There are numbers from 1 to n, which are inverted such that
it results in numbers from n to 1. If only two consecutive
numbers are stampled at a time and are inverted, how many
moves are required?
Answer / venomvendor
Answer is
Sigma(count), where count ranges from [1 to {n-(swap per time -1)}]
n-(swap per time - 1)
Σ i
i=1
Image Notation >> http://imgur.com/6HkcXzP
In this case.
n = n
swap per time = 2
Substituting this, we get
n-(2 - 1)
Σ i
i=1
n-1
Σ i
i=1
1+2+3+ . . . + (n-1)
if n = 5
Total swaps would be
1+2+3+4 = 10
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There are numbers from 1 to n, which are inverted such that it results in numbers from n to 1. If only two consecutive numbers are stampled at a time and are inverted, how many moves are required?