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The image shows a multiplication problem where you need to find the partial products for \( 54 \times 9 \), and the final product is given as 486. The problem asks you to select all the partial products needed to find the final product from the list of options: 36, 45, 200, 360, 450.

To solve \( 54 \times 9 \), we can break it into two steps:
- First, multiply the tens place (50) by 9:  
  \[ 50 \times 9 = 450 \]
- Next, multiply the ones place (4) by 9:  
  \[ 4 \times 9 = 36 \]

Finally, add the two partial products:
\[ 450 + 36 = 486 \]

So, the partial products are **450** and **36**. 

From the options, the correct partial products are:
- 36
- 450

Let me know if you'd like further details or have any questions!

Here are 5 related questions:
1. How do you decompose numbers to make multiplication easier?
2. What are partial products, and how are they used in multiplication?
3. Can you break down any multiplication problem into partial products?
4. How does place value help in solving multiplication problems?
5. What are some other methods to solve multiplication problems apart from partial products?

**Tip:** Breaking down numbers based on place value simplifies large multiplication problems and helps avoid mistakes.

Select all the partial products needed to find the final product for 54 x 9.

Learn how to solve the multiplication problem 54 x 9 by breaking it down into partial products. Understand how place value helps in multiplying large numbers. Suitable for students in Grades 4-6.

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