Q: What is 858 as the product of its prime number?

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no. its an even number

858 isn't a prime number because more than one and itself go into it. For example 2 goes into 4 so 4 isn't a prime number, on the other hand 3 is a prime number because only 1 and 3 go into it.

To find what two numbers multiply to 858, we need to factorize 858. The prime factorization of 858 is 2 x 3 x 11 x 13. Therefore, the two numbers that multiply to 858 are 39 and 22 (which are the combinations of these prime factors).

No, it cannot be written as the product of prime number as a prime number is a number having factors 1 and itself.

The product of the prime factors of a number is the number itself.

Related questions

no. its an even number

All even numbers greater than 2 are composite numbers, and 858 is an even number.

858 is a composite number. A prime number has only 2 factors which are 1 and itself. Composite numbers are everything else except 1 and 0. 1 and 0 are neither prime, nor composite.

858 isn't a prime number because more than one and itself go into it. For example 2 goes into 4 so 4 isn't a prime number, on the other hand 3 is a prime number because only 1 and 3 go into it.

It is simply the whole number written as the product of its prime factors.It is simply the whole number written as the product of its prime factors.It is simply the whole number written as the product of its prime factors.It is simply the whole number written as the product of its prime factors.

The product of two prime numbers is always a composite number, and it never is a prime number.

No, it cannot be written as the product of prime number as a prime number is a number having factors 1 and itself.

The product of the prime factors of a number is the number itself.

A number as a product of prime numbers would be "x".

A composite number is the product of two or more prime numbers.

Prime factorization is writing a composite number as a product of prime numbers.

Showing a composite number as a product of prime numbers is called prime factorization.