Absolutely! Let’s solve each problem step by step. The task is to
convert fractions to decimals.
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📌 Key Rule:
To convert a fraction to a decimal,
divide the numerator (top number) by the denominator (bottom number).
Also, remember:
- If the denominator is
10, move the decimal point
1 place left.
- If the denominator is
100, move the decimal point
2 places left.
- If the denominator is
1000, move the decimal point
3 places left.
---
Let’s go one by one:
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1. $\frac{9}{10} = 0.9$
→ 9 ÷ 10 = 0.9
2. $\frac{25}{10} = 2.5$
→ 25 ÷ 10 = 2.5
3. $\frac{30}{100} = 0.30$ or
0.3
→ 30 ÷ 100 = 0.30 → trailing zero can be dropped →
0.3
4. $\frac{24}{100} = 0.24$
5. $\frac{8}{10} = 0.8$
6. $\frac{7}{10} = 0.7$
7. $\frac{15}{100} = 0.15$
8. $\frac{24}{100} = 0.24$ (same as #4)
9. $\frac{67}{100} = 0.67$
10. $\frac{19}{1000} = 0.019$
11. $\frac{564}{100} = 5.64$
→ 564 ÷ 100 = 5.64
12. $\frac{489}{100} = 4.89$
13. $\frac{238}{100} = 2.38$
14. $\frac{455}{100} = 4.55$
15. $\frac{758}{1000} = 0.758$
16. $\frac{14}{10} = 1.4$
17. $\frac{422}{10} = 42.2$
18. $\frac{567}{1000} = 0.567$
19. $\frac{123}{10} = 12.3$
20. $\frac{47}{10} = 4.7$
21. $\frac{56}{10} = 5.6$
22. $\frac{722}{100} = 7.22$
23. $\frac{457}{1000} = 0.457$
24. $\frac{36}{10} = 3.6$
25. $\frac{97}{10} = 9.7$
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✔ Final Answers:
1. 0.9
2. 2.5
3. 0.3
4. 0.24
5. 0.8
6. 0.7
7. 0.15
8. 0.24
9. 0.67
10. 0.019
11. 5.64
12. 4.89
13. 2.38
14. 4.55
15. 0.758
16. 1.4
17. 42.2
18. 0.567
19. 12.3
20. 4.7
21. 5.6
22. 7.22
23. 0.457
24. 3.6
25. 9.7
---
💡
Tip for Quick Conversion:
- Denominator 10 → decimal has 1 digit after point
- Denominator 100 → 2 digits
- Denominator 1000 → 3 digits
Just write the numerator and place the decimal accordingly!
Let me know if you’d like this in worksheet format or with explanations for specific problems! 🌴
Parent Tip: Review the logic above to help your child master the concept of fractions and decimals worksheets.
