the thousands digit of a 4 digit number os 4 greater then the hundreds digit. The tens digit is twi times thw thousands digit. The ones digit is on half the thousands digit. what is the number?

Let's break down the problem using the information provided.

Let the four-digit number be represented as \( ABCD \), where:

- \( A \) is the thousands digit,
- \( B \) is the hundreds digit,
- \( C \) is the tens digit,
- \( D \) is the ones digit.

The problem gives us the following relationships:

1. The thousands digit \( A \) is 4 greater than the hundreds digit \( B \):
   \[
   A = B + 4
   \]

2. The tens digit \( C \) is two times the thousands digit \( A \):
   \

Learn how to solve a problem involving a four-digit number where the thousands digit is 4 greater than the hundreds digit, the tens digit is twice the thousands digit, and the ones digit is half the thousands digit. This problem is suitable for Grade 5 students learning about number relationships and equations.

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