Show that the following pairs are co primes .
Verify the given statement:
A group of co-prime numbers must consist of at least two different numbers. Co-prime numbers include those with only as their greatest common factor, such as ( and ) and (). It should be noted that co-prime numbers do not always have to be prime numbers. Co-prime numbers can also be formed by two composite numbers, such as and .
To show that the given numbers are co-prime, their HCF should be
Given numbers are and
The
Hence are co-primes.