C第一阶段考核回文数问题
兄弟姐妹们，有人能帮我看一下，为什么我写的这段代码出来的结果是0呢？？？{:10_266:}原题目如下图：
data:image/png;base64,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
我写的代码如下：
#include<stdio.h>
int main()
{
int i, j, num, num0 = 0, temp, max = 0;
for(i = 10; i < 100; i++)
{
for(j = 10; j <= i; j++)
{
num = i * j;
temp = num;
while(temp)//求该数的倒置数
{
num0 = num0 * 10 + temp % 10;
temp /= 10;
}
if(num0 == num)//判断是否回文数
{
if(max < num)
{
max = num;
}
}
}
}
printf("最大的由三位数乘积构成的回文数是：%d\n", max);
return 0;
}
原题目：
3. 找出最大的有由两个三位数乘积构成的回文数。
一个回文数指的是从左向右和从右向左读都一样的数字。最大的由两个两位数乘积构成的回文数是 9009 = 91 * 99。
由于这道题比较难，放点提示给大家吧
提示：判断一个数是否为回文数，你可以先求该数的倒置数（比如 123 的倒置数是 321），如果倒置数等于本身，那么就说明这是一个回文数。 解决了！
循环回收没处理好。。。num0循环后没有回收。。。{:10_285:} 本帖最后由 jackz007 于 2021-1-13 21:47 编辑
#include <stdio.h>
int foo(int n , int * a , int * b)
{
int d , e , i , j , r ;
for(r = d = 0 , e = n ; e ; e /= 10) d = d * 10 + e % 10 ;
if(d == n) {
for(i = 100 ; i * i < n + 1 ; i ++) {
if(! (n % i)) {
j = n / i ;
if(i > 99 && i < 1000 && j > 99 && j < 1000) {
* a = i ;
* b = j ;
r = 1 ;
break ;
}
}
}
}
return r ;
}
int main(void)
{
int i , j , k ;
for(k = 999 * 999 ; k > 99 * 99 ; k --) {
if(foo(k , & i , & j)) {
printf("%d = %d * %d\n" , k , i , j) ;
break ;
}
}
}
编译、运行实况
D:\00.Excise\C>g++ -o x x.c
D:\00.Excise\C>x
906609 = 913 * 993
D:\00.Excise\C>
你算出来和这个答案一样吗？ 可以肯定地说，906609 一定是所有两个 3 位数乘积所得回文数中最大的那一个。 jackz007 发表于 2021-1-13 21:43
编译、运行实况
你算出来和这个答案一样吗？ 可以肯定地说，906609 一定是所有两个 3 ...
感谢！算出来答案跟你的一样！{:5_106:}
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