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Yes it is called the fundamental theorem of arithmeticand it says that every whole number greater than one, the natural numbers, can be written as a unique product of primes. Dr. Chuck Mathdoc

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Related Questions

What number is greater then the number expressed by 3.4 10101010101010?

3.5


What is three fifths as a mixed number?

Three fifths (3/5) cannot be expressed as a mixed number, because 3/5 is in between 1 and -1. A mixed number has to be either greater than 1, or less than -1 to be expressed as a mixed number.


Is the golden ratio a rational number?

The golden ratio is not a rational number. It cannot be expressed exactly as the quotient of two integers. It can be expressed as the quotient: (1+SQRT5)/2 where SQRT5 menas the square root of 5 (that is not a rational number either and so no quitient involving it is a rational number)


What Smallest number greater than 200 with exactly 4 prime factors?

The smallest number greater than 200 that has exactly 4 prime factors is 210. This number can be expressed as the product of its prime factors: (2 \times 3 \times 5 \times 7), which indeed yields four distinct prime factors. Other combinations, such as using powers of primes, do not yield a smaller number exceeding 200.


How do you create a decimal and a mixed number that r either greater or less than a number?

how do you create a decimal or a mixed number that is either greater or less than any number


What is a number that is rational number?

Any number that can be expressed exactly as a ratio of two integers, one as the numerator and the other the denominator.


A whole number greater than 1 that has exactly two factors?

Prime Number


A whole number greater than 1 that has exactly 2 factors?

a prime number


A whole number greater than one that has exactly two factors?

A prime number !


When expressed as a decimals rational number will be what or repeating?

When expressed as a decimal, a rational number will either be terminating (end with a finite number of digits) or repeating (have a repeating pattern of digits).


How do you define rationality?

Rationality in mathematics is when a number is being expressed exactly by a ratio of two integers.


Can any number that can be expressed as the ratio of two integers be a rational number?

Yes it can, mainly because that's exactly the definition of a "rational number".