Choose a number greater than 1029 whose thousandth digit is 4 less than its units digit.
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Choose a number greater than 1029 whose thousandth digit is 4 less than its units digit.
To solve this problem, we will evaluate each choice to find the number where the thousandth digit is 4 less than its units digit, and the entire number is greater than 1029.
Choice 1:
Thousandth digit is 1, unit digit is 7. The difference is , which does not satisfy the condition (needs to be 4).
Choice 2:
This does not meet the requirement of being greater than 1029.
Choice 3:
Thousandth digit is 1, unit digit is 5. The difference is , which meets the condition. However, is not greater than .
Choice 4:
Thousandth digit is 1, unit digit is 5. The difference is , and the number is greater than . This satisfies all conditions.
Therefore, among the given options, the correctly chosen number is .
A thousand units is represented by a cube as shown below:
What number do the cubes below represent?
In a 4-digit number like , the thousandth digit is actually the thousands place - the leftmost digit (1). The units digit is the rightmost digit (5).
Start from the right and count: units, tens, hundreds, thousands. So in : 5 is units, 3 is tens, 2 is hundreds, 1 is thousands (thousandth).
Great observation! does satisfy the digit condition, but the problem asks for a number greater than 1029. Since , it doesn't meet all requirements.
Check both conditions carefully: (1) the digit relationship and (2) the number being greater than 1029. Only answers meeting both requirements are correct.
Write the number clearly, identify each digit's place value, then subtract: units digit - thousands digit. For : ✓
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