Complete the sequence:
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Complete the sequence:
To solve this problem, we will continue the sequence by adding 1 to the last number provided.
Thus, the continuation of the sequence is .
Therefore, the correct answer is choice 1: .
Complete the sequence:
\( 20{,}000,\ 20{,}001,\ 20{,}002, \ \ldots \)
Look at the difference between consecutive terms. In this sequence: 20,001 - 20,000 = 1, and 20,002 - 20,001 = 1. The pattern is add 1 each time!
The method stays the same! Whether it's 5, 6, 7 or 50,000, 50,001, 50,002, you still find the difference and continue the pattern.
Yes! If you see 100, 99, 98, the pattern is subtract 1 each time. The difference is -1, so you'd continue with 97, 96, 95.
Write out the differences! For any sequence a, b, c, calculate b - a and c - b. If they're the same, that's your pattern.
The problem will tell you! Here we needed three more terms after 20,002, so we found 20,003, 20,004, and 20,005.
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