Rounding Numbers to the Greatest Place Flashcards
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Rounding Numbers to the Greatest Place Flashcards

Created by
@NiftySard6198

Questions and Answers

What is 12,354 rounded to the greatest place?

  • 12,000
  • 15,000
  • 10,000 (correct)
  • 20,000
  • What is 351,897 rounded to the greatest place?

  • 350,900
  • 300,000
  • 350,000
  • 400,000 (correct)
  • What is 7,239 rounded to the greatest place?

  • 7,200
  • 8,000
  • 7,000 (correct)
  • 6,000
  • What is 562,987 rounded to the greatest place?

    <p>600,000</p> Signup and view all the answers

    What is 23,987 rounded to the greatest place?

    <p>20,000</p> Signup and view all the answers

    Study Notes

    Rounding to the Greatest Place

    • Rounding involves adjusting a number to make it simpler while maintaining its value relative to the original number.
    • The "greatest place" refers to the highest value digit in a number (e.g., thousands, millions).

    Key Examples of Rounding

    • 12,354 rounds to 10,000

      • The 10,000 place is the greatest, with 12,354 being closer to 10,000 than to 20,000.
    • 351,897 rounds to 400,000

      • The 300,000 place is the greatest, and since 351,897 is greater than 350,000, it rounds up to 400,000.
    • 7,239 rounds to 7,000

      • The 7,000 place is the greatest place value and 7,239 is closer to 7,000 than to 8,000.
    • 562,987 rounds to 600,000

      • The 500,000 place is the greatest, and because 562,987 exceeds 550,000, it rounds up to 600,000.
    • 23,987 rounds to 20,000

      • The 20,000 place is the greatest, and 23,987 is closer to 20,000 than to 30,000.

    Tips for Rounding

    • Identify the greatest place value.
    • Look at the digit immediately to the right of this place.
    • If this digit is 5 or more, round up; if it’s less than 5, round down.

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    Description

    Test your skills in rounding numbers to the greatest place with these flashcards. Each card presents a number for you to round, helping you to grasp the concept of significant digits in mathematics. Ideal for students looking to enhance their understanding of rounding techniques.

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