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LMP
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What is the number of pairs here?

According to me it is X(X-3): [Rationale: X-3 as we substract possible number of pairants by selecting any one, and not consider the other 2 people next to him on either side; X as that is the total number of starting persons we can repeat this exercise with]

In this case my equation comes: X(X-3)*2 = 28

And X is not any of the answers. Can someone help me by pointing out where I went wrong.
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mitrakaushi
What is the number of pairs here?

According to me it is X(X-3): [Rationale: X-3 as we substract possible number of pairants by selecting any one, and not consider the other 2 people next to him on either side; X as that is the total number of starting persons we can repeat this exercise with]

In this case my equation comes: X(X-3)*2 = 28

And X is not any of the answers. Can someone help me by pointing out where I went wrong.


So Each pair is getting calculated twice in your Equation. You may have to divide the Equation with 2.
then the equation becomes x(x-3)= 28
and the answer you get is 7


Now what I really dont know is if this is a Hard question or a medium level question.
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Hi guys anyone can explain this better i'm struggling to answer it,nor am i able to understand the formula's posted above.
Any experts able to throw some light.
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Bismark thank you very much for the explanation are you sure you are not an expert ;)
Chetan2u thanks a ton.
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Is there a way to solve this with circular combinations?
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First thing you should realize is that 28 minutes = 14*2 minutes.

A circle of 7 is the only one that produces 14 combinations:
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