Understanding the Distributive Property

This video tutorial explains how to use the distributive property to multiply two-digit numbers quickly. It begins with a review of the distributive property, which involves multiplying a factor by each term in a sum or difference. The video provides three examples: 52 times 11, 36 times 12, and 13 times 48, demonstrating how to break down these multiplications into simpler calculations using the distributive property. The tutorial concludes by encouraging viewers to practice this technique to improve their mental math skills.

What does the distributive property allow you to do when multiplying a factor by a sum or difference?

• Add the factor to each term of the sum or difference

• Subtract the factor from each term of the sum or difference

• Multiply the factor by each term of the sum or difference

• Divide the factor by each term of the sum or difference

How can 52 times 11 be rewritten using the distributive property?

• 52 times (10 minus 1)

• 52 times (10 plus 1)

• 52 times (5 plus 6)

• 52 times (5 times 2)

What is the result of 52 times 11 using the distributive property?

• 552

• 532

• 520

• 572

How can 36 times 12 be expressed using the distributive property?

• 36 times (10 minus 2)

• 36 times (3 plus 9)

• 36 times (6 plus 6)

• 36 times (10 plus 2)

What is the sum of 36 times 10 and 36 times 2?

• 402

• 432

• 362

• 472

How can 13 times 48 be rewritten using the distributive property?

• 13 times (40 plus 8)

• 13 times (40 minus 8)

• 13 times (50 minus 2)

• 13 times (50 plus 2)

What is the result of 13 times 48 using the distributive property?

• 624

• 650

• 626

• 628

What is the first step in using the distributive property for 13 times 48?

• Add 13 to 48

• Multiply 13 by 48 directly

• Multiply 13 by 50

• Multiply 13 by 2

What is the benefit of using the distributive property for multiplication?

• It allows multiplication without a calculator

• It simplifies subtraction

• It makes addition easier

• It helps in division

What is suggested for mastering the distributive property technique?

• Use a calculator

• Practice regularly

• Avoid using it

• Only use it for small numbers