标题: equation.exe控制台解方程(组)工具 [打印本页]
作者: happy886rr 时间: 2016-12-5 21:30 标题: equation.exe控制台解方程(组)工具
EQUATION.EXE
摘要:
=============================================================================
这是一个专注解方程和方程组的简单工具,帮助那些想快速计算出结果的童鞋们。求解
结果精确到小数点后12位,且支持复根。
=============================================================================
用法:
-----------------------------------------------------------------------------
equation [/O {parameters}]|[/M]|[/R {parameters}]
-----------------------------------------------------------------------------
/H 显示帮助信息
/O 求解一元方程
/M 求解多元方程组
/R 求解单位复元根
-----------------------------------------------------------------------------
示例:
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
equation /O 3 0 5 -6 -9 //求解一元四次方程3x^4+0x^3+5x^2-6x-9=0
The solution of the equation 3x^4+0x^3+5x^2-6x-9=0 is:
┌────────────────────────┐
Imag root: -0.252438186547+1.696390660707i
-0.252438186547-1.696390660707i
Real root: 1.293411063722
-0.788534690627
└────────────────────────┘
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
equation /R 5 //求解5次复元根 x^5-1=0
┌────────────────────────┐
x[ 1]= 0.309016994375+0.951056516295i
x[ 2]=-0.809016994375+0.587785252292i
x[ 3]=-0.809016994375-0.587785252292i
x[ 4]= 0.309016994375-0.951056516295i
x[ 5]= 1.000000000000-0.000000000000i
└────────────────────────┘
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
equation /M //进入方程组模式
[Multivariable Equations] ---Quit using "q"
{2 //此处输入方程组个数
Equation coefficients:
3 2 5 //第一个方程式的系数
6 9 1 //第二个方程式的系数
Solution of equations:
┌───────────────┐
x[0]= 2.866666793823
x[1]=-1.800000071526
└───────────────┘
{{q //输入q退出该模式
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
英译:
-----------------------------------------------------------------------------
CONSOLE SOLVING EQUATION TOOLS, COPYRIGHT@2016~2018 BY HAPPY, VERSION 1.0
-----------------------------------------------------------------------------
equation [/O {parameters}]|[/M]|[/R {parameters}]
-----------------------------------------------------------------------------
/H Displays help information
/O Solves the univariate equation
/M Solving Systems of multivariable Equations
/R Solve the unit root
-----------------------------------------------------------------------------
12/03/2016
核心代码:- /*
- CONSOLE SOLVING EQUATION TOOLS, COPYRIGHT@2016~2018 BY HAPPY
- EQUATION.EXE
- VERSION 1.0
- */
-
- #include <stdio.h>
- #include <stdlib.h>
- #include <string.h>
- #include <math.h>
-
- //定义帮助说明//////////////////////////////////////////////////////
- #define HELPINFORMATION "\
- SOLVING EQUATION TOOLS, COPYRIGHT@2016~2018 BY HAPPY, VERSION 1.0\n\
- -----------------------------------------------------------------\n\
- equation [/O {parameters}]|[/M]|[/R {parameters}]\n\
- -----------------------------------------------------------------\n\
- /H Displays help information\n\
- /O Solves the univariate equation\n\
- /M Solving Systems of multivariable Equations\n\
- /R Solve the unit root\n\
- -----------------------------------------------------------------\n\
- 12/03/2016\n"
- ////////////////////////////////////////////////////////////////////
-
- /***************功能函数群***************/
- void equation_set(int n)
- {
- int i, j, m, r, k=0, t, mark;
- float a[11][12];
- printf("Equation coefficients:\n");
- r=n;
- for(j=0; j<n; j++){
- for(i=0; i<r+1; i++){
- scanf("%f", &a[j][i]);
- }
- if(a[j][0]!=0){mark=j;}
- }
- //系数修正
- for(j=0; j<n; j++){
- if(a[j][0]+a[mark][0] != 0){
- for(i=0; i<r+1; i++){
- a[j][i] += a[mark][i];
- }
- }
- }
-
- if(r==n)
- {
- printf("Solution of equations:\n");
- for(t=0; t<n-1; t++)
- for(m=0; m<n; m++)
- for(j=0; j<n; j++)
- if(j!=m)
- {
- float b= a[j][m]/a[m][m];
- for(i=0; i<n+1; i++)
- a[j][i] -= a[m][i]*b;
- }
- for(j=0; j<n; j++)
- {
- a[j][n] /=a[j][j];
- a[j][j] /=a[j][j];
- }
- }
- printf("┌───────────────┐\n");
- for(j=0; j<r; j++){
- printf(" x[%d]=%15.12f\n", j, a[j][n]);
- }
- printf("└───────────────┘\n");
- }
-
- void twice(double a, double b, double c)
- {
- double x1,x2,den=2*a,delt=b*b-4*a*c;
- if(a==0){
- if(b==0){
- printf(" Not a real equation");
- }
- else{
- printf(" Reduced to once equation\n Real root: x=%.12lf",-c/b);
- }
- }
- else{
- if(delt>0){
- x1=-b/den+sqrt(delt)/den;
- x2=-b/den-sqrt(delt)/den;
- printf(" Real root: %15.12lf\n %15.12lf",x1,x2);
- }
- else if(delt==0){
- printf(" Double root: %15.12lf",-b/den);
- }
- else if(delt<0){
- x1=sqrt(-delt)/den;
- printf(" Imag root: %15.12lf+%.12lfi\n %15.12lf-%.12lfi",-b/den,x1,-b/den,x1);
- }
- }
- }
-
- double thice(double a, double b, double c, double d, int gk)
- {
- double A=b*b-3*a*c,B=b*c-9*a*d,C=c*c-3*b*d,delta=B*B-4*A*C;
- if(A==0 && B==0){
- if(gk!=1){printf(" Triple real: %15.12lf",-b/(3*a));}
- return -b/(3*a);
- }
- else if(delta>0){
- double Y1=A*b+3*a*(-B+sqrt(delta))/2.0,Y2=A*b+3*a*(-B-sqrt(delta))/2.0;
- Y1=(Y1>0)? pow(Y1,1.0/3.0) :-pow(-Y1,1.0/3.0);
- Y2=(Y2>0)? pow(Y2,1.0/3.0) :-pow(-Y2,1.0/3.0);
- double x1=(-b-Y1-Y2)/(3.0*a);
- double prr=(-2*b+Y1+Y2)/(6.0*a),pri=(Y1-Y2)*sqrt(3)/(6.0*a);
- if(gk!=1){printf(" First real: %15.12lf\n Imag root: %15.12lf+%.12lfi\n %15.12lf-%.12lfi",x1,prr,pri,prr,pri);}
- return x1;
- }
- else if(delta==0){
- if(gk!=1){printf(" Double real: %15.12lf\n Other real: %15.12lf\n",-B/(2.0*A),-b/a+B/A);}
- if(-B/(2.0*A) > -b/a+B/A){
- return -B/(2.0*A);
- }else{
- return -b/a+B/A;
- }
- }
- else if(delta<0){
- double r=acos((2*A*b-3*a*B)/(2*A*sqrt(A)));
- double x1=(-b-2.0*sqrt(A)*cos(r/3.0))/(3.0*a);
- double x2=(-b-2*sqrt(A)*cos((r+2*M_PI)/3.0))/(3.0*a);
- double x3=(-b-2*sqrt(A)*cos((r+4*M_PI)/3.0))/(3.0*a);
- if(gk!=1){printf(" Triple real: %15.12lf\n %15.12lf\n %15.12lf",x1,x2,x3);}
- double tempv;
- if(x1 > x2){
- tempv=x1;
- }else{
- tempv=x2;
- }
- if(tempv > x3){
- return tempv;
- }else{
- return x3;
- }
- }
- }
-
- void foice(double a, double b, double c, double d, double e)
- {
- double y,f[4],M,N,P;
- int i;
- b/=a;c/=a;d/=a;e/=a;a=1;
- f[0]=8;
- f[1]=-4.0*c;
- f[2]=-(8.0*e-2.0*b*d);
- f[3]=-e*(b*b-4.0*c)-d*d;
- y=thice(f[0],f[1],f[2],f[3],1);
- M=sqrt(8.0*y+b*b-4.0*c);
- N=b*y-d;
- if(M==0){
- P=sqrt(y*y-e);
- twice(2.0,b,2.0*(y+P));
- printf("\n");
- twice(2.0,b,2.0*(y-P));
- }else{
- twice(2.0,b+M,2.0*(y+N/M));
- printf("\n");
- twice(2.0,b-M,2.0*(y-N/M));
- }
- }
-
- void fifth(double a, double b, double c, double d, double e, double f)
- {
- double r,x,F,F1;
- b/=a;c/=a;d/=a;e/=a;f/=a;
- a=-1.0;
- do
- {
- x=a;
- F=x*x*x*x*x+b*x*x*x*x+c*x*x*x+d*x*x+e*x+f;
- F1=5*x*x*x*x+4*b*x*x*x+3*c*x*x+2*d*x+e;
- a=x-F/F1;
- }
- while(fabs(x-a)>=1e-10);
- double e1=-f/x,d1=(e1-e)/x,c1=(d1-d)/x,b1=(c1-c)/x;
- foice(1.0,b1,c1,d1,e1);
- printf ("\n Iterative : %15.12lf",x);
- }
-
- /***************业务函数群***************/
- //字符串转等式
- char* atop(char *s)
- {
- if(atof(s)>=0){
- char *r=malloc(strlen(s)+strlen("+")+1);
- strcpy(r,"+");strcat(r,s);
- return r;
- }
- return s;
- }
- //解多元方程组
- void Multivariable_Equations()
- {
- char str[8];
- puts("[Multivariable Equations] ---Quit using \"q\"");
- while(printf("{"),fgets(str,7,stdin)!=NULL){
- char *i=strchr(str,'\n');
- if(i!=NULL){*i='\0';}
- if (i!=str){
- if(!strcmp(str,"q")){break;}
- equation_set(atoi(str));
- }
- }
- }
- //解一元高次方程
- void Univariate_Equation(int argc, char** argv)
- {
- if(argc==4){
- printf("The solution of the equation %sx%s=0 is: \n",argv[2],atop(argv[3]));
- printf("┌────────────────────────┐\n");
- if(atof(argv[2])==0){printf(" Not a real equation");}else{printf(" %15.12lf",-atof(argv[3])/atof(argv[2]));}
- printf("\n└────────────────────────┘");
- }
- else if(argc==5){
- printf("The solution of the equation %sx^2%sx%s=0 is: \n",argv[2],atop(argv[3]),atop(argv[4]));
- printf("┌────────────────────────┐\n");
- twice(atof(argv[2]),atof(argv[3]),atof(argv[4]));
- printf("\n└────────────────────────┘");
- }
- else if(argc==6){
- printf("The solution of the equation %sx^3%sx^2%sx%s=0 is: \n",argv[2],atop(argv[3]),atop(argv[4]),atop(argv[5]));
- printf("┌────────────────────────┐\n");
- if(atof(argv[2])==0){
- printf(" Reduced to a quadratic equation\n");
- twice(atof(argv[3]),atof(argv[4]),atof(argv[5]));
- }
- else{
- thice(atof(argv[2]),atof(argv[3]),atof(argv[4]),atof(argv[5]),0);
- }
- printf("\n└────────────────────────┘");
- }
- else if(argc==7){
- printf("The solution of the equation %sx^4%sx^3%sx^2%sx%s=0 is: \n",argv[2],atop(argv[3]),atop(argv[4]),atop(argv[5]),atop(argv[6]));
- printf("┌────────────────────────┐\n");
- if(atof(argv[2])==0){
- printf(" Reduced to cubic equation\n");
- if(atof(argv[3])==0){
- printf(" Reduced to a quadratic equation\n");
- twice(atof(argv[4]),atof(argv[5]),atof(argv[6]));
- }else{
- thice(atof(argv[3]),atof(argv[4]),atof(argv[5]),atof(argv[6]),0);
- }
- }
- else{
- foice(atof(argv[2]),atof(argv[3]),atof(argv[4]),atof(argv[5]),atof(argv[6]));
- }
- printf("\n└────────────────────────┘");
- }
- else if(argc==8){
- printf("The solution of the equation %sx^5%sx^4%sx^3%sx^2%sx%s=0 is: \n",argv[2],atop(argv[3]),atop(argv[4]),atop(argv[5]),atop(argv[6]),atop(argv[7]));
- printf("┌────────────────────────┐\n");
- if(atof(argv[2])==0){
- printf(" Reduced to foice equation\n");
- if(atof(argv[3])==0){
- printf(" Reduced to cubic equation\n");
- if(atof(argv[4])==0){
- printf(" Reduced to a quadratic equation\n");
- twice(atof(argv[5]),atof(argv[6]),atof(argv[7]));
- }else{
- thice(atof(argv[4]),atof(argv[5]),atof(argv[6]),atof(argv[7]),0);
- }
-
- }else{
- foice(atof(argv[3]),atof(argv[4]),atof(argv[5]),atof(argv[6]),atof(argv[7]));
- }
- }else{
- fifth(atof(argv[2]),atof(argv[3]),atof(argv[4]),atof(argv[5]),atof(argv[6]),atof(argv[7]));
- }
- printf("\n└────────────────────────┘");
- }
-
- }
- //单位元根
- void Unit_Root(int argc, char** argv)
- {
- if(argc!=3){
- printf("Missing parameters\n");
- exit(1);
- }
- int i, n=atoi(argv[2]);
- printf("┌──────────────────────┐\n");
- for(i=1; i<n; i++){
- if(i==n){printf(" r[%2d]=%15.12lf%.12lfi",i,cos(2*i*M_PI/n),sin(2*i*M_PI/n));break;}
- if(sin(2*i*M_PI/n)<0){
- printf(" r[%2d]=%15.12lf%.12lfi\n",i,cos(2*i*M_PI/n),sin(2*i*M_PI/n));
- }
- else{
- printf(" r[%2d]=%15.12lf+%.12lfi\n",i,cos(2*i*M_PI/n),sin(2*i*M_PI/n));
- }
- }
- printf(" r[%2d]= 1.000000000000", n);
- printf("\n└──────────────────────┘");
- }
-
- /*************MAIN主函数入口*************/
- int main(int argc, char** argv)
- {
- if( (argc >1) && (argv[1][0]=='/') )
- {
- switch(argv[1][1])
- {
- case 'H':
- case 'h':
- fputs(HELPINFORMATION,stdout);
- exit(0);
-
- case 'M':
- case 'm':
- Multivariable_Equations();
- break;
-
- case 'O':
- case 'o':
- Univariate_Equation(argc, argv);
- break;
-
- case 'R':
- case 'r':
- Unit_Root(argc, argv);
- break;
-
- default:
- fputs(HELPINFORMATION,stdout);
- exit(1);
- }
- return 0;
-
- }
- fputs(HELPINFORMATION,stdout);
- exit(1);
- }
复制代码
文件下载: base64加权- @echo off
- setlocal enabledelayedexpansion
-
- ::*********BASE64 加权解码器*********
- set $=set [#]&CALL :BASE64_PRESS&set [$]=A&((for %%Z in ([,],{,},_,$,#,-,@) do (set [$]=![$]!![$]!&for %%S in (![$]!) do (for /l %%i in (1,1,15) do (!$!%%i=![#]%%i:%%Z=%%S!))))&for /l %%i in (1,1,15) do (set/p=![#]%%i:.=!<NUL))>equation.BSEP&certutil -decode equation.BSEP equation.zip&pause&exit /b
- ::***********************************
-
- :BASE64_PRESS
-
- !$!1=UEsDBAo][CechEk}E]c3JjL1BLAwQU]CADxm4RJKV3qpMQK[A5Kw[Dg[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- goto :EOF
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