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The worksheet you've uploaded is focused on multiplying larger numbers using different methods. Specifically, it includes instructions for using area models and partial products. Here’s an outline of the questions and what the worksheet seems to be asking for:

### Problems:
1. **12 × 58**: The problem asks you to show two methods to find the product. You could use either an area model or partial products.
2. **34 × 73**: Like question 1, this problem asks for two methods to find the product.
3. **15 × 99**: This problem asks you to choose one method and explain your choice.
4. **61 × 48**: Similar to question 3, choose one method and explain.
5. **22 × 36**: Again, choose a method and explain.

### Given Example on the Page:
- The example shows how to multiply **45 × 26** by either using:
  1. **Area model**: Breaking numbers into parts (e.g., 45 = 40 + 5 and 26 = 20 + 6), then calculating each part.
  2. **Partial products**: Breaking 26 into 20 + 6, multiplying each part by 45, and adding the results.

### To Solve the Problems:
- **For questions 1 and 2**, you could:
  1. Use the **area model** (break the numbers into tens and ones).
  2. Use the **partial products** method (break one of the numbers down and multiply each part).
  
- **For questions 3 to 5**, choose whichever method you prefer and explain your reasoning.

Would you like step-by-step solutions for these problems using both methods, or would you prefer help on a specific question?

### Relative questions:
1. How do you break numbers down into parts for the area model?
2. What is the best way to visualize the area model?
3. How does the partial products method simplify multiplication?
4. What are other multiplication strategies for larger numbers?
5. Why is understanding both methods useful in different contexts?

**Tip**: Practice with both methods to see which one you find easier. This flexibility will help you when multiplying larger numbers in the future.

The worksheet asks students to solve multiplication problems using methods such as area models and partial products. Example problems include 12 × 58, 34 × 73, 15 × 99, 61 × 48, and 22 × 36.

Learn how to solve multiplication problems like 45 × 26 using area models and partial products. This worksheet covers essential strategies for multiplying larger numbers, such as breaking numbers into place values and visualizing the multiplication process. Ideal for students in Grades 3-5.

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