1)484382×189=91548198
2)298077×189=56336553
3)42####×189=

Let's solve for the third multiplication problem step by step.

Given the pattern:

1. \( 484382 \times 189 = 91548198 \)
2. \( 298077 \times 189 = 56336553 \)
3. \( 42#### \times 189 = ? \)

To solve the third multiplication problem, I'll first interpret the missing digits in "42####." Since it's incomplete, could you clarify or complete the number for "42####"? Alternatively, I can explain the approach to multiply once the number is provided.

Would you like to proceed with more details, or can you clarify the missing part?

Here are five related questions for deeper practice:
1. What is the result of \( 420000 \times 189 \)?
2. How does multiplication by a 3-digit number work in general?
3. Can you factorize 189 to understand the multiplication better?
4. How do we estimate large products like these using rounding?
5. What are some common strategies to solve multi-digit multiplication efficiently?

**Tip:** When multiplying large numbers, breaking them down into smaller parts using distribution (like \( (a + b) \times c \)) can simplify the process.

1) 484382 × 189 = 91548198
2) 298077 × 189 = 56336553
3) 42#### × 189 = ?

Learn how to solve complex multiplication problems, even with missing digits. This example includes step-by-step explanations for problems like 484382 × 189 = 91548198, 298077 × 189 = 56336553, and guides on completing missing parts in numbers such as 42#### × 189. Perfect for students in Grades 4-6.

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