unit Unit1;
interface
uses
Windows, Messages, SysUtils, Variants, Classes, Graphics, Controls, Forms,
Dialogs, ExtCtrls;
type
TForm1 = class(TForm)
Image1: TImage;
Timer1: TTimer;
procedure proses;
procedure awal;
function f(x:real):real;
function df(x:real):real;
function fs(x,xs,ys,m:real):real;
procedure gambar;
procedure Timer1Timer(Sender: TObject);
private
{ Private declarations }
public
{ Public declarations }
end;
var
Form1: TForm1;
dx:real=0.01;
x0,y0:integer;
implementation
{$R *.dfm}
procedure tform1.awal;
begin
{gambar sumbu}
x0:=round(image1.Width/2);
y0:=round(image1.Height/2);
with image1.Canvas do begin
moveto(0,y0);
lineto(image1.Width,y0);
moveto(x0,0);
lineto(x0,image1.Height);
end;
end;
function tform1.f(x:real):real;
begin
f:=10*cos(x)+x;
end;
function tform1.df(x:real):real;
begin
df:=(f(x+dx)-f(x))/dx;
end;
function tform1.fs(x,xs,ys,m:real):real;
var c:real;
begin
c:=ys-m*xs;
fs:=m*x+c;
end;
procedure tform1.gambar;
var i:integer;
x,y,x1,y1,m:real;
begin
// image1.Canvas.TextOut(0,0,'f(x)=x^2-2x-8 memiliki gradien '+floattostrf(df(0),ffnumber,8,2)+' di x=0');
image1.Canvas.TextOut(0,0,'f(x)=x^2-2x-8 memiliki gradien '+format('%8.2f',[df(0)])+' di x=0');
with image1.Canvas do begin
{gambar fungsi}
for i:=-200 to 200 do begin
x:=i/8;
y:=f(x);
x1:=(i+1)/8;
y1:=f(x1);
pen.Color:=clblue;
moveto(x0+i,y0-round(y));
lineto(x0+i+1,y0-round(y1));
end;
{gambar garis singgung}
m:=df(0);
for i:=-200 to 200 do begin
x:=i/8;
y:=fs(x,0,f(0),m);
x1:=(i+1)/8;
y1:=fs(x1,0,f(0),m);
pen.Color:=cllime;
moveto(x0+i,y0-round(y));
lineto(x0+i+1,y0-round(y1));
end;
end;
end;
procedure tform1.proses;
begin
awal;
gambar;
end;
procedure TForm1.Timer1Timer(Sender: TObject);
begin
timer1.Enabled:=false;
proses;
end;
end.
Wednesday, June 4, 2014
[Delphi] Differential of Function (just for self documentation)
Here the code, it have the graph of function and plot of it diferential (gradien) line
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