Here are the recalculated results:

1. **23.4 × 14**  
   \( \approx 327.6 \)

2. **7.895 + 3.4**  
   \( = 11.295 \)

3. **0.0945 × 1.47**  
   \( \approx 0.138915 \)

4. **0.005 - 0.0007**  
   \( = 0.0043 \)

5. **7.895 ÷ 34**  
   \( \approx 0.2322 \)

6. **0.2 ÷ 0.0005**  
   \( = 400 \)

7. **350.0 - 200**  
   \( = 150 \)

8. **27.68 - 14.369**  
   \( = 13.311 \)

9. **3.08 × 5.2**  
   \( \approx 16.016 \)

10. **0.0036 × 0.02**  
    \( = 0.000072 \) (or \( 7.2 \times 10^{-5} \))

11. **4.35 × 2.74 × 3.008**  
    \( \approx 35.852 \)

12. **35.7 × 0.78 × 2.3**  
    \( \approx 64.046 \)

13. **3.76 ÷ 1.62**  
    \( \approx 2.321 \)

14. **0.075 ÷ 0.030**  
    \( = 2.5 \)

Would you like more details on any of these results?

Here are 5 related questions you might be interested in:

1. How do you handle rounding when dealing with decimals?
2. What is the significance of significant figures in calculations?
3. How do you multiply and divide numbers using scientific notation?
4. How do decimals affect addition and subtraction differently from whole numbers?
5. What is the importance of precision in decimal calculations?

**Tip:** When working with very small or very large numbers, scientific notation can simplify calculations and help maintain accuracy.

Explore recalculated results involving multiplication, division, and decimal arithmetic. Learn techniques for handling decimals, including scientific notation. Suitable for high school students and anyone interested in precision in mathematical calculations.

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