than one - so the product of all three is larger than the largest number (and therefore, larger than ANY of them). Another example: -5, 1, 10 The product of the two numbers OTHER than the largest is -5 x 1 = -5; since this is NOT greater than 1, the product of all three is NOT greater than any of the numbers. This reasoning can be extended to four or more numbers. For 4 numbers: If the product of all three numbers OTHER than the largest one is GREATER than one, then the product of ALL FOUR numbers is greater than ANY of them.


What is the number or product of a number and a variable?

if divide the prime numbers by the compositenumber it will give you a greater number that is either a prime number or composite.


The sum of two numbers is always greater than either of the two numbers?

Not true if either of the numbers is negative.

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