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Bunuel
At 15:00 there were 20 students in the computer lab. At 15:03 and every three minutes after that, 3 students entered the lab. If at 15:10 and every ten minutes after that 8 students left the lab, how many students were in the computer lab at 15:44 ?

A. 7
B. 14
C. 25
D. 27
E. 30

from 1500 to 1544 total students entered ; 14*3 ; 42 and left ; 32
net ; 42-32 ; 10
inital class was of 20 @ 1500 so total students; 10+20 ; 30 @ 15:44
IMO E
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Bunuel
At 15:00, 20 students were in the computer lab. Starting at 15:03, and every three minutes thereafter, 3 students entered the lab. Meanwhile, beginning at 15:10 and every ten minutes thereafter, 8 students exited the lab. How many students were in the computer lab at 15:44?

A. 7
B. 14
C. 25
D. 27
E. 30

Students began entering the lab every 3 minutes starting at 15:03 and continued until 15:42. This gives a total of \(\frac{42-3}{3} + 1 = 14\) intervals where 3 students each entered. On the other hand, students started leaving the lab every 10 minutes beginning at 15:10 and the last group left at 15:40, resulting in \(\frac{40-10}{10} + 1 = 4\) intervals where groups of 8 students each departed. Therefore, the net increase in students in the lab is \(14*3 - 4*8 = 6\).


Answer: E
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the only problem in this question was coming to terms with the fact that the 3 minutes progression never stopped tho the question never really elucidates either way.
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