基于visual Studio2013解决C语言竞赛题之0602最大值函数



题目

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" 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解决代码及点评

#include <stdio.h>
#include <stdlib.h>
/*
编写一函数求三个整数的最大值。
*/
void f62(int a ,int b,int c)
{
	int temp=a;  // 取三个数的最大数，先取a
	if (temp<b)
	{
		temp=b;  // 如果a比b小，换b
	}
	if (temp<c)
	{
		temp=c;  // 如果a，b中大的那个比c小，换c
	}
	printf("最大数是%d\n",temp);
}

void main()
{
	int a,b,c;
	printf("输入三个整数a,b,c:");
	scanf_s("%d%d%d",&a,&b,&c);
	f62(a,b,c);
	system("pause");
}

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

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" alt="" />