21
2n
The number 6-^-1, where n is any positive integer, is always divisible
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Yaar samaj ni aaya question
Answered by
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Step-by-step explanation:
12 is not correct answer - Try for 26.. 26(26–1)(26+1) is not divisible by 12
(n-1) ,n ,(n+1) being three consecutive integers - One of them is definitely divisible by 2 .why ? because int(3/2) =1 ..Similarly one of them is definitely divisible by 3 ..
So, N= (n-1) n (n+1) is always divisible by 6
Can we conclude something else also?
may be , when ’n’ is odd - (n-1) and (n+1) are two consecutive even numbers. Therefore one must be divisible by 2 while the other by 4
2*3*4 =24
Hope it helps
:)
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