Comparing Fractions with Same Denominators - Understanding Numerical Relationships
In this lesson, you will learn how to compare fractions with the same denominators. Discover the relationship between the numerators and the value of fractions. Explore various examples and insights to enhance your understanding of fractions. Practice comparing fractions to deepen your knowledge in mathematics.
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Presentation Transcript
2 9= 8 27 1) 7 9 14 18 2) 7 71 3) > 2 19 1 8 4)
2 9= 6 8 27 1) 7 9 14 18 2) = 14 18 8 7 71 3) Any integer greater than 7 > 2 19 1 8 2 16 4) <
Write >,< or = to compare the fractions 11 7 9 7 > Have a think When the denominators are the same, the greater the numerator, the greater the fraction.
Write >,< or = to compare the fractions 2 14 10 7 5 13 10 > 2 When the denominators are the same, the greater the numerator, the greater the fraction.
Have a think Write >,< or = to compare the fractions 29 24 16 12 32 24 < 30 21 26 21 10 7 Greater than double the denominator Less than double the denominator < 89 44> 2 89 44 6 4 66 44 6 4< 2 >
15 13 15 10 < When the numerators are the same, the greater the denominator, the smaller the fraction.
3 27 15 27 24 9 5 < 3 When the numerators are the same, the greater the denominator, the smaller the fraction. Have a think 4 5< 1 8 7 4 5 8 7> 1 > 8 10
Rosie and Amir both baked some cakes. They got a little hungry and ate part of a cake! I have 14 I have 23 I have 2 6 5 left. 7 left. 4 cakes left. Who has the most cake left? Amir 2 3 426 < 6 8 7 What s the same about each mixed number? When the numerators are the same, the greater the denominator, the smaller the fraction.
Who has the most cake left? Amir 2 3 426 < 7 What s the same about each fraction? 1 4 > 1 7 When the numerators are the same, the greater the denominator, the smaller the fraction.
Have a go at questions 1 - 4 on the worksheet
