Lingkaran Dengan Pusat a,b dan Radius r

b. Lingkaran Dengan Pusat a,b dan Radius r

Persamaannya: x – a 2 + y – b 2 = r 2 Persamaan ini diperoleh dengan menggeser titik pusat 0,0 ke a,b dan titik-titik lainnya berubah seperti tampak pada gambar berikut ini. -x+a, y+b x+a, y+b y+a, x+b x+a, -y+b y+a, -x+b -y+a, -x+b -x+a, -y+b -y+a, x+b

a,b

30102012 Komputer Grafik Widjianto versi 2012 procedure LingkPolinomPusatABWarna8; begin a := StrToInteA.Text; b := StrToInteB.Text; r := StrToInteR.Text; x := 0; Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clRed; Canvas.Pixels[truncx0 +x+a, truncy0--y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0-y+b] := clPurple; Canvas.Pixels[truncx0 +-x+a, truncy0--y+b] := clNavy; Canvas.Pixels[truncx0 +y+a, truncy0-x+b] := clBlack; Canvas.Pixels[truncx0 +y+a, truncy0--x+b] := clGreen; Canvas.Pixels[truncx0 +-y+a, truncy0-x+b] := clYellow; Canvas.Pixels[truncx0 +-y+a, truncy0--x+b] := clTeal; x := x + 0.5; Until x = 0.707 r; end; a,b x+a, y+b -x+a, y+b y+a, -x+b y+a, x+b -y+a, -x+b -y+a, x+b -x+a, -y+b x+a, -y+b procedure LingkPolinomPusatABWarna8; begin a := StrToInteA.Text; b := StrToInteB.Text; r := StrToInteR.Text; x := 0; Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clRed; Canvas.Pixels[truncx0 +x+a, truncy0--y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0-y+b] := clPurple; Canvas.Pixels[truncx0 +-x+a, truncy0--y+b] := clNavy; Canvas.Pixels[truncx0 +y+a, truncy0-x+b] := clBlack; Canvas.Pixels[truncx0 +y+a, truncy0--x+b] := clGreen; Canvas.Pixels[truncx0 +-y+a, truncy0-x+b] := clYellow; Canvas.Pixels[truncx0 +-y+a, truncy0--x+b] := clTeal; x := x + 0.5; Until x = 0.707 r; end; Program 30102012 Komputer Grafik Widjianto versi 2012 Mengatur warna yang berdekatan dibuat sama. Pemilihan warna bebas. procedure LingkPolinomPusatABWarna4; begin a := StrToInteA.Text; b := StrToInteB.Text; r := StrToInteR.Text; x := 0; Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clRed; Canvas.Pixels[truncx0 +x+a, truncy0--y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0-y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0--y+b] := clRed; Canvas.Pixels[truncx0 +y+a, truncy0-x+b] := clBlack; Canvas.Pixels[truncx0 +y+a, truncy0--x+b] := clGreen; Canvas.Pixels[truncx0 +-y+a, truncy0-x+b] := clGreen; Canvas.Pixels[truncx0 +-y+a, truncy0--x+b] := clBlack; x := x + 0.5; Until x 0.707 r; end; a,b x+a, y+b -x+a, y+b y+a, -x+b -y+a, -x+b -x+a, -y+b x+a, -y+b -y+a, x+b y+a, x+b procedure LingkPolinomPusatABWarna4; begin a := StrToInteA.Text; b := StrToInteB.Text; r := StrToInteR.Text; x := 0; Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clRed; Canvas.Pixels[truncx0 +x+a, truncy0--y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0-y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0--y+b] := clRed; Canvas.Pixels[truncx0 +y+a, truncy0-x+b] := clBlack; Canvas.Pixels[truncx0 +y+a, truncy0--x+b] := clGreen; Canvas.Pixels[truncx0 +-y+a, truncy0-x+b] := clGreen; Canvas.Pixels[truncx0 +-y+a, truncy0--x+b] := clBlack; x := x + 0.5; Until x 0.707 r; end; Program 30102012 Komputer Grafik Widjianto versi 2012 procedure LingkPolinomPusatABWarna2; begin a := StrToInteA.Text; b := StrToInteB.Text; r := StrToInteR.Text; x := 0; Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clBlue; Canvas.Pixels[truncx0 +x+a, truncy0--y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0-y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0--y+b] := clBlue; Canvas.Pixels[truncx0 +y+a, truncy0-x+b] := clBlack; Canvas.Pixels[truncx0 +y+a, truncy0--x+b] := clBlack; Canvas.Pixels[truncx0 +-y+a, truncy0-x+b] := clBlack; Canvas.Pixels[truncx0 +-y+a, truncy0--x+b] := clBlack; x := x + 0.5; Until x 0.707 r; end; a,b x+a, y+b -x+a, y+b y+a, -x+b y+a, x+b -y+a, -x+b -x+a, -y+b x+a, -y+b -y+a, x+b procedure LingkPolinomPusatABWarna2; begin a := StrToInteA.Text; b := StrToInteB.Text; r := StrToInteR.Text; x := 0; Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clBlue; Canvas.Pixels[truncx0 +x+a, truncy0--y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0-y+b] := clBlue; Canvas.Pixels[truncx0 +-x+a, truncy0--y+b] := clBlue; Canvas.Pixels[truncx0 +y+a, truncy0-x+b] := clBlack; Canvas.Pixels[truncx0 +y+a, truncy0--x+b] := clBlack; Canvas.Pixels[truncx0 +-y+a, truncy0-x+b] := clBlack; Canvas.Pixels[truncx0 +-y+a, truncy0--x+b] := clBlack; x := x + 0.5; Until x 0.707 r; end; Program 30102012 Komputer Grafik Widjianto versi 2012 procedure LingkPolinomPusatABWarna1; begin a := StrToInteA.Text; b := StrToInteB.Text; r := StrToInteR.Text; x := -r; Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clBlue; x := x + 0.5; Until x = r ; separo lingkaran Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clBlue; x := x - 0.5; Until x= -r ; end; a,b x+a, y+b -x+a, y+b y+a, -x+b y+a, x+b -y+a, -x+b -x+a, -y+b x+a, -y+b -y+a, x+b procedure LingkPolinomPusatABWarna1; begin a := StrToInteA.Text; b := StrToInteB.Text; r := StrToInteR.Text; x := -r; Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clBlue; x := x + 0.5; Until x = r ; separo lingkaran Repeat y := sqrtsqrr - sqrx; Canvas.Pixels[truncx0 +x+a, truncy0-y+b] := clBlue; x := x - 0.5; Until x= -r ; end; 30102012 Komputer Grafik Widjianto versi 2012

2.2 Metode Trigonometri