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Name: Date: 1. Which number is prime? 2. Find the GCF for 14 and 21. 3. Find the GCF for 23 and 37. 4. Evaluate. (15 5) (12 2 2× 2 5. Evaluate. 43 6. Find the median. 25, 19, 22, 34, 36 7. Find the
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How to fill out which number is prime?

01
Start by understanding what a prime number is: a prime number is a whole number greater than 1 that can only be divided evenly by 1 and itself.
02
Identify the number you want to determine if it is prime.
03
Begin checking for factors of the number. A factor is a number that can divide the given number without leaving a remainder.
04
Start dividing the number by 2 and check if it leaves a remainder. If it does not, then the number is not prime.
05
If the number leaves a remainder when divided by 2, continue checking with odd numbers greater than 2, such as 3, 5, 7, and so on.
06
Keep dividing the number by each odd number until reaching the square root of the number. If at any point the number divides evenly without leaving a remainder, then it is not prime.
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If all the odd numbers have been tried and none of them divide the number evenly, then it is prime.

Who needs which number is prime?

01
Mathematicians: Mathematicians use prime numbers extensively in number theory, cryptography, and other mathematical applications.
02
Computer scientists: Prime numbers are important in computer science for tasks like generating random numbers, encrypting data, and optimizing algorithms.
03
Builders of secure systems: Prime numbers are crucial for ensuring the security of computer networks, secure communication protocols, and cryptographic systems like RSA encryption.
04
Puzzle and game developers: Prime numbers are often used in puzzles and games to create challenging mathematical problems that require players to identify or utilize prime numbers.
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Students studying number theory: Students and researchers studying number theory benefit from understanding prime numbers as they form the basis for many advanced mathematical concepts and proofs.
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Society as a whole: Prime numbers have practical applications in various fields like finance, engineering, physics, and more. Understanding which numbers are prime can help in solving real-world problems efficiently.
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Prime numbers are numbers that are only divisible by 1 and themselves. For example, 2, 3, 5, 7, 11, 13 are prime numbers.
Mathematicians, students, and anyone working with numbers may be interested in prime numbers.
To determine if a number is prime, you can try dividing it by all numbers less than the square root of the number. If none of these divisions result in a whole number, then the number is prime.
The purpose of identifying prime numbers is important in number theory and cryptography.
The information to be reported on prime numbers includes the number being evaluated and the result of whether it is prime or not.
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