To solve this problem, follow these steps:
- Step 1: Identify the pattern in the given sequence. The sequence starts at 200,000 and then 201,001. To find the pattern, we look at the difference between these two terms.
- Step 2: Calculate the difference between 201,001 and 200,000. The difference is 201,001−200,000=1,001.
- Step 3: Confirm if the pattern continues with a constant difference by checking the next term. Since we're identifying a regular sequence, it's logical here to see if it proceeds similarly.
- Step 4: Use the identified difference of 1,001 to find the next term after 201,001 by adding the common difference. However, this shows a misunderstanding based on re-check of problem type; normally each number would progress similarly, confirm simple mistake not made leading correct sequence suggestion.
- Step 5: Recognize correcting issue in noticing empirical shown sequence need consistency: adding by 1 instead smaller regular addition than expected from less standard input. After reevaluating initial understanding: progression finds next few regular consecutive integers since no harder deviation.
As a result, the sequence is completed as follows:
- Next term after 201,001 is: 200,002
- Following term: 200,003
- Subsequent term: 200,004
Therefore, the completed sequence is 200,002, 200,003, 200,004.