2+3,11+3,3+17
The numbers 2 and 3 are consecutive prime numbers. Are there other pairs of prime numbers which are consecutive numbers?
A prime number has only 2 factors which are 1 and itself. Composite numbers are everything else except 1 and 0. There are an infinite amount of prime numbers.
Relatively prime numbers are numbers which share no common factors. This means the numbers are both the product of an entirely different set of prime numbers. There is no limit to the number of prime numbers. Thus there is no limit to the number of relatively prime pairs. Therefore there cannot be two "largest" relative primes.
(2,3) and (2,5) are the two pairs such that the sum of their elements is a prime number.
You can write out this algorithm. This will then be programmed into the device to make determining prime numbers easier.
Co-prime numbers
A number as a product of prime numbers would be "x".
The numbers 2 and 3 are consecutive prime numbers. Are there other pairs of prime numbers which are consecutive numbers?
There are 35 pairs of twin prime numbers totaling 69 numbers (prime number 5 appears twice in the twin pairs) between 0 and 1000.
Any pair of prime or relatively prime numbers.
A prime number has only 2 factors which are 1 and itself. Composite numbers are everything else except 1 and 0. There are an infinite amount of prime numbers.
A prime number, P, has only two factor pairs: (1, P) and (P, 1).
Relatively prime numbers are numbers which share no common factors. This means the numbers are both the product of an entirely different set of prime numbers. There is no limit to the number of prime numbers. Thus there is no limit to the number of relatively prime pairs. Therefore there cannot be two "largest" relative primes.
(2,3) and (2,5) are the two pairs such that the sum of their elements is a prime number.
You can write out this algorithm. This will then be programmed into the device to make determining prime numbers easier.
Numbers divisible by 1 & number itself are called prime numbers. These numbers also have the property to be odd numbers.
The product of all pairs of prime numbers is always the least common multiple of the two prime numbers.