Problem Statement- A program to find a train stopping at r stations out of n stations in such a way that no two stops are consecutive.
Explanation of the problem
This program will count the number of ways the train can stop, that is, the arrangement. Here, the train will travel from point X to Y. Between these points, there are n sites. The train will stop at r stations among these n stations, provided that when stopping at r stations, the train should not stop at two consecutive stations.
This permutation can be found using the straightforward npr formula.
Let us give a few examples, p>
Input : n = 16 , r = 6 Output : 462
Explanation - Use the permutation formula given below to find 6 stations out of 16 stations where the train can serve Number of ways to dock:
npr or p(n, r) = n! ∕ (n-r)!
Algorithm
Input : total numbers of stations n and number of stations train can stop r. Step 1 : For values of n and r calculate the value of p(n,r) = n! / (n-r)! Step 2 : print the value of p(n,r) using std print method.
Example
Live demonstration
#include<stdio.h> int main(){ int n = 16, s = 6; printf("Total number of stations = %d</p><p>Number of stopping station = %d</p><p>", s, n); int p = s; int num = 1, dem = 1; while (p!=1) { dem*=p; p--; } int t = n-s+1; while (t!=(n-2*s+1)) { num *= t; t--; } if ((n-s+1) >= s) printf("Possible ways = %d", num / dem); else printf("no possible ways"); }
Output
Total number of stations = 16 Number of stopping station = 6 Possible ways = 462
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