Prove that every
positive integer different from 1
can be expressed as a
product of a non-negative power
of 2 and
an odd nomber.
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Step-by-step explanation:
The theorem states that every integer can be written as the product of prime numbers. ... Since p1, ..., pn are prime numbers greater than two, they are odd. Therefore their product will also be odd. Thus n can be written as the product of a power of two and an odd number.
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