本题是一道二分的题,核心就是mi的大小,即精度的取值。因为原函数是一个单调递增的函数,所以可以确定y的取值范围,并且在范围内的每一个y的值,一定至少存在一个x与其对应。刚开始我将取二分这个环节用一个函数来表示的,但是返回值始终是一个随机值,实在是搞不懂,无奈之下只能将那个步骤直接写在主函数内。。。

#include"iostream"
#include"stdio.h"
#include"algorithm"
#include"string.h"
#include"cmath"
#define mi 1e-8
using namespace std;
double cf(double x)
{
return *x*x*x*x + *x*x*x + *x*x + *x + ;
}
int main()
{
int t;
cin>>t;
while(t--)
{
double y;
cin>>y;
if(y< || y>)
{
printf("No solution!\n");
continue;
}
double x1=0.0,x2=100.0;
while(x2-x1>mi)
{
double x=(x2+x1)/2.0;
if(cf(x)>y) x2=x;
else x1=x;
}
printf("%.4lf\n",x1);
}
return ;
}

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