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The image shows a list of decimal division problems. Let me transcribe and solve them:

1. \( 12 \div 0.05 \)
2. \( 20.25 \div 0.9 \)
3. \( 45 \div 2 \)
4. \( 150 \div 1.25 \)
5. \( 676.7 \div 0.18 \)
6. \( 800 \div 0.16 \)
7. \( 60.84 \div 9 \)
8. \( 8 \div 0.02 \)
9. \( 676.7 \div 10 \)
10. \( 3.33 \div 1000 \)

I'll solve them one by one.

### Solutions:

1. \( 12 \div 0.05 = 240 \)
2. \( 20.25 \div 0.9 = 22.5 \)
3. \( 45 \div 2 = 22.5 \)
4. \( 150 \div 1.25 = 120 \)
5. \( 676.7 \div 0.18 \approx 3759.44 \)
6. \( 800 \div 0.16 = 5000 \)
7. \( 60.84 \div 9 = 6.76 \)
8. \( 8 \div 0.02 = 400 \)
9. \( 676.7 \div 10 = 67.67 \)
10. \( 3.33 \div 1000 = 0.00333 \)

Would you like further clarification on any of these solutions?

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Here are 5 related questions:
1. What happens when you divide a number by a decimal less than 1?
2. How can you simplify division when decimals are involved?
3. Why does dividing by 0.5 double a number?
4. What are the patterns you notice in dividing by powers of 10?
5. How does decimal placement change when dividing large and small numbers?

**Tip:** When dividing by a decimal, it's often helpful to convert both numbers into whole numbers by multiplying by powers of 10. This makes the division easier to compute.

This is a decimal division problem involving several division queries with decimal numbers.

This guide provides detailed solutions to a set of decimal division problems. Learn how to divide numbers such as 12 ÷ 0.05 and 676.7 ÷ 0.18 with step-by-step explanations. Suitable for students in Grades 6-8.

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