14. (12 points) 2014 students line up in a row, and report numbers according to the following rules: If a student reports a single-digit number, the next student should report the sum of this number and 8; If a student reports a two-digit number, the next student should report the sum of the unit digit of this number and 7. Now, let the first student report 1, then the number reported by the last student is $\qquad$
14. (12 points) 2014 students line up from front to back, and report numbers according to the following rules: If a student reports a single-digit number, the next student should report the sum of this number and 8; if a student reports a two-digit number, the next student should report the sum of the unit digit of this number and 7. Now, the first student reports 1, so the last student reports the number $\qquad$.

【Solution】Solution: Since the cycle starts from the second student, each cycle involves 11 students, reporting numbers as $9, 17, 14, 11, 8, 16, 13, 10, 7, 15, 12$,

So $(2014-1) \div 11=183$,
the corresponding number in one cycle is the 11th number, which is 12, hence the answer is 12.