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No. By definition, the product has a proper factor - the prime.
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Why are the multiples of any number other than one not prime numbers?
The multiples of any number cannot be prime numbers because such numbers are the product of at least two numbers. Prime numbers, but definition, cannot be cannot be the product of any numbers except itself and one.
How do you find the least common multiple that are prime?
The LCM of a set of prime numbers is their product.
What Three prime numbers which multiply to make 225?
225 cannot be factorised into the product of only 3 prime numbers.
Are prime numbers is closed under multiplication?
No. The product of two primes cannot, by definition, be a prime.
How is 30 written as a product of 6 prime numbers?
30 cannot be written as the product of 6 prime numbers. 30 has three prime factors: 2 x 3 x 5 = 30
Can 28 be a product of prime numbers?
No, because 28 can only be calculated as a product in the following ways: 1 x 28 2 x 14 4 x 7 In the above cases, 28, 14 and 4 are all non-prime numbers, which means that 28 cannot be a product of 2 prime numbers alone.
How do you write 46 as a product of prime numbers?
1x46* * * * *Wrong. You cannot have 46 when asked for a product in prime numbers.The correct answer is 2*23
Product of 2 prime numbers is equal to product of 2 other prime numbers?
No, the product of two prime numbers is unique.
what is the product of prime numbers for 376?
The product is exactly 376 since that is what the prime numbers for 376 are!The product is exactly 376 since that is what the prime numbers for 376 are!The product is exactly 376 since that is what the prime numbers for 376 are!The product is exactly 376 since that is what the prime numbers for 376 are!
Is the product of two prime numbers composite or prime?
The product of two prime numbers will be composite.
When you write a number as a product of prime numbers?
A number as a product of prime numbers would be "x".
What is a product of a prime number?
A composite number is the product of two or more prime numbers.
