solution: The smallest multiple of 7 between 100 and 200 is 105, and the largest multiple is 196.  Thus, we want to find the sum of the arithmetic series $105 + 112 + \dots + 196$.
  
  The $n^{\text{th}}$ term in this arithmetic sequence is $105 + 7(n - 1) = 7n + 98$.  If $7n + 98 = 196$, then $n = 14$, so the number of terms in this sequence is 14.
  
  The sum of an arithmetic series is equal to the average of the first and last term, multiplied by the number of terms, so the sum is $(105 + 196)/2 \cdot 14 = \boxed{2107}$.
prompt.content: <|im_start|>system
  You are a helpful assistant.<|im_end|>
  <|im_start|>user
  What is the sum of all of the multiples of 7 between 100 and 200?
  Please reason step by step, and put your final answer within \boxed{{}}.<|im_end|>
  <|im_start|>assistant
  
prompt.role: user
extra_info.answer: 2107
extra_info.question: What is the sum of all of the multiples of 7 between 100 and 200?
extra_info.split: test