Fractions Ordering Practice and Examples
Enhance your understanding of equivalent fractions and ordering them correctly with interactive examples and questions. Learn how to compare fractions when numerators or denominators are the same. Put fractions in order from smallest to greatest, understand the relationship between numerators and denominators, and improve your fraction skills. Have a go at different worksheets and sharpen your fraction knowledge step by step.
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Presentation Transcript
Complete the equivalent fractions 1 4= 2 8 1) 1 4= 3 12 2) 3 4= 9 12 3)
Complete the equivalent fractions 1 4= 2 8 1) 1 4= 3 12 2) 3 4= 9 12 3)
6 7 4 7 > When the denominators are the same, the the numerator, the fraction. greater smaller greater smaller the
Put the fractions in order from smallest to greatest. 5 6 1 6 3 6 6 6 When the denominators are the same, the greater the numerator, the greater the fraction. Have a think
Have a go at questions 1 and 2 on the worksheet
1 2 1 3 > 1 9 1 5 < When the numerators are the same, the the denominator, the fraction. greater smaller greater smaller the
Put the fractions in order from greatest to smallest. When the numerators are the same, the greater the denominator, the smaller the fraction. 1 4 1 6 1 5 1 9
Have a go at questions 3 and 4 on the worksheet
Put the fractions in order from smallest to greatest. 5 6 7 2 3 3 4 12 7 8 10 12 9 12 12 12
Have a go at questions 5 and 6 on the worksheet
Put the fractions in order from smallest to greatest. 5 8 I know that 1 2 5 1 4 1 5 Only one of these is more than 1 I know that 1 8 is smaller than 2 4 is equivalent to 2 I can put these in order without using a bar model. so that must be the greatest. and 2 5 is smaller than 1 2 8 4 5 When the numerators are the same, the greater the denominator, the smaller the fraction. 2 8 Have a think
Have a go at question 7 on the worksheet
