c语言小王子 发表于 2020-3-1 22:26:08

新人求解,望大佬指点一二


#include<stdio.h>
void main()
{
float p,w,s,f;
    printf("please input distance\n");
scanf("%f,%f,%f",&p,&w,&s);
f=p*w*s;
   printf("%f\n",f);
}
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 请问一下我用计算机算出来结果是4009847.5664 但是这里小数点后面却不一样 这是怎么回事呢????

c语言小王子 发表于 2020-3-1 22:28:30

本人楼主:我在输入框输入的是100.123 200.123 200.123   结果为4009847.750000

wp231957 发表于 2020-3-1 22:44:06

c语言小王子 发表于 2020-3-1 22:28
本人楼主:我在输入框输入的是100.123 200.123 200.123   结果为4009847.750000

既然是浮点数,那就没啥,正常

c语言小王子 发表于 2020-3-3 17:40:26

wp231957 发表于 2020-3-1 22:44
既然是浮点数,那就没啥,正常

那我可以理解成:浮点数的小数点后面就不会输出正确结果吗?而且那几位数字也不是随机数字,弄了好几回都是75000,

wp231957 发表于 2020-3-3 17:45:05

c语言小王子 发表于 2020-3-3 17:40
那我可以理解成:浮点数的小数点后面就不会输出正确结果吗?而且那几位数字也不是随机数字,弄了好几回都 ...

浮点数主要看精度
比如2/3 要保留整数就是1
                要保留一位小数就是0.7
                保留两位小数就是0.67
从某种意义上说,10.7    0.67是一个东西
就看你想要啥精度
至于你说的运行几遍都一样,也是没有研究意义

c语言小王子 发表于 2020-3-3 18:22:26

wp231957 发表于 2020-3-3 17:45
浮点数主要看精度
比如2/3 要保留整数就是1
                要保留一位小数就是0.7


好的,感觉懂了,非常感谢
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