# Prime Number Checker

Check primality instantly on examples.com – your quick solution to identify prime numbers.

## How to Use this Prime Number Checker

Follow the below simple steps to check if a number is Prime or Not.

### Step 1: Enter the Number

- In the input field, type the number you wish to check. Ensure the number is a
**whole number greater than 1**.

**Alternatively :** You just simply click on any of the number mentioned in “Quick Check” to see the result.

### Step 2: Click on the Button

- Click the “Is it Prime Number?” button.

### Step 3: See the Result

- You will see the result instantly.

### Step 4: Try Another Number

- To test another number, simply enter a new number in the input field and repeat the process.

**Share this tool with your Friends 🙂**

This tool provides a fast and accurate way to verify the primality of numbers,

## How do you know your numbers are prime?

Determining whether a number is prime involves verifying if it has exactly two distinct positive divisors: 1 and itself. Follow these steps to check if a number is prime:

**Understand the Definition**: A prime number is a natural number greater than 1 that cannot be formed by multiplying two smaller natural numbers. If a number is only divisible by 1 and itself, it’s prime.**Check for Small Numbers**: Numbers less than 2 are not prime. 2 is the only even prime number because any other even number can be divided by 2.**Divisibility Test**: For numbers greater than 2, start by checking if the number is divisible by any prime number smaller than or equal to the square root of the number in question. This is because a larger factor of the number must be multiplied by a smaller factor that is less than or equal to the square root of the number.**Use the Square Root Shortcut**: Calculate the square root of the number. You only need to test divisors that are less than or equal to this square root because if a number is divisible by a number larger than its square root, then it will also be divisible by something smaller than the square root.**Trial Division**: Begin with the smallest prime number, 2, and test divisibility. Continue with 3, 5, 7, and so on, up to the calculated square root. If the number is divisible by any of these, it is not prime.**Special Cases**: Remember, 1 is not considered a prime number. Numbers like 0 or negative numbers do not fall under the prime/non-prime categorization.**Conclusion**: If none of the steps from 2 to 5 show the number as divisible, then the number is prime.**Consider Computational Tools**: For very large numbers, using computational tools or algorithms can be more efficient for primality testing.

## How do you check if a random number is prime or not?

Checking if a random number is prime involves determining whether it has only two distinct positive divisors: 1 and itself. Here’s a step-by-step guide with examples:

**Check if the number is less than 2**: Numbers less than 2 are not prime. For example, -1, 0, and 1 are not prime numbers.**Divide by 2**: If the number is 2, it’s prime. If it’s even and greater than 2 (e.g., 4, 6, 8), it’s not prime because it’s divisible by 2.**Test for divisibility by odd numbers**: Start from 3 and go up to the square root of the number, checking if the number is divisible by any of those odd numbers. If it is divisible, it’s not prime.- For example, to check if 29 is prime, you would test divisibility by numbers less than or equal to the square root of 29 (which is approximately 5.39). You would check 3 and 5. Since 29 is not divisible by either, it is prime.

**Check until the square root**: You only need to check up to the square root of the number because if the number has a factor greater than its square root, then it must also have a smaller factor, making it composite.- For example, checking if 17 is prime, you only need to test divisibility up to the square root of 17 (approximately 4.12). Since 17 is not divisible by 2, 3, or any number up to its square root, 17 is prime.

**Special Cases**: Remember that 2 is the only even prime number. All other even numbers can be immediately classified as not prime.- Example: 2 is prime (the only even prime number), while 18 is not prime because it is even and greater than 2.

By following these steps, you can efficiently determine whether a random number is prime. Remember, the key is to perform divisibility checks up to (and including) the square root of the number for an efficient primality test.

## FAQS

**What is a primality test? (Definition)**

A primality test determines whether a given number is prime or not by checking its divisibility.**How to know if a number is a prime?**

A number is prime if it’s greater than 1 and divisible only by 1 and itself without remainders.**What are primality tests algorithms?**

Primality test algorithms include trial division, the Sieve of Eratosthenes, and advanced methods like the AKS primality test.**What are the limitations of primality testing on dCode?**

Limitations include computational time for large numbers and reliance on probabilistic tests for quick results.**What is the difference between a deterministic and probabilistic primality test?**

Deterministic tests definitively determine primality, while probabilistic tests give a likelihood of primality.**Why is 1 not a prime number?**

By definition, a prime number must have exactly two distinct positive divisors; 1 only has one.**What is the prime numbers test algorithm?**

A prime numbers test algorithm methodically checks a number’s divisibility to ascertain its primality.**What is a twin prime number?**

Twin primes are pairs of prime numbers that have a difference of two, like (11, 13).**What are Mersenne prime numbers?**

Mersenne primes are prime numbers of the form 2^p – 1, where p is also a prime.**Can we factor a number using a primality test?**

Primality tests don’t factor numbers; they merely assess if a number is prime. Factoring requires different algorithms.

## Instresting Facts about Prime Number

### 1. The Number 2: The Only Even Prime

**Fact**: 2 is the only even prime number. This is because any even number greater than 2 can be divided by 2, making it composite. Therefore, 2 is unique in being the only even number that is also prime.

### 2. The Number 1: Not a Prime Number

**Fact**: Historically, 1 was considered prime, but modern definitions exclude it. A prime number is defined as a natural number greater than 1 that has no positive divisors other than 1 and itself. Since 1 does not meet this criterion, it is not considered a prime number.

## List of Prime Numbers in 1-100

Number | Is it Prime? | Reason |
---|---|---|

is 1 a Prime Number? | No | 1 is not prime by definition. |

is 2 a prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 3 a prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 4 a Prime Number? | No | Not Prime: Divisible by 2. |

is 5 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 6 a Prime Number? | No | Not Prime: Divisible by 2. |

is 7 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 8 a Prime Number? | No | Not Prime: Divisible by 2. |

is 9 a Prime Number? | No | Not Prime: Divisible by 3. |

is 10 a Prime Number? | No | Not Prime: Divisible by 2. |

is 11 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 12 a Prime Number? | No | Not Prime: Divisible by 2. |

is 13 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 14 a Prime Number? | No | Not Prime: Divisible by 2. |

is 15 a Prime Number? | No | Not Prime: Divisible by 3. |

is 16 a Prime Number? | No | Not Prime: Divisible by 2. |

is 17 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 18 a Prime Number? | No | Not Prime: Divisible by 2. |

is 19 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 20 a Prime Number? | No | Not Prime: Divisible by 2. |

is 21 a Prime Number? | No | Not Prime: Divisible by 3. |

is 22 a Prime Number? | No | Not Prime: Divisible by 2. |

is 23 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 24 a Prime Number? | No | Not Prime: Divisible by 2. |

is 25 a Prime Number? | No | Not Prime: Divisible by 5. |

is 26 a Prime Number? | No | Not Prime: Divisible by 2. |

is 27 a Prime Number? | No | Not Prime: Divisible by 3. |

is 28 a Prime Number? | No | Not Prime: Divisible by 2. |

is 29 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 30 a Prime Number? | No | Not Prime: Divisible by 2. |

is 31 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 32 a Prime Number? | No | Not Prime: Divisible by 2. |

is 33 a Prime Number? | No | Not Prime: Divisible by 3. |

is 34 a Prime Number? | No | Not Prime: Divisible by 2. |

is 35 a Prime Number? | No | Not Prime: Divisible by 5. |

is 36 a Prime Number? | No | Not Prime: Divisible by 2. |

is 37 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 38 a Prime Number? | No | Not Prime: Divisible by 2. |

is 39 a Prime Number? | No | Not Prime: Divisible by 3. |

is 40 a Prime Number? | No | Not Prime: Divisible by 2. |

is 41 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 42 a Prime Number? | No | Not Prime: Divisible by 2. |

is 43 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 44 a Prime Number? | No | Not Prime: Divisible by 2. |

is 45 a Prime Number? | No | Not Prime: Divisible by 3. |

is 46 a Prime Number? | No | Not Prime: Divisible by 2. |

is 47 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 48 a Prime Number? | No | Not Prime: Divisible by 2. |

is 49 a Prime Number? | No | Not Prime: Divisible by 7. |

is 50 a Prime Number? | No | Not Prime: Divisible by 2. |

is 51 a Prime Number? | No | Not Prime: Divisible by 3. |

is 52 a Prime Number? | No | Not Prime: Divisible by 2. |

is 53 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 54 a Prime Number? | No | Not Prime: Divisible by 2. |

is 55 a Prime Number? | No | Not Prime: Divisible by 5. |

is 56 a Prime Number? | No | Not Prime: Divisible by 2. |

is 57 a Prime Number? | No | Not Prime: Divisible by 3. |

is 58 a Prime Number? | No | Not Prime: Divisible by 2. |

is 59 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 60 a Prime Number? | No | Not Prime: Divisible by 2. |

is 61 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 62 a Prime Number? | No | Not Prime: Divisible by 2. |

is 63 a Prime Number? | No | Not Prime: Divisible by 3. |

is 64 a Prime Number? | No | Not Prime: Divisible by 2. |

is 65 a Prime Number? | No | Not Prime: Divisible by 5. |

is 66 a Prime Number? | No | Not Prime: Divisible by 2. |

is 67 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 68 a Prime Number? | No | Not Prime: Divisible by 2. |

is 69 a Prime Number? | No | Not Prime: Divisible by 3. |

is 70 a Prime Number? | No | Not Prime: Divisible by 2. |

is 71 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 72 a Prime Number? | No | Not Prime: Divisible by 2. |

is 73 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 74 a Prime Number? | No | Not Prime: Divisible by 2. |

is 75 a Prime Number? | No | Not Prime: Divisible by 3. |

is 76 a Prime Number? | No | Not Prime: Divisible by 2. |

is 77 a Prime Number? | No | Not Prime: Divisible by 7. |

is 78 a Prime Number? | No | Not Prime: Divisible by 2. |

is 79 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 80 a Prime Number? | No | Not Prime: Divisible by 2. |

is 81 a Prime Number? | No | Not Prime: Divisible by 3. |

is 82 a Prime Number? | No | Not Prime: Divisible by 2. |

is 83 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 84 a Prime Number? | No | Not Prime: Divisible by 2. |

is 85 a Prime Number? | No | Not Prime: Divisible by 5. |

is 86 a Prime Number? | No | Not Prime: Divisible by 2. |

is 87 a Prime Number? | No | Not Prime: Divisible by 3. |

is 88 a Prime Number? | No | Not Prime: Divisible by 2. |

is 89 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 90 a Prime Number? | No | Not Prime: Divisible by 2. |

is 91 a Prime Number? | No | Not Prime: Divisible by 7. |

is 92 a Prime Number? | No | Not Prime: Divisible by 2. |

is 93 a Prime Number? | No | Not Prime: Divisible by 3. |

is 94 a Prime Number? | No | Not Prime: Divisible by 2. |

is 95 a Prime Number? | No | Not Prime: Divisible by 5. |

is 96 a Prime Number? | No | Not Prime: Divisible by 2. |

is 97 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 98 a Prime Number? | No | Not Prime: Divisible by 2. |

is 99 a Prime Number? | No | Not Prime: Divisible by 3. |

is 100 a Prime Number? | No | Not Prime: Divisible by 2. |

# Prime Number Checker

Check primality instantly on examples.com – your quick solution to identify prime numbers.

## How to Use this Prime Number Checker

Follow the below simple steps to check if a number is Prime or Not.

### Step 1: Enter the Number

- In the input field, type the number you wish to check. Ensure the number is a
**whole number greater than 1**.

**Alternatively :** You just simply click on any of the number mentioned in “Quick Check” to see the result.

### Step 2: Click on the Button

- Click the “Is it Prime Number?” button.

### Step 3: See the Result

- You will see the result instantly.

### Step 4: Try Another Number

- To test another number, simply enter a new number in the input field and repeat the process.

**Share this tool with your Friends 🙂**

This tool provides a fast and accurate way to verify the primality of numbers,

## How do you know your numbers are prime?

Determining whether a number is prime involves verifying if it has exactly two distinct positive divisors: 1 and itself. Follow these steps to check if a number is prime:

**Understand the Definition**: A prime number is a natural number greater than 1 that cannot be formed by multiplying two smaller natural numbers. If a number is only divisible by 1 and itself, it’s prime.**Check for Small Numbers**: Numbers less than 2 are not prime. 2 is the only even prime number because any other even number can be divided by 2.**Divisibility Test**: For numbers greater than 2, start by checking if the number is divisible by any prime number smaller than or equal to the square root of the number in question. This is because a larger factor of the number must be multiplied by a smaller factor that is less than or equal to the square root of the number.**Use the Square Root Shortcut**: Calculate the square root of the number. You only need to test divisors that are less than or equal to this square root because if a number is divisible by a number larger than its square root, then it will also be divisible by something smaller than the square root.**Trial Division**: Begin with the smallest prime number, 2, and test divisibility. Continue with 3, 5, 7, and so on, up to the calculated square root. If the number is divisible by any of these, it is not prime.**Special Cases**: Remember, 1 is not considered a prime number. Numbers like 0 or negative numbers do not fall under the prime/non-prime categorization.**Conclusion**: If none of the steps from 2 to 5 show the number as divisible, then the number is prime.**Consider Computational Tools**: For very large numbers, using computational tools or algorithms can be more efficient for primality testing.

## How do you check if a random number is prime or not?

Checking if a random number is prime involves determining whether it has only two distinct positive divisors: 1 and itself. Here’s a step-by-step guide with examples:

**Check if the number is less than 2**: Numbers less than 2 are not prime. For example, -1, 0, and 1 are not prime numbers.**Divide by 2**: If the number is 2, it’s prime. If it’s even and greater than 2 (e.g., 4, 6, 8), it’s not prime because it’s divisible by 2.**Test for divisibility by odd numbers**: Start from 3 and go up to the square root of the number, checking if the number is divisible by any of those odd numbers. If it is divisible, it’s not prime.- For example, to check if 29 is prime, you would test divisibility by numbers less than or equal to the square root of 29 (which is approximately 5.39). You would check 3 and 5. Since 29 is not divisible by either, it is prime.

**Check until the square root**: You only need to check up to the square root of the number because if the number has a factor greater than its square root, then it must also have a smaller factor, making it composite.- For example, checking if 17 is prime, you only need to test divisibility up to the square root of 17 (approximately 4.12). Since 17 is not divisible by 2, 3, or any number up to its square root, 17 is prime.

**Special Cases**: Remember that 2 is the only even prime number. All other even numbers can be immediately classified as not prime.- Example: 2 is prime (the only even prime number), while 18 is not prime because it is even and greater than 2.

By following these steps, you can efficiently determine whether a random number is prime. Remember, the key is to perform divisibility checks up to (and including) the square root of the number for an efficient primality test.

## FAQS

**What is a primality test? (Definition)**

A primality test determines whether a given number is prime or not by checking its divisibility.**How to know if a number is a prime?**

A number is prime if it’s greater than 1 and divisible only by 1 and itself without remainders.**What are primality tests algorithms?**

Primality test algorithms include trial division, the Sieve of Eratosthenes, and advanced methods like the AKS primality test.**What are the limitations of primality testing on dCode?**

Limitations include computational time for large numbers and reliance on probabilistic tests for quick results.**What is the difference between a deterministic and probabilistic primality test?**

Deterministic tests definitively determine primality, while probabilistic tests give a likelihood of primality.**Why is 1 not a prime number?**

By definition, a prime number must have exactly two distinct positive divisors; 1 only has one.**What is the prime numbers test algorithm?**

A prime numbers test algorithm methodically checks a number’s divisibility to ascertain its primality.**What is a twin prime number?**

Twin primes are pairs of prime numbers that have a difference of two, like (11, 13).**What are Mersenne prime numbers?**

Mersenne primes are prime numbers of the form 2^p – 1, where p is also a prime.**Can we factor a number using a primality test?**

Primality tests don’t factor numbers; they merely assess if a number is prime. Factoring requires different algorithms.

## Instresting Facts about Prime Number

### 1. The Number 2: The Only Even Prime

**Fact**: 2 is the only even prime number. This is because any even number greater than 2 can be divided by 2, making it composite. Therefore, 2 is unique in being the only even number that is also prime.

### 2. The Number 1: Not a Prime Number

**Fact**: Historically, 1 was considered prime, but modern definitions exclude it. A prime number is defined as a natural number greater than 1 that has no positive divisors other than 1 and itself. Since 1 does not meet this criterion, it is not considered a prime number.

## List of Prime Numbers in 1-100

Number | Is it Prime? | Reason |
---|---|---|

is 1 a Prime Number? | No | 1 is not prime by definition. |

is 2 a prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 3 a prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 4 a Prime Number? | No | Not Prime: Divisible by 2. |

is 5 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 6 a Prime Number? | No | Not Prime: Divisible by 2. |

is 7 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 8 a Prime Number? | No | Not Prime: Divisible by 2. |

is 9 a Prime Number? | No | Not Prime: Divisible by 3. |

is 10 a Prime Number? | No | Not Prime: Divisible by 2. |

is 11 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 12 a Prime Number? | No | Not Prime: Divisible by 2. |

is 13 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 14 a Prime Number? | No | Not Prime: Divisible by 2. |

is 15 a Prime Number? | No | Not Prime: Divisible by 3. |

is 16 a Prime Number? | No | Not Prime: Divisible by 2. |

is 17 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 18 a Prime Number? | No | Not Prime: Divisible by 2. |

is 19 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 20 a Prime Number? | No | Not Prime: Divisible by 2. |

is 21 a Prime Number? | No | Not Prime: Divisible by 3. |

is 22 a Prime Number? | No | Not Prime: Divisible by 2. |

is 23 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 24 a Prime Number? | No | Not Prime: Divisible by 2. |

is 25 a Prime Number? | No | Not Prime: Divisible by 5. |

is 26 a Prime Number? | No | Not Prime: Divisible by 2. |

is 27 a Prime Number? | No | Not Prime: Divisible by 3. |

is 28 a Prime Number? | No | Not Prime: Divisible by 2. |

is 29 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 30 a Prime Number? | No | Not Prime: Divisible by 2. |

is 31 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 32 a Prime Number? | No | Not Prime: Divisible by 2. |

is 33 a Prime Number? | No | Not Prime: Divisible by 3. |

is 34 a Prime Number? | No | Not Prime: Divisible by 2. |

is 35 a Prime Number? | No | Not Prime: Divisible by 5. |

is 36 a Prime Number? | No | Not Prime: Divisible by 2. |

is 37 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 38 a Prime Number? | No | Not Prime: Divisible by 2. |

is 39 a Prime Number? | No | Not Prime: Divisible by 3. |

is 40 a Prime Number? | No | Not Prime: Divisible by 2. |

is 41 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 42 a Prime Number? | No | Not Prime: Divisible by 2. |

is 43 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 44 a Prime Number? | No | Not Prime: Divisible by 2. |

is 45 a Prime Number? | No | Not Prime: Divisible by 3. |

is 46 a Prime Number? | No | Not Prime: Divisible by 2. |

is 47 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 48 a Prime Number? | No | Not Prime: Divisible by 2. |

is 49 a Prime Number? | No | Not Prime: Divisible by 7. |

is 50 a Prime Number? | No | Not Prime: Divisible by 2. |

is 51 a Prime Number? | No | Not Prime: Divisible by 3. |

is 52 a Prime Number? | No | Not Prime: Divisible by 2. |

is 53 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 54 a Prime Number? | No | Not Prime: Divisible by 2. |

is 55 a Prime Number? | No | Not Prime: Divisible by 5. |

is 56 a Prime Number? | No | Not Prime: Divisible by 2. |

is 57 a Prime Number? | No | Not Prime: Divisible by 3. |

is 58 a Prime Number? | No | Not Prime: Divisible by 2. |

is 59 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 60 a Prime Number? | No | Not Prime: Divisible by 2. |

is 61 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 62 a Prime Number? | No | Not Prime: Divisible by 2. |

is 63 a Prime Number? | No | Not Prime: Divisible by 3. |

is 64 a Prime Number? | No | Not Prime: Divisible by 2. |

is 65 a Prime Number? | No | Not Prime: Divisible by 5. |

is 66 a Prime Number? | No | Not Prime: Divisible by 2. |

is 67 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 68 a Prime Number? | No | Not Prime: Divisible by 2. |

is 69 a Prime Number? | No | Not Prime: Divisible by 3. |

is 70 a Prime Number? | No | Not Prime: Divisible by 2. |

is 71 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 72 a Prime Number? | No | Not Prime: Divisible by 2. |

is 73 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 74 a Prime Number? | No | Not Prime: Divisible by 2. |

is 75 a Prime Number? | No | Not Prime: Divisible by 3. |

is 76 a Prime Number? | No | Not Prime: Divisible by 2. |

is 77 a Prime Number? | No | Not Prime: Divisible by 7. |

is 78 a Prime Number? | No | Not Prime: Divisible by 2. |

is 79 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 80 a Prime Number? | No | Not Prime: Divisible by 2. |

is 81 a Prime Number? | No | Not Prime: Divisible by 3. |

is 82 a Prime Number? | No | Not Prime: Divisible by 2. |

is 83 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 84 a Prime Number? | No | Not Prime: Divisible by 2. |

is 85 a Prime Number? | No | Not Prime: Divisible by 5. |

is 86 a Prime Number? | No | Not Prime: Divisible by 2. |

is 87 a Prime Number? | No | Not Prime: Divisible by 3. |

is 88 a Prime Number? | No | Not Prime: Divisible by 2. |

is 89 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 90 a Prime Number? | No | Not Prime: Divisible by 2. |

is 91 a Prime Number? | No | Not Prime: Divisible by 7. |

is 92 a Prime Number? | No | Not Prime: Divisible by 2. |

is 93 a Prime Number? | No | Not Prime: Divisible by 3. |

is 94 a Prime Number? | No | Not Prime: Divisible by 2. |

is 95 a Prime Number? | No | Not Prime: Divisible by 5. |

is 96 a Prime Number? | No | Not Prime: Divisible by 2. |

is 97 a Prime Number? | Yes | Prime: No divisors other than 1 and itself. |

is 98 a Prime Number? | No | Not Prime: Divisible by 2. |

is 99 a Prime Number? | No | Not Prime: Divisible by 3. |

is 100 a Prime Number? | No | Not Prime: Divisible by 2. |