Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
To solve this problem, we'll identify which of the given numbers is a prime number:
Now, let's work through each step:
Step 1: Consider the numbers given: , , , and .
Step 2:
Therefore, the number that is a prime number is .
Which of the numbers is a prime number?
To determine which of the given numbers is a prime number, we need to check each number for divisibility:
For : It is divisible by (since ), so it is not a prime number.
For : It is divisible by (since ), so it is not a prime number.
For : It is only divisible by and (itself). It cannot be divided by any other numbers except 1 and itself without leaving a remainder, so is a prime number.
For : It is divisible by (since ), so it is not a prime number.
Thus, the only number in the list that satisfies the condition of being prime, having exactly two distinct positive divisors, is .
Therefore, the solution to the problem is .
Which of the numbers is a prime number?
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The numbers provided are , , , .
Step 2: We need to determine if each number is a prime by checking if they have divisors other than 1 and themselves:
Therefore, the solution to the problem is .
Which of the numbers is a prime number?
To solve this problem, we'll verify whether each number is a prime number:
22: Divisible by 2. Not a prime number.
23: Divisible only by 1 and 23. It is a prime number.
21: Divisible by 3 and 7. Not a prime number.
24: Divisible by 2. Not a prime number.
Now, let's go through each step in detail:
Step 1: Check 22
22 is even, meaning it is divisible by 2. As it has divisors other than 1 and itself, 22 is not a prime number.
Step 2: Check 23
Begin by testing divisibility by 2. Since 23 is odd, it is not divisible by 2. Next, check divisibility by 3: , not an integer. No divisors other than 1 and 23 are found, therefore 23 is a prime number.
Step 3: Check 21
21 is odd, so not divisible by 2. However, , which is an integer. Thus, 21 is not prime because it is divisible by numbers other than 1 and itself.
Step 4: Check 24
24 is even and divisible by 2. Hence, 24 is not a prime number.
Therefore, the solution to the problem is .
Which of the numbers is a prime number?
To determine which number is a prime number, we will check each choice for primality based on whether it has divisors other than 1 and itself:
Given these observations, the only prime number among the choices is .
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
To determine which of the given numbers is a prime number, follow these steps:
Since 37 is not divisible by any integer other than 1 and 37 itself, it is a prime number.
Therefore, the solution to the problem is .
Which of the numbers is a prime number?
To determine which of the given numbers is a prime number, we will evaluate each one to check if it has any divisors other than 1 or itself.
Here are the steps:
Therefore, the solution is that is the prime number among the choices given.
Which of the numbers is a prime number?
To determine which number is a prime number, we must individually verify each of the options provided.
After evaluating all options, none of the provided numbers is a prime number. It appears there may be a misunderstanding in the problem or typo, as no addtional information is given to explain an alternative solution.
Thus, none of the above numbers are prime, and we should conclude there is either a mistake in the given problem or choices.
Which of the numbers is a prime number?
To determine which of the provided numbers is a prime number, follow these steps:
Upon checking, we see that 43 is the only number that cannot be evenly divided by any number other than 1 and itself. Thus, it is a prime number.
Therefore, the solution is .
Which of the numbers is a prime number?
To determine which number is a prime number among the choices, we proceed with the following analysis:
First, let's define a prime number:
A prime number is a number greater than 1 that has no divisors other than 1 and itself.
Therefore, the solution to the problem is , which is a prime number.
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
Which of the numbers is a prime number?
To solve this problem, we identify which of the given numbers is a prime number.
Let's evaluate each provided number:
: This number is only divisible by 1 and 13 itself. Therefore, 13 is a prime number.
: This number is divisible by 1, 2, 3, 4, 6, and 12. Since it has divisors other than 1 and itself, it is not prime.
: This number is divisible by 1, 3, 5, and 15. Since it has divisors other than 1 and itself, it is not prime.
: This number is divisible by 1, 2, and 4. Since it has divisors other than 1 and itself, it is not prime.
Therefore, the only prime number among the choices is .
Which of the numbers is a prime number?
Test for divisibility:
: It is divisible by and , so it is not a prime number.
: It is only divisible by and , making it a prime number.
: It is divisible by and , so it is not a prime number.
: It is divisible by , so it is not a prime number.
Based on the steps above, the number that is a prime number is .
Which of the numbers is a prime number?
Which of the numbers is a prime number?