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Comparing the Size of a Product to Its Factors

Comparing the Size of a Product to Its Factors. 5 .NF.B.5. Comparing the Size of a Product to Its Factors. 2 × 5 = n. 10. 2 x 5 is equal to a certain number. What number?. 10. The equation 2 x 5 = 10 shows us some important relationships. It tells us that 10 …. … than 2.

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Comparing the Size of a Product to Its Factors

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  1. Comparing the Sizeof a Product to Its Factors 5.NF.B.5

  2. Comparing the Size of a Product to Its Factors 2 × 5 = n 10 2 x 5 is equal to a certain number. What number? 10 The equation 2 x 5 = 10 shows us some important relationships. It tells us that 10 … … than 2. … is 5 times greater …

  3. Comparing the Size of a Product to Its Factors 2 × 5 = n 10 10 is also 2 times greater … … than 5.

  4. Comparing the Size of a Product to Its Factors 6 × 8 = n 48 6 x 8 is equal to a certain number. What number? 48 The equation 6 x 8 = 48 shows us some important relationships. It tells us that 48 … … than 6. … is 8 times greater …

  5. Comparing the Size of a Product to Its Factors 6 × 8 = n 48 48 is also 6 times greater … … than 8.

  6. Comparing the Size of a Product to Its Factors 38 × 2 = n 76 38 x 2 is equal to … 76. 76 … … than 38. … is 2 times greater …

  7. Comparing the Size of a Product to Its Factors 38 × 2 = n 76 76 is also 38 times greater … … than 2.

  8. Comparing the Size of a Product to Its Factors 100 × 3 = n 300 100 x 3 is equal to … 300. 300 … … than 100. … is 3 times greater …

  9. Comparing the Size of a Product to Its Factors 100 × 3 = n 300 300 is also 100 times greater … … than 3.

  10. Comparing the Size of a Product to Its Factors 86 × 48 = n 4,128 86 x 48 is equal to … 4,128. 4,128 … … than 86. … is 48 times greater …

  11. Comparing the Size of a Product to Its Factors 86 × 48 = n 4,128 4,128 is also 86 times greater … … than 48.

  12. Comparing the Size of a Product to Its Factors × 8 = n 2 1 4 ¼ x 8 is equal to … 2. 2 … … than 1/4. … is 8 times greater …

  13. Comparing the Size of a Product to Its Factors × 8 = 2 1 4 2 is also 1/4 … … of 8.

  14. Comparing the Size of a Product to Its Factors 99 × 67 = n Here, 99 x 67 is equal to an unknown product. Even though we don’t know what the product is, we do know that … … 99. … it is 67 times greater …

  15. Comparing the Size of a Product to Its Factors 99 × 67 = n We also know that it is 99 times greater … … than 67.

  16. Comparing the Size of a Product to Its Factors 138 × 15 = n Here, 138 x 15 is equal to an unknown product. Even though we don’t know what the product is, we do know that … … than 138. … it is 15 times greater …

  17. Comparing the Size of a Product to Its Factors 138 × 15 = n We also know that it is 138 times greater … … than 15.

  18. Comparing the Size of a Product to Its Factors Lightning Round

  19. Comparing the Size of a Product to Its Factors How many times greater than 23 is the product? 54 × 23 = n

  20. Comparing the Size of a Product to Its Factors How many times greater than 68 is the product? 68 × 41 = n

  21. Comparing the Size of a Product to Its Factors How many times greater than 73 is the product? 73 × 189 = n

  22. Comparing the Size of a Product to Its Factors How many times greater than is the product? 52 52 × 13 = n

  23. Comparing the Size of a Product to Its Factors How many times greater than is the product? 12 74 × 12 = n

  24. Comparing the Size of a Product to Its Factors 1 How many times greater than is the product? 4 × 8 = n 1 4

  25. Comparing the Size of a Product to Its Factors How many times greater than is the product? 638 129 × 638 = n

  26. Comparing the Size of a Product to Its Factors Closing Question

  27. Comparing the Size of a Product to Its Factors 1 How many times greater than is the product? 2 × 6 = n 1 2

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