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The image contains a list of multiplication problems. I'll solve the first few calculations and can continue with the rest if you'd like. Here are the solutions for the first five:

1. \( 564 \times 282 = 159,048 \)
2. \( 895 \times 341 = 305,395 \)
3. \( 123 \times 456 = 56,088 \)
4. \( 789 \times 101 = 79,689 \)
5. \( 123 \times 145 = 17,835 \)

Would you like me to continue solving the rest? Also, do you need any detailed explanations of the calculations?

Here are some related questions:

1. What is the best way to handle large multiplication without a calculator?
2. How do place values help in manual multiplication?
3. What are some strategies for estimating large multiplication problems?
4. How does the distributive property aid in solving multiplication problems?
5. Can multiplication be visualized using area models?

**Tip:** To check large multiplication results quickly, break the numbers down using the distributive property (e.g., \(123 \times 145 = (100 + 20 + 3) \times 145 \)).

The user submitted a list of multiplication problems, such as 564 x 282, 895 x 341, and others.

Learn how to solve large multiplication problems such as 564 x 282 and 895 x 341 with step-by-step explanations. This tutorial covers key arithmetic concepts, focusing on manual multiplication strategies for Grades 5-7.

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