Question

Express 2022 as product of primes​

Answer 1

Answer:

2*3*337

is the correct answer of this question

Answer 2

Answer:

Step-by-step explanation:

Concept:

A prime factor is a number that has a lot of zeros in it. To put it another way, any prime number that can be multiplied by the original integer.

Given:

The number is $2022$

Find:

The provided number must be expressed as a product of its prime factors in this case.

Solution:

A product of prime integers can be represented as any positive integer bigger than one (or the integer is itself a prime number). So,

Where Composite number will be equal to Product of prime numbers.

Now calculate prime factors for $2022$.

The number $2022$ can be divided by $2$

$2022=1011 \times 2$

$=2 \times 1011$

Again $1011$ divides by the number $3$

$1011=3 \times 337$

$=2 \times 3 \times 337$

Because $2,3,337$ are all prime numbers, no additional factorization is feasible.

Therefore, $2022$ can be written as $2 \times 3 \times 337$.

#SPJ3