What is Circular Permutation?
In mathematics, A Circular Permutation is an arrangement of a set of objects in a circle, such that each object is succeeded by another object, with the last object being succeeded by the first. For example, if the set of objects is {1, 2, 3}, then the circular permutations of that set are:
(1, 2, 3)
(2, 3, 1)
(3, 1, 2)
In general, the number of circular permutations of a set of n objects is given by (n-1)!.
Circular permutations can also be used to describe the arrangement of elements in a ring, where each element is succeeded by another element, and the last element is succeeded by the first element.
How to Calculate No of Circular Permutations of N Different Things taken All at once, both Orders taken as Same?
No of Circular Permutations of N Different Things taken All at once, both Orders taken as Same calculator uses Number of Circular Permutations = ((Value of N-1)!)/2 to calculate the Number of Circular Permutations, No of Circular Permutations of N Different Things taken All at once, both Orders taken as Same formula is defined as the total number of ways to arrange n distinct objects along a fixed circle at a time, if clockwise and anticlockwise orders are taken as same. Number of Circular Permutations is denoted by PCircular symbol.
How to calculate No of Circular Permutations of N Different Things taken All at once, both Orders taken as Same using this online calculator? To use this online calculator for No of Circular Permutations of N Different Things taken All at once, both Orders taken as Same, enter Value of N (n) and hit the calculate button. Here is how the No of Circular Permutations of N Different Things taken All at once, both Orders taken as Same calculation can be explained with given input values -> 360 = ((8-1)!)/2.