What number has 4 thousands, 5 more hundreds than thousands, 8 fewer tens than hundreds, and 1 more one than tens?

Let's break down the problem step by step:

1. **Thousands**: You are told there are 4 thousands, so the thousands place is **4**.
   
2. **Hundreds**: There are "5 more hundreds than thousands." Since there are 4 thousands, the number of hundreds is \( 4 + 5 = 9 \). The hundreds place is **9**.

3. **Tens**: There are "8 fewer tens than hundreds." Since there are 9 hundreds, the number of tens is \( 9 - 8 = 1 \). The tens place is **1**.

4. **Ones**: There is "1 more one than tens." Since there is 1 ten, the number of ones is \( 1 + 1 = 2 \). The ones place is **2**.

Now, combining these digits: 
- Thousands: 4
- Hundreds: 9
- Tens: 1
- Ones: 2

Thus, the number is **4912**.

Would you like more details or have any questions?

Here are 5 related questions to further explore the concept:
1. What if there were 2 fewer tens than hundreds?
2. How would the number change if there were 6 fewer hundreds than thousands?
3. What would the number be if there were 3 more ones than tens?
4. How would the number change if the ones digit were 5 less than the tens digit?
5. What if the number of tens was the same as the number of thousands?

**Tip**: Always work step by step in place value problems, starting from the given largest place value and moving down systematically.

Discover how to solve a place value problem where a number has 4 thousands, 5 more hundreds than thousands, 8 fewer tens than hundreds, and 1 more one than tens. This step-by-step solution is perfect for students in Grades 4-6, covering key concepts in basic arithmetic and place value.

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