Write a recursive function to check how many digits in the number can be divided by the digit which is after them. Example: 84963
should return 2, because 8 can be divided by 4 and 6 can be divided by 3. My function doesnt seem to output anything at all.
#include <iostream>
using namespace std;
int fun (int n);
int main()
{
int n;
cin >> n;
cout << fun(n) << endl;
return 0;
}
int fun(int n){
int count = 0;
if (fun(n % 100) % fun(n % 10) == 0)
count++;
return count;
}
Your recursion does not make much sense at the moment. A more logical approach to this would be to see if the last number (so 1
in 321
), can currently divide the second last number (so 2
in 321
). You could do this by defining a function that checks if that is possible, and recursively passes on the number divided by 10. That function would look something like this:
int fun(int n)
{
if (n < 10)
return 0;
int last = n % 10;
n = n / 10;
int secondlast = n % 10;
if (secondlast != 0 && last != 0 && secondlast % last == 0)
return 1 + fun(n);
else
return fun(n);
}
Update note: After looking into Vlad from moscow's comment, I moved the last != 0
part of the condition forward, to solve a bug (divide by 0).
The problem Vlad from moscow was talking about is the following: If you want, for example, the part 04
to count as 0, you should use the code as it is above. Otherwise you should remove the secondlast != 0
part.
int countIfDiv(int num) {
int pair = num % 100;
int first = pair / 10;
if (first == 0) return 0;
int second = pair % 10;
int next = num / 10;
return first % second == 0 ? 1 + countIfDiv(next) : 0 + countIfDiv(next);
}
Just pull a pair, try the division, then chop the last number and repeat.
You're not actually updating n
value so you get into an infinite loop, on the other hand, your function is, initially, only designed for 3 digits number. I think that it should be something similar to:
int fun(int n, int ant, int count){
if( n == 0 )
return count;
if (ant != 0 &&
(n%10) % ant == 0)
count++;
return fun(n/10, n%10, count);
}
I should work with different number of digits.
The valid code will be
size_t fun( int n )
{
const int base = 10;
int digit = n % base;
n /= base;
return ( n == 0 ?
0 :
( digit && n % base && !( n % base % digit ) ) + fun( n ) );
}