Here are the solutions (LCM) for each set of numbers using continuous division:

1. **7, 14**  
   LCM = 14

2. **12, 16**  
   LCM = 48

3. **4, 8, 12**  
   LCM = 24

4. **3, 4, 9**  
   LCM = 36

5. **4, 8, 12**  
   LCM = 24

6. **10, 12, 15**  
   LCM = 60

7. **7, 11, 2**  
   LCM = 154

8. **14, 7, 4, 2**  
   LCM = 28

9. **2, 3, 9**  
   LCM = 18

10. **15, 25, 5, 8**  
    LCM = 600

Would you like further details on how to find these LCMs or have any questions?

Here are five related questions:
1. How can you check if the LCM you found is correct?
2. What are some applications of LCM in real-life problems?
3. How would you find the GCD of the same sets of numbers?
4. Can LCM be used in solving algebraic fractions?
5. What happens to the LCM when you include a prime number in a set of numbers?

**Tip:** To verify the LCM, you can divide the LCM by each number in the set; it should divide evenly.

Explore how to find the LCM (Least Common Multiple) for various sets of numbers using the continuous division method. Includes step-by-step solutions for sets like {7, 14}, {12, 16}, and more. Discover applications of LCM in real-life problems and learn verification techniques.

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