PAT-A 1069. The Black Hole of Numbers
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1069. The Black Hole of Numbers
For any 4-digit integer except the ones with all the digits being the same, if we sort the digits in non-increasing order first, and then in non-decreasing order, a new number can be obtained by taking the second number from the first one. Repeat in this manner we will soon end up at the number 6174 – the “black hole” of 4-digit numbers. This number is named Kaprekar Constant.
For example, start from 6767, we’ll get:
7766 - 6677 = 10899810 - 0189 = 96219621 - 1269 = 83528532 - 2358 = 61747641 - 1467 = 6174... ...
Given any 4-digit number, you are supposed to illustrate the way it gets into the black hole.
Input Specification:
Each input file contains one test case which gives a positive integer N in the range (0, 10000).
Output Specification:
If all the 4 digits of N are the same, print in one line the equation “N - N = 0000”. Else print each step of calculation in a line until 6174 comes out as the difference. All the numbers must be printed as 4-digit numbers.
Sample Input 1:
6767
Sample Output 1:
7766 - 6677 = 10899810 - 0189 = 96219621 - 1269 = 83528532 - 2358 = 6174
Sample Input 2:
2222
Sample Output 2:
2222 - 2222 = 0000
程序代码:
#include<stdio.h>char* zeng(char z[]);char* jian(char z[]);void int_char(char a[],int n);int char_int(char a[]);int main(){ int N; char z[5]; char j[5]; int a=0,b=0; char num[5]; scanf("%d",&N); if(N==6174) N=7641; while(N!=6174) { int_char(num,N); jian(num); a=char_int(num); zeng(num); b = char_int(num); N= a-b; printf("%s ",jian(num)); printf("- %s = ",zeng(num)); if(N!=0) printf("%04d",N); else { printf("0000"); putchar('\n'); break; } putchar('\n'); } return 0;}char* zeng(char z[]){ int i=3,j=0; char tmp; for(i=3;i>0;i--) for(j=0;j<i;j++) { if(z[j]>z[j+1]) { tmp = z[j]; z[j]=z[j+1]; z[j+1]=tmp; } } z[4]='\0'; return z;}char* jian(char z[]){ int i=3,j=0; char tmp; for(i=3;i>0;i--) for(j=0;j<i;j++) { if(z[j]<z[j+1]) { tmp = z[j]; z[j]=z[j+1]; z[j+1]=tmp; } } z[4]='\0'; return z;}void int_char(char a[],int n){ int i=0; a[0]=n%10+'0'; a[1]=(n/10)%10+'0'; a[2]=(n/100)%10+'0'; a[3]=(n/1000)%10+'0'; a[4]='\0';}int char_int(char a[]){ int sum=0; sum =((a[0]-'0')*1000+(a[1]-'0')*100+(a[2]-'0')*10+(a[3]-'0')); return sum;}
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