https://file.aiquickdraw.com/mathbot/file/1727765962154l9df7brg.jpg

Let's work through the multiplication problems in the image.

1. \( 61 \times 63 = 3843 \)
2. \( 24 \times 88 = 2112 \)
3. \( 51 \times 86 = 4386 \)
4. \( 33 \times 21 = 693 \)
5. \( 76 \times 93 = 7068 \)
6. \( 76 \times 88 = 6688 \)
7. \( 33 \times 44 = 1452 \)
8. \( 91 \times 27 = 2457 \)
9. \( 97 \times 59 = 5723 \)

If you would like detailed explanations or steps on how to solve any of these, feel free to ask!

Here are five related questions to deepen your understanding:

1. What are the steps for multiplying two-digit numbers using the distributive property?
2. How does breaking down numbers into tens and ones help simplify multiplication?
3. What are some common mistakes made when multiplying larger numbers?
4. Can you apply these multiplication techniques to three-digit numbers?
5. How can the multiplication of numbers be verified using estimation or division?

**Tip:** Always double-check your work by estimating the results first; this helps catch mistakes early!

Find the product of the following two-digit multiplication problems:
1. 61 × 63
2. 24 × 88
3. 51 × 86
4. 33 × 21
5. 76 × 93
6. 76 × 88
7. 33 × 44
8. 91 × 27
9. 97 × 59

Learn how to multiply two-digit numbers with these example problems and solutions, such as 61 × 63, 24 × 88, and 51 × 86. Detailed practice for students in Grades 5-7.

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