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Mathematics 14 Online
OpenStudy (anonymous):

@hoblos @KingGeorge Mensa When the examination results were published, one college found that all 32 of its students were successful in the last one of the three exams that each of them had taken. Of the students who did not pass exam one, the number who passed exam two was exactly half of the number who passed exam three. The number who passed only exam one was the same as the number who passed only one of the other two exams, and three more than the number who passed exam one and at least one of the other two exams. How many students passed more than one exam?

OpenStudy (anonymous):

I will give a hint i found this out by laying out in my head all of the points they made then lining them up, it was vary clear after that

OpenStudy (anonymous):

You get it yet @hoblos

OpenStudy (anonymous):

Even students pass exam one only, three passed exam two only, and eight passed exam three only. Thus ten students passed more than one exam.

OpenStudy (hoblos):

i have a question... how can a student pass only exam one when all the studebts pass the third?!!

OpenStudy (anonymous):

eleven*

OpenStudy (hoblos):

whatever.. but it is said that all the students passed the third exam so logically no one can pass only exam one!! mmm i may be misunderstanding

OpenStudy (anonymous):

:S now im second guessing my answer

OpenStudy (anonymous):

let me check the answer side

OpenStudy (anonymous):

Yea my answer is right but im having a hard time finding a way to explaining it

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