Let’s solve each decimal-to-fraction conversion step by step.
We’ll use this simple rule:
Write the decimal as a fraction over 10, 100, or 1000 — depending on how many digits are after the decimal point.
Then simplify if possible.
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1.
0.83 → Two digits after decimal → write over 100 → 83/100 → can’t simplify →
83/100
2.
0.4 → One digit → over 10 → 4/10 → simplify (divide top and bottom by 2) →
2/5
3.
0.24 → Two digits → 24/100 → divide by 4 →
6/25
4.
0.96 → Two digits → 96/100 → divide by 4 →
24/25
5.
0.6 → One digit → 6/10 → divide by 2 →
3/5
6.
0.2 → One digit → 2/10 → divide by 2 →
1/5
7.
0.7 → One digit → 7/10 → already simplified →
7/10
8.
0.19 → Two digits → 19/100 → prime number, can’t simplify →
19/100
9.
0.95 → Two digits → 95/100 → divide by 5 →
19/20
10.
0.1 → One digit → 1/10 → already simplified →
1/10
11.
0.23 → Two digits → 23/100 → prime, can’t simplify →
23/100
12.
0.68 → Two digits → 68/100 → divide by 4 →
17/25
13.
0.2 → Same as #6 →
1/5
14.
0.97 → Two digits → 97/100 → prime, can’t simplify →
97/100
15.
0.94 → Two digits → 94/100 → divide by 2 →
47/50
16.
0.5 → One digit → 5/10 → divide by 5 →
1/2
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Final Answer:
1. 83/100
2. 2/5
3. 6/25
4. 24/25
5. 3/5
6. 1/5
7. 7/10
8. 19/100
9. 19/20
10. 1/10
11. 23/100
12. 17/25
13. 1/5
14. 97/100
15. 47/50
16. 1/2
Parent Tip: Review the logic above to help your child master the concept of convert decimals to fractions worksheet pdf.