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------------------------------------------------ Count backwards and fill in the numbers:
1020
1019
1018

1345

3789

4321

6890

8433

Continue the pattern:
4000 4002 4004
5015 5020 5025
1100 1200 1300
3500 3600 3700

Answer :

To solve the question, we'll first analyze each pattern separately.

  1. Counting Backwards Pattern:
    The given sequence is: 10, 9, 8, 7, 6, 5, 4, 3, 2, 1

    The pattern in this sequence is simply counting backward from 10. This pattern can continue as 0, -1, -2, -3, ... if needed.

  2. Sequence Pattern with Skipping Numbers:
    The next set to analyze: 1020, 1019, 1018, 13, 45, 37, 89, 43, 21, 68, 90, 84, 33 doesn't form a clear pattern as it seems to mix numbers from counting back and any potential logical sequence is unclear. Hence, we should focus only on examples or classes where the underlying structure is clearer.

  3. Given Patterns to Continue:
    i) 4000, 4002, 4004...

    • Here, the pattern increases by 2, that is:

      1. First, starting number: 4000.

      2. Next numbers: continue adding 2: 4004.

    ii) 5015, 5020, 5025...

    • Here, the pattern increases by 5:

      1. Starting number: 5015.

      2. Second number: starting +5 is 5020.

      3. Third: continue adding 5: 5025.

    iii) 1100, 1200, 1300...

    • This sequence increases by 100:

      1. Starting number: 1100.

      2. Second: 1200.

      3. Next: 1300, continuing by adding 100.

    iv) 3500, 3600, 3700...
    - This sequence also increases by 100:

    1. Start: 3500.

    2. Follow by adding 100: 3600.

    3. Next is 3700, by 100 addition sequence.

These patterns shown are some basic numeric sequences focusing on increasing by specific steps, either by simple increments or differences.