题目
aaarticlea/png;base64,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" alt="" />
解决代码及点评
/*
功能：编一个程序，读入具有5个元素的整型数组，然后调用一个函数，递归计算这些元素的积。 */ #include<stdio.h>
#include<stdlib.h> int sumA(int *, int); //递归求和数组中每一项值 void main(){
int a[] = {1,2,3,4,5}; //创建数组
int n = sizeof(a)/sizeof(int); //位数
int sum = sumA(a,n-1); //将数组a和，最高位序传递给函数
printf("%d",sum);
system("pause");
} int sumA(int *p, int n){
if (n == 0){
return *p; //停止条件
}
else
{
return *(p + n) + sumA(p,n-1); //递归
}
}
代码编译以及运行
由于资源上传太多，资源频道经常被锁定无法上传资源，同学们可以打开VS2013自己创建工程，步骤如下：
1）新建工程
2）选择工程
3）创建完工程如下图：
4）增加文件，右键点击项目
5）在弹出菜单里做以下选择
6）添加文件
7）拷贝代码与运行
程序运行结果
aaarticlea/png;base64,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" alt="" />