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Identifying Proper and Improper Fractions worksheet for educational practice.

Worksheet titled "Identifying Proper and Improper Fractions" with sections to circle proper and improper fractions and check statements about fractions.

Worksheet titled "Identifying Proper and Improper Fractions" with sections to circle proper and improper fractions and check statements about fractions.

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Understanding Proper and Improper Fractions



- A proper fraction is a fraction where the numerator (top number) is less than the denominator (bottom number).
Example: $ \frac{3}{4} $ → 3 < 4 → proper

- An improper fraction is a fraction where the numerator is greater than or equal to the denominator.
Example: $ \frac{5}{4} $ → 5 > 4 → improper

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## A) Circle the proper fractions

We need to identify which fractions have numerator < denominator.

List:
- $ \frac{7}{10} $ → 7 < 10 → Proper
- $ \frac{2}{9} $ → 2 < 9 → Proper
- $ \frac{12}{11} $ → 12 > 11 → Not proper
- $ \frac{5}{2} $ → 5 > 2 → Not proper
- $ \frac{9}{4} $ → 9 > 4 → Not proper
- $ \frac{3}{14} $ → 3 < 14 → Proper
- $ \frac{1}{2} $ → 1 < 2 → Proper

Proper fractions to circle:
$ \frac{7}{10}, \frac{2}{9}, \frac{3}{14}, \frac{1}{2} $

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## B) Circle the improper fractions

Now find fractions where numerator ≥ denominator.

List:
- $ \frac{5}{4} $ → 5 > 4 → Improper
- $ \frac{13}{12} $ → 13 > 12 → Improper
- $ \frac{2}{3} $ → 2 < 3 → Not improper
- $ \frac{15}{8} $ → 15 > 8 → Improper
- $ \frac{5}{6} $ → 5 < 6 → Not improper
- $ \frac{8}{7} $ → 8 > 7 → Improper
- $ \frac{11}{5} $ → 11 > 5 → Improper

Improper fractions to circle:
$ \frac{5}{4}, \frac{13}{12}, \frac{15}{8}, \frac{8}{7}, \frac{11}{5} $

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## C) Read each statement and check "Yes" or "No"

1) $ \frac{3}{4} $ is a proper fraction.


- 3 < 4 → Yes, it's proper → Yes

2) $ \frac{9}{8} $ is not an improper fraction.


- 9 > 8 → it is an improper fraction → So saying "it is not an improper fraction" is false → No

3) $ \frac{10}{7} $ is an improper fraction.


- 10 > 7 → yes, it is improper → Yes

4) $ \frac{14}{13} $ is a proper fraction.


- 14 > 13 → it’s improper, so this statement is false → No

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Final Answers:



#### A) Proper fractions:
Circle:
$ \boxed{\frac{7}{10}}, \boxed{\frac{2}{9}}, \boxed{\frac{3}{14}}, \boxed{\frac{1}{2}} $

#### B) Improper fractions:
Circle:
$ \boxed{\frac{5}{4}}, \boxed{\frac{13}{12}}, \boxed{\frac{15}{8}}, \boxed{\frac{8}{7}}, \boxed{\frac{11}{5}} $

#### C) True/False:
1) $ \frac{3}{4} $ is a proper fraction. → Yes
2) $ \frac{9}{8} $ is not an improper fraction. → No
3) $ \frac{10}{7} $ is an improper fraction. → Yes
4) $ \frac{14}{13} $ is a proper fraction. → No

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