Let's solve each decimal division problem step by step. The key idea is to
eliminate decimals by multiplying both the dividend and divisor by the same power of 10, so that we can divide whole numbers more easily.
---
1. $ 1.2 \div 0.4 $
Multiply both numbers by 10 to eliminate decimals:
$$
(1.2 \times 10) \div (0.4 \times 10) = 12 \div 4 = 3
$$
✔ Answer: 3
---
2. $ 1.1 \div 0.11 $
Multiply both by 100:
$$
(1.1 \times 100) \div (0.11 \times 100) = 110 \div 11 = 10
$$
✔ Answer: 10
---
3. $ 0.64 \div 0.8 $
Multiply both by 10:
$$
(0.64 \times 10) \div (0.8 \times 10) = 6.4 \div 8
$$
Now divide:
$ 6.4 \div 8 = 0.8 $
✔ Answer: 0.8
---
4. $ 0.99 \div 0.11 $
Multiply both by 100:
$$
(0.99 \times 100) \div (0.11 \times 100) = 99 \div 11 = 9
$$
✔ Answer: 9
---
5. $ 0.049 \div 0.7 $
Multiply both by 1000:
$$
(0.049 \times 1000) \div (0.7 \times 1000) = 49 \div 700
$$
Now simplify:
$$
49 \div 700 = 0.07
$$
✔ Answer: 0.07
---
6. $ 24 \div 0.03 $
Multiply both by 100:
$$
(24 \times 100) \div (0.03 \times 100) = 2400 \div 3 = 800
$$
✔ Answer: 800
---
7. $ 0.56 \div 0.8 $
Multiply both by 10:
$$
(0.56 \times 10) \div (0.8 \times 10) = 5.6 \div 8 = 0.7
$$
✔ Answer: 0.7
---
8. $ 63 \div 0.7 $
Multiply both by 10:
$$
(63 \times 10) \div (0.7 \times 10) = 630 \div 7 = 90
$$
✔ Answer: 90
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✔ Final Answers:
1. $ 1.2 \div 0.4 = \boxed{3} $
2. $ 1.1 \div 0.11 = \boxed{10} $
3. $ 0.64 \div 0.8 = \boxed{0.8} $
4. $ 0.99 \div 0.11 = \boxed{9} $
5. $ 0.049 \div 0.7 = \boxed{0.07} $
6. $ 24 \div 0.03 = \boxed{800} $
7. $ 0.56 \div 0.8 = \boxed{0.7} $
8. $ 63 \div 0.7 = \boxed{90} $
Let me know if you'd like a visual explanation or practice tips!
Parent Tip: Review the logic above to help your child master the concept of divide decimals by decimals worksheet.