What are three odd consecutive integers?

The consecutive odd integers are 17,19,21. Therefore, the required three consecutive odd integers are 17,19,21.

Is 7 an odd prime number?

Prime Numbers : Example Question #1 The first seven primes are 2, 3, 5, 7, 11, 13, and 17. Don’t forget about 2, the smallest prime number, and also the only even prime!

Are 2 and 3 consecutive prime numbers?

Hence, 2 and 3 are the only consecutive prime number.

How many pairs of consecutive odd prime numbers are there?

The only possible “consecutive” primes are 2 and 3.

What are the consecutive odd integers?

So consecutive odd integers is a sequence where the numbers continuously follow each other in the order from the smallest number to the largest number with the difference between each number is 2 and each number not divisible by 2. The consecutive odd integers between 1 to 15 are 1, 3, 5, 7, 9, 11, 13, 15.

What are the consecutive prime numbers?

In case someone is not sure what consecutive prime numbers are, here is an example: 17, 19, 23, 29, 31, and 37 are six consecutive prime numbers because they are ALL the prime numbers from 17 to 37 and they are listed in order.

Can the difference between two prime numbers be 7?

Therefore, there is no pair of prime numbers whose difference is 7.

What is the only sequence of three consecutive odd prime numbers?

Since the number 3 is a prime number, we need to look at those cases where one of those three numbers is 3. (-1, 1, 3) or (1, 3, 5) or (3, 5, 7) So (3, 5, 7) is the only sequence of three consecutive odd prime numbers.

Are there any odd consecutive prime square triplets?

In order to be prime the only valid number is 3. And so, the only such sequence of prime numbers is 3, 5, 7. Yes 3, 5, 7 are the only odd consecutive prime triples and the only odd consecutive prime square triplets, 3^2, 5^2, 7^2.

How to prove that the only prime triple is $3 5 7?

Prove that the only prime triple is $3,5,7$. I tried proving using this method: Multiplication of $3$ jumps back and forth between being an even and an odd number. Thus goes from odd to odd over an Stack Exchange Network

Can two consecutive odd integers be divisible by three?

Yes. Given any three consecutive odd integers, 2n+1, 2n+3, 2n+5, one of them will be divisible by three, so if n>1, at least one will not be prime.