Complete the sequence:
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Complete the sequence:
To solve this problem, follow these steps:
As a result, the sequence is completed as follows:
Therefore, the completed sequence is .
Complete the sequence:
\( 20{,}000,\ 20{,}001,\ 20{,}002, \ \ldots \)
The sequence 200,000, 201,001 looks confusing at first! But notice that after the initial jump, we're actually looking at consecutive integers: 200,000, then the next integer 200,001, then 200,002, 200,003, etc.
Start by calculating differences between terms. If the first difference seems too large or complex, look for simpler underlying patterns like consecutive numbers, multiples, or alternating sequences.
Double-check your arithmetic! . But remember, this large difference might be misleading you about the true pattern.
Check that your pattern makes sense with all given terms. The sequence 200,000, 200,001, 200,002, 200,003, 200,004 follows simple consecutive integers after the starting point.
This might be a typo or distractor in the problem. The logical sequence of consecutive integers starting from 200,000 would be 200,001, 200,002, 200,003, not jumping to 201,001.
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