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



Step-by-step explanation
- On number 1, notice that the first 4 portions of the sequence added +2 per term. This concludes that item no.1 counts +2 per term in the sequence.
- On number 2, notice that the first 4 portions of the sequence added +3 per term. This concludes that item no.2 counts +3 per term in the sequence.
- On number 3, notice that the first 4 portions of the sequence added +2 per term. This concludes that item no.3 counts +2 per term in the sequence starts with 3.
- On number 4, notice that the numerator and denominator increase +1 per term alternately both. This concludes that item no.4 counts +1 on both numerator and denominator of the fraction.
Goodluck! :D