Yes because 1 is a factor of any Prime number. In fact, 1 is always the gcd (same as gcf) of any two distinct prime numbers.
The GCF of any two prime numbers is 1 and the LCM is their product.
The two numbers are coprime so the gcf is 1.
Yes. For two prime numbers, the LCM is their product: one times the other. Multiply the two. (e.g. LCM of 5 and 7 is 35) By formula, the LCM for x and y is LCM = x * y / GCF and for primes, the GCF (greatest common factor) is 1.
The GCF is 1.
The GCF is 1.
Find their GCF. If the GCF of two numbers is 1, the numbers are co-prime.
The GCF of any two prime numbers is 1 and the LCM is their product.
The GCF is 1.
Yes. Any two primes will have 1 as their Greatest Common Factor. 3 and 5, for instance.
Numbers are co-prime, or relatively prime, when their GCF is 1.
The GCF is 1.
The GCF is 1 - since BOTH numbers are primes.
HCF is the highest common factor of two or more numbers. As they 9 and 11 are co-primes hence HCF is 1.
1 All of these numbers are primes. * * * * * That is the HCF or GCF. The LCD is 42
The GCF of two prime numbers is 1.
The GCF is 1. The LCM is p x q x r.
Yes the GCF is 1, and the numbers are called relatively prime.One way to see this is to use the method of writing number in the prime factored form.Then to find the GCF we look at the primes that two numbers in factored form have in common. We take the common primes which will be the ones with the smallest exponent.For example, if one number contains a 22 and another a 25 the 22 is the common prime raise to the lower power. If we took the one raised to the higher power, it would not be common to both numbersNow if both prime factorizations have no common factors then we could look at any and all primes p, as p0 which equals 1. Or we could simply say the only common factor is 1 since none of the primes are common.Either way, 1 is the GCF and the numbers, weather prime or composite, are called relatively prime. We often use this notation for the GCF of 2 numbers a and b, (a,b) and in this case(a,b)=1. Don't confuse this with ordered pairs.