Prime Numbers - ISEE Lower Level Quantitative Reasoning

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is , and is not a prime number.

- A factor pair for is . Though is a prime number, is not.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is , and is not a prime number.

- A factor pair for is . Though is a prime number, is not.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is . Though is a prime number, is not.

- A factor pair for is , and is not a prime number.

- A factor pair for is , and both and are not a prime numbers.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is , and is not a prime number.

- A factor pair for is , and is not a prime number.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- from our definition of a prime number we know that cannot be correct because prime numbers are greater than .

- A factor pair for is , and is not a prime number.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is . Though is a prime number, is not.

- A factor pair for is , and is not a prime number.

- A factor pair for is , and both and are not a prime numbers.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is , and both and are not prime numbers.

- A factor pair for is , and both and are not a prime numbers.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- from our definition of a prime number we know that cannot be correct because prime numbers are greater than .

- A factor pair for is , and is not a prime number.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is , and is not a prime number.

- A factor pair for is , and both and are not prime numbers.

- A factor pair for is , and both and are not a prime numbers.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is , and is not a prime number.

- A factor pair for is . Though is a prime number, is not.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is , and is not a prime number.

- A factor pair for is , and is not a prime number.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.

There are two key terms in this question that we need to understand in order to answer the question correctly: product and prime numbers.

Product is the answer to a multiplication problem.

Prime numbers are numbers that are greater than and only have factors of the number and itself. For example is a prime number because it's greater than and the factors of are only and .

To find the correct answer, we need to know the factor pairs for our answer choices. The correct answer will have a factor pair of two prime numbers.

Let's look at our answer options:

- A factor pair for is , and is not a prime number.

- A factor pair for is , and is not a prime number.

- A factor pair for is , and is not a prime number.

- A factor pair for is . Both and are prime numbers, thus is our correct answer.