https://file.aiquickdraw.com/mathbot/file/1725523928612h27o226q.jpg

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Here are the equations from the image:

1. \( 6.12 \times 100 = \)
2. \( 53.8 \times 10 = \)
3. \( 4.7 \times 10 = \)
4. \( 8.76 \times 0.01 = \)
5. \( 34.3 \times 100 = \)

I will now solve each of these.

1. \( 6.12 \times 100 = 612 \)
2. \( 53.8 \times 10 = 538 \)
3. \( 4.7 \times 10 = 47 \)
4. \( 8.76 \times 0.01 = 0.0876 \)
5. \( 34.3 \times 100 = 3430 \)

Let me know if you need further details or if you have any questions!

Here are some related questions:
1. What is the general rule for multiplying numbers by powers of 10?
2. How does decimal shifting work when multiplying by 0.01 or 100?
3. Can you explain why multiplying by 0.01 reduces the number's size?
4. What happens when you multiply a large number by 0.01 versus 100?
5. How does multiplying by 10 or 100 affect the placement of decimals?

**Tip:** When multiplying a number by a power of 10 (like 10, 100, 0.1, etc.), you're essentially shifting the decimal point to the right or left based on the number of zeros.

Solve the following: 6.12 x 100, 53.8 x 10, 4.7 x 10, 8.76 x 0.01, 34.3 x 100.

Learn how to solve multiplication problems like 6.12 x 100 and 53.8 x 10 by shifting the decimal based on the power of 10. Detailed solutions included for Grades 4-6.

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