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Lesson 2: Extend the use of place value disks to represent three- and four-digit by one-digit multiplication. — Practice Questions

  1. 1. Use the partial products method to calculate $6 \times 213$. What is the final product? ___

  2. 2. When multiplying $7 \times 524$ using partial products, what is the partial product that comes from the tens place?

    • A. 28
    • B. 140
    • C. 350
    • D. 3500
  3. 3. The partial products for a multiplication problem are 15, 100, and 2000. What is the final product when you add them together? ___

  4. 4. Which set of numbers shows the correct partial products for calculating $4 \times 381$?

    • A. 4, 32, 120
    • B. 4, 80, 300
    • C. 4, 320, 1200
    • D. 1, 8, 3
  5. 5. A factory produces 3,412 toy cars each day. How many toy cars does it produce in 2 days? Calculate the total. ___

  6. 6. Using partial products to find $5 \times 642$ is an application of the distributive property. Which expression shows this?

    • A. $(5 \times 600) + (5 \times 40) + (5 \times 2)$
    • B. $(5 \times 6) + (5 \times 4) + (5 \times 2)$
    • C. 5 + 600 + 40 + 2
    • D. $5 \times (600 \times 40 \times 2)$
  7. 7. To calculate $9 \times 145$, the partial products are 45, ___, and 900. What is the missing partial product?

  8. 8. What are the partial products for the multiplication problem $6 \times 408$?

    • A. 48, 2400
    • B. 48, 0, 2400
    • C. 48, 400, 6
    • D. 8, 0, 4
  9. 9. Use the partial products method to calculate $5 \times 321$. What is the final product? ___

  10. 10. When calculating $6 \times 1,247$ using partial products, what is the partial product for the tens place?

    • A. 42
    • B. 240
    • C. 1200
    • D. 24