The video tutorial explains how to determine if a number is prime or composite using area models. It begins by introducing the concepts of prime and composite numbers, followed by an explanation of area models and their role in multiplication. The tutorial then demonstrates how to identify prime numbers, using the number five as an example, and composite numbers, using the number nine. Finally, the lesson applies these concepts to determine if the number 15 is prime or composite, concluding that it is composite due to multiple factor pairs.

What is the primary method introduced to determine if a number is prime or composite?

• Using addition

• Using area models

• Using subtraction

• Using division

What do area models help illustrate in mathematics?

• Multiplication

• Subtraction

• Addition

• Division

Which of the following is a characteristic of a prime number?

• It has multiple sets of factors.

• It can be divided by 2.

• It has only one set of factors: one and itself.

• It is always an even number.

Why is the number five considered a prime number?

• It has only one set of factors: 1 and 5.

• It is an even number.

• It can be divided by 3.

• It can be arranged in multiple arrays.

What makes the number nine a composite number?

• It has only one set of factors.

• It is an even number.

• It can be divided by 5.

• It can be arranged in multiple arrays.

Which array can represent the number nine?

• 2 x 5 and 3 x 3

• 1 x 8 and 2 x 4

• 1 x 9 and 2 x 4

• 1 x 9 and 3 x 3

How can the number 15 be represented using area models?

• 1 x 14 and 2 x 7

• 1 x 15 and 3 x 5

• 1 x 15 and 2 x 7

• 2 x 8 and 3 x 5

Why is 15 not a prime number?

• It is an even number.

• It can be divided by 2.

• It can be represented by more than one set of arrays.

• It has only one set of factors.

Which of the following is a composite number?

• 2

• 5

• 9

• 3

What is the key takeaway from the lesson on prime and composite numbers?

• All numbers are prime.

• All numbers are composite.

• Composite numbers have only one set of factors, while prime numbers have more.

• Prime numbers have only one set of factors, while composite numbers have more.