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Count backward by tens

Counting backward by tens means repeatedly subtracting 10, producing a sequence in which the ones digit remains constant while the tens and hundreds place values change predictably. The sequence can begin at any whole number within 1,000 and may cross a hundred boundary, such as 347, 337, 327; it connects skip-counting to place-value understanding and mental subtraction, without extending to negative numbers or more general integer sequences.

Detailed Explanation: Count backward by tens

To count backward by tens, subtract 1010 each time. The ones digit stays the same, while the tens or hundreds digit changes.

Example: Count backward by tens from 347347.

347−10=337347 - 10 = 337

Subtract 1010 again:

337−10=327337 - 10 = 327

Continue:

327, 317, 307, 297327,\ 317,\ 307,\ 297

Notice that the ones digit is always 77. When we subtract 1010 from 307307, we cross from the 300300s to the 200200s:

307−10=297307 - 10 = 297

So, counting backward by tens from 347347 gives:

347, 337, 327, 317, 307, 297\boxed{347,\ 337,\ 327,\ 317,\ 307,\ 297}

Learn by doing: Count backward by tens

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Count Backwards by 10s - Within 1000


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