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September 20th, 2015, 07:11 PM   #1
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Students taking class, and intersections

Attached is the problem. The teacher had an approach but it didnt seem to work, attachment will be posted in the replies.
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September 20th, 2015, 07:17 PM   #2
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Teachers approach

This is the teachers approach. She wadnt the one who gave the problem so she isnt sure about her approach either
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Last edited by Volle; September 20th, 2015 at 07:27 PM. Reason: Attachment unsuccessfully uploaded
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September 21st, 2015, 05:38 PM   #3
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The question is wrong. 34 took English and Math + 20 took Math and Chemistry + 6 took all three = at least 60 students who took Math, but the question says 56 took Math.
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September 21st, 2015, 05:55 PM   #4
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The students who took all thhree subjects are counted into the students who took at least two subjects.

English and math denotes the number of students who took at least english and math, not english only and math only but not chemistry.

Similarly, english denotes the number of students who took at least the english class, so english and chem, english and math, and took all subjects, are included under that.
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September 22nd, 2015, 07:35 AM   #5
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The problem is correct as stated. The answers are

a) 26
b) 8
c) 28

The best way to solve these is to use a Venn diagram.
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September 24th, 2015, 07:41 AM   #6
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Quote:
Originally Posted by Volle View Post
The students who took all thhree subjects are counted into the students who took at least two subjects.
Thank you.
I could use a Venn Diagram easily if there were two subjects, but not with three subjects.
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September 24th, 2015, 11:43 AM   #7
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Here is a Venn diagram of this problem (except there is a typo ... the 6 that is outside all three circles but inside the box should be a 26).
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File Type: jpg Venn.jpg (9.7 KB, 2 views)
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