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There were two classes A and B with a total of 53 students. Students of both the classes were asked to go on a school trip but only 1/5th of the students from class A and 2/3rd of the students from class B agreed to go. What is the minimum possible number of students who did not go?
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There were two classes A and B with a total of 53 students. Students of both the classes were asked to go on a school trip but only 1/5th of the students from class A and 2/3rd of the students from class B agreed to go. What is the minimum possible number of students who did not go?
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Hi, The first step would be to find the number of possible ways to divide the students in the two classes..
INFO we have .
. 1/5 of A MEANS A should be multiple of 5.. say A= 5x and 2/3 of B MEANS B should be multiple of 3.. say B= 3y.. so 5x+3y=53.. lets check ways x and y are integers..
1)if x=1, then 5+3y=53 or 3y =48, y= 16... Possible the Q asks us least possible not gone, which is 4/5 th of A and 1/3 rd of B, so we should look for MIN value of A and MAX value of B.. Here in the first step itself we have got min of A, as A cannot be less than 5.. answer = 4/5 of 5 + 1/3 of 48 = 1+16=17 answer..
But incase you want to see other possiblities-- now One way is A=5 and B= 48.. Other ways will be by adding LCM of 3 and 5, 15, to A and subtracting from B.. 2) A= 5+15. B=48-15 or A= 20, B=33.. 3) A=20+15=35 and B= 33-15=18.. 4) A=35+15=50 and B=18-15=3..
Hope it helps you
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.