6. The greatest common factor of 30 and 45 is () and their least common multiple is ()

6. The greatest common factor of 30 and 45 is () and their least common multiple is ()


The greatest common factor is 3 and the least common multiple is 90



The greatest common divisor and the least common multiple of 6 and 27
Please give me a graph with short division


Examples 6 and 27
Because 6 = 3 * 2 27 = 3 * 3 * 3
Since the two number factors have the common factor 3 after decomposition, their greatest common divisor is 3,
Since the factorization of two numbers has the same 3, the greatest common multiple is
3 * 2 * 3 * 3 = 54



The greatest common divisor and the least common multiple of the ball?
I want formula. Who can help me to list. Basic junior high school below all forget. Please seriously answer, don't mislead


12=2×2×3
27=3×3×3
So the greatest common divisor is [3]
The least common multiple is 2 × 2 × 3 × 3 = [108]



If any two prime numbers multiply, must the product be prime or even or composite?


Total number



The product of two prime numbers greater than 2 must be a prime number B even number C combined number


C
Idea: because the composite number can be written as the continuous product of prime factors



The product of two prime numbers greater than 2 must be (). (1): prime number (2): even number (3): odd number


The product of two prime numbers greater than 2 must be ((3): odd)



Can all even numbers greater than 2 be expressed as the sum of two prime numbers?


Not 2 + 2 = 4



Two prime numbers are sure to be prime, and the two prime numbers are sure to be prime______ .


The common factor of two different prime numbers is only 1, so two different prime numbers must be coprime numbers, which is correct. But two composite numbers may also be coprime numbers, for example, 8 and 9, 4 and 9 are composite numbers, but they only have a common factor of 1, so they are coprime numbers. Therefore, two prime numbers must be coprime, and two coprime numbers must be prime numbers



Two prime numbers are sure to be prime, and the two prime numbers are sure to be prime______ .


The common factor of two different prime numbers is only 1, so two different prime numbers must be coprime numbers, which is correct. But two composite numbers may also be coprime numbers, for example, 8 and 9, 4 and 9 are composite numbers, but they only have a common factor of 1, so they are coprime numbers. Therefore, two prime numbers must be coprime, and two coprime numbers must be prime numbers



Are both coprime numbers prime


1. It is not necessary that two coprime numbers are prime numbers. As long as the common factor of two numbers is only 1, they are coprime numbers
2. There are three kinds of Coprime numbers
First, both numbers are prime numbers
The second is a prime number and a composite number
Third: both are composite numbers. (for example, 14 and 15 are also coprime numbers)