C 语言这样写 TLE：

#include<stdio.h>
#include<math.h>
double xs[105];
double dxs[105];
int n;
double qpow(double x,int n){
	double res=1.000;
	while(n){
		if(n&1)res*=x;
		x*=x;
		n>>=1;
	}
	return res;
}
double f(double x){
    double res=0.000;
    for(register int i=0;i<=n;i++)res=res+(double)(qpow(x,i)*(double)xs[i]);
    return res;
}
double f_(double x){//f'(x)用f_(x)代替 
    double res=0.000;
    for(register int i=0;i<=n-1;i++)res+=(double)(qpow(x,i)*(double)dxs[i]);
    return res;
}
int main(){
    n=3;//n是最高次数 
    for(register int i=n;i>=0;i--){
        scanf("%lf",xs[i]);
        if(i!=0)dxs[i-1]=xs[i]*(double)i;//求导，注意任意常数导数为0 
    }
    double x0=100.00;/*x0是初始近似解，可以调整*/
    while(abs(f(x0))>1e-6){
		double tmp=x0;
		x0-=(f(tmp)/f_(tmp));//求近似解，控制精度误差
	}
	double p=1.0;
	double x1=x0-p;
	while(1){
		x1=x0-p;
		if(abs(f(x1))<1e-6)break;
		p+=0.01;
	}
	p=1.0;
	double x2=x1-p;
	while(1){
		x2=x1-p;
		if(abs(f(x2))<1e-6)break;
		p+=0.01;
	}
    printf("%.2lf %.2lf %.2lf",x2,x1,x0);
}