Understanding the Distributive Property

Mr. Bledsoe explains a word problem involving the distributive property. The problem requires calculating the cost of basketball uniforms for nine players using an expression. He breaks down the problem, identifies the need for an expression rather than a single number, and applies the distributive property to find the solution. The cost of one uniform is calculated, and then multiplied by nine to find the total cost, resulting in the expression 9 times (16 + 13).

What is the main topic of Mr. Bledsoe's video?

• Solving algebraic equations

• Exploring calculus concepts

• Understanding the distributive property

• Learning about geometry

What are the costs of the shirt and shorts in the word problem?

• $18 for the shirt and $12 for the shorts

• $20 for the shirt and $10 for the shorts

• $15 for the shirt and $15 for the shorts

• $16 for the shirt and $13 for the shorts

What is the problem asking for in terms of the solution?

• An expression using the distributive property

• A single number representing total cost

• A detailed explanation of the costs

• A graph showing the cost distribution

What is the general form of the distributive property expression?

• a - b = c

• a * (b + c)

• a / b = c

• a + b = c

Why is it important to know the cost of one uniform?

• To decide on the color of the uniform

• To determine the quality of the uniform

• To compare with other sports

• To calculate the cost of nine uniforms

How do you calculate the cost of one uniform?

• By adding the cost of the shirt and shorts

• By multiplying the cost of the shirt by two

• By subtracting the cost of the shorts from the shirt

• By dividing the cost of the shirt by the shorts

What is the cost of one uniform?

• $31

• $32

• $29

• $30

What is the first step in solving the word problem?

• Calculate the total cost of nine uniforms

• Find the number of players

• Determine the cost of one uniform

• Write down the distributive property

What expression represents the cost of nine uniforms?

• 9 + (16 + 13)

• 9 * (16 + 13)

• 9 - (16 + 13)

• 9 / (16 + 13)

What is the final expression for the cost of nine uniforms?

• 9 - (16 + 13)

• 9 + 16 * 13

• 9 * (16 + 13)

• 9 * 16 + 13