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Compare decimals word problems

May 16, 2017
by
Khan Academy
YouTube video player
Compare decimals word problems

TL;DR

Learn how to compare numbers with decimal places by lining up the digits in the same place value.

Transcript

  • [Lecturer] Al is comparing two recipes for homemade bread. The recipe for white bread calls for 4/10 of a kilogram of flour. The recipe for whole wheat bread calls for 385/1000 of a kilogram of flour. Which bread takes less flour? So the white bread calls for 4/10 of a kilogram, while the recipe of whole wheat bread calls for 0.385 kilograms, or ... Read More

Key Insights

  • 🥇 Comparing numbers with decimal places requires lining up the decimals to compare in the same place value.
  • 🥇 The most significant place value should be compared first, followed by moving down to the less significant places.
  • 🥇 If numbers in the first differing place value are equal, move to the next place value for comparison.
  • 🤑 Tenths and hundredths are less significant than the ones place value.

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Questions & Answers

Q: Why is it important to line up the decimals when comparing numbers?

Lining up the decimals allows us to compare numbers in the same place value, ensuring an accurate comparison.

Q: What is the process for comparing numbers with decimal places?

Start at the largest place value, compare the numbers, and if they are equal, move to the next place value until a difference is found.

Q: How can we determine which bread requires less flour based on the given recipes?

By comparing the tenths place value, the whole wheat bread requires 3/10 of a kilogram, which is less than the 4/10 required for white bread.

Q: How can we order a group of fifth graders based on the time spent on a science project?

By comparing the tenths place value, the order from least to greatest time spent is Aviv (no tenths), Jenny (1/10), and Adam (5/10).

Summary & Key Takeaways

  • In comparing recipes for homemade bread, it is important to line up the decimals to compare numbers in the same place value.

  • Start at the largest place value (ones) and move downwards to compare the numbers in each place value.

  • The number with the greater value in the first differing place value is considered larger.


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