Sure! Let’s solve each part of the worksheet step by step.
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##
A) Write whether the following sets of fractions are like or unlike.
Definition:
-
Like fractions have the
same denominator.
-
Unlike fractions have
different denominators.
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1) ⁴⁄₇ , ³⁄₇
→ Both have denominator
7 →
Like
2) ⁵⁄₆ , ¹³⁄₉
→ Denominators are
6 and
9 →
Unlike
3) ⁸⁄₅ , ¹⁄₂
→ Denominators are
5 and
2 →
Unlike
4) ⁴⁄₃ , ⁵⁄₃
→ Both have denominator
3 →
Like
5) ¹⁄₄ , ⁵⁄₄
→ Both have denominator
4 →
Like
6) ¹⁄₁₂ , ⁶⁄₁₁
→ Denominators are
12 and
11 →
Unlike
7) ⁹⁄₅ , ⁷⁄₆
→ Denominators are
5 and
6 →
Unlike
8) ⁷⁄₅ , ²⁄₅
→ Both have denominator
5 →
Like
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✔ Answers for Part A:
1) Like
2) Unlike
3) Unlike
4) Like
5) Like
6) Unlike
7) Unlike
8) Like
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##
B) Circle the pairs of like fractions.
We need to find pairs that have the
same denominator.
Given pairs:
- ⁸⁄₁₁ , ⁵⁄₁₁ → Both have denominator
11 →
✔ Like
- ⁷⁄₄ , ²⁄₃ → Denominators
4 and
3 →
✘ Unlike
- ¹⁄₆ , ⁷⁄₆ → Both have denominator
6 →
✔ Like
- ⁹⁄₇ , ⁹⁄₈ → Denominators
7 and
8 →
✘ Unlike
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✔ Circle these two pairs:
- ⁸⁄₁₁ and ⁵⁄₁₁
- ¹⁄₆ and ⁷⁄₆
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##
C) Circle the pairs of unlike fractions.
We need to find pairs that have
different denominators.
Given pairs:
- ⁶⁄₅ , ⁸⁄₇ → Denominators
5 and
7 →
✔ Unlike
- ¹⁄₉ , ³⁄₂ → Denominators
9 and
2 →
✔ Unlike
- ¹⁰⁄₉ , ²⁄₉ → Both have denominator
9 →
✘ Like
- ³⁄₁₄ , ⁷⁄₁₅ → Denominators
14 and
15 →
✔ Unlike
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✔ Circle these three pairs:
- ⁶⁄₅ and ⁸⁄₇
- ¹⁄₉ and ³⁄₂
- ³⁄₁₄ and ⁷⁄₁₅
*(Note: ¹⁰⁄₉ and ²⁄₉ are like fractions — do NOT circle them.)*
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✔ Final Summary:
Part A:
1) Like
2) Unlike
3) Unlike
4) Like
5) Like
6) Unlike
7) Unlike
8) Like
Part B (Circle like fractions):
- ⁸⁄₁₁ , ⁵⁄₁₁
- ¹⁄₆ , ⁷⁄₆
Part C (Circle unlike fractions):
- ⁶⁄₅ , ⁸⁄₇
- ¹⁄₉ , ³⁄₂
- ³⁄₁₄ , ⁷⁄₁₅
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Let me know if you’d like this formatted as a printable answer key or explained further! 😊
Parent Tip: Review the logic above to help your child master the concept of unlike denominators worksheet.