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Express each of the following integers as a product of its prime factors.
468
Given:
Given integer is 468.
To do:
Here we have to express the given integer as a product of its prime factors.
Solution:
We know that,
Every positive integer greater than 1 can be written as a product of prime numbers (or the integer is itself a prime number). So,
- Composite number $=$ Product of prime numbers
Prime factorization of 468 is:
$468\ =\ 2\ \times\ 2\ \times\ 3\ \times\ 3\ \times\ 13$
$\mathbf{468\ =\ 2^2\ \times\ 3^2\ \times\ 13^1}$
Hence, 468 can be expressed as $2^2\ \times\ 3^2\ \times\ 13^1$.
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