213, 426, 639, 852, 1065, _______
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1277
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1278
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1279
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1280
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1281
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1282
To solve this question, the user must identify the pattern in the given sequence of numbers and use it to predict the next number in the sequence.
Looking at the sequence, we can see that each number is obtained by adding 213 to the previous number. Specifically, the pattern is:
213, 426, 639, 852, 1065, ...
To get the next number in the sequence, we just need to add 213 to the last number in the sequence:
1065 + 213 = 1278
Therefore, the answer is:
The Answer is: B. 1278
Checking consecutive differences: 426-213=213, 639-426=213, 852-639=213, 1065-852=213. The sequence increases by a constant 213 each step, so the next term is 1065+213=1278. The nearby distractor options (1277, 1279, 1280, 1281, 1282) are there to catch off-by-one arithmetic errors, but only 1278 correctly continues the constant-difference pattern.