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![PENGOLAHAN DATA POLYGON DENGAN METODE TRANSIT
Titik
1
2
3
4
5
6
SYARAT
A-B
B-C
C-D
D-E
E-F
F-G
∑
(N-2)*180
β
Jarak
Desimal
(d)
73.98305556
76
198.0002778
69.2
88.96722222
64.9
121.5330556
79.7
128.9836111
80.6
108.9161111
100.3
720.3833333
470.7
720
fβ
-0.38333
-0.38333
-0.38333
-0.38333
-0.38333
-0.38333
Koreksi
β
73.9191667
197.936389
88.9033333
121.469167
128.919722
108.852222
α
81.016944
98.95333289
7.856666222
309.3258329
258.2455551
187.0977773
81.016944
∆X
d sin α
75.06782653
68.35682762
8.871529354
-61.65229838
-78.90979152
-12.39336702
-0.659273416
0.659273416
fx=-(∑∆x)
∆Y
d cos α
11.86682016
-10.76959228
64.29079224
50.50825779
-16.41964685
-99.53137422
-0.054743163
0.054743163
fy=-(∑∆y)
[d sin α]
75.06782653
68.35682762
8.871529354
61.65229838
78.90979152
12.39336702
305.2516404
[d cos α]
bobot ∆X
11.86682016
10.76959228
64.29079224
50.50825779
16.41964685
99.53137422
253.3864835
0.245921124
0.223935988
0.029063003
0.201972046
0.258507346
0.040600493
1
METODE TRANSIT
960
940
920
900
880
860
840
820
700
720
740
760
780
800
820
840
860
880
bobot ∆Y
0.046832885
0.042502631
0.25372621
0.199332881
0.0648008
0.392804592
1
Koordinat
X
716.5
791.7299558
860.2344184
869.1251083
807.6059647
728.8666002
716.5
Y
826.25
838.1193839
827.3521184
891.6568004
942.1759703
925.7598709
826.25
Luas ((Xn.Yn+1)-(Yn.Xn+1))/2
Xn.Yn+1
Yn.Xn+1
600512.5386
654166.8760
655039.4561
720979.1408
767033.8691
719072.4995
818868.7922
720107.3505
747649.1936
686720.5963
602226.0284
663306.9475
4191329.8780
4164353.4105
13488.2338](https://image.slidesharecdn.com/pengolahandatapoligonmetodetransitrizkymuhammadfaisal-131223221737-phpapp01/75/PENGOLAHAN-DATA-POLIGON-METODE-TRANSIT-_-RIZKY-MUHAMMAD-FAISAL-pdf-1-2048.jpg)
Uploaded byRizky Faisal
PENGOLAHAN DATA POLIGON METODE TRANSIT _ RIZKY MUHAMMAD FAISAL.pdf
The document summarizes the processing of polygon data using the transit method. It provides tables with coordinate point details, including angles (β), distances (d), corrections to angles, horizontal (ΔX) and vertical (ΔY) shifts, and final coordinates (X,Y) of 6 points that make up the polygon. The transit method is used to calculate the area of the polygon from the coordinates.
![JPP-2015[1]](https://cdn.slidesharecdn.com/ss_thumbnails/e14f6faf-500b-4328-bd39-fff00f5ace43-150602210219-lva1-app6891-thumbnail.jpg?width=640&height=640&fit=bounds)
PENGOLAHAN DATA POLIGON METODE TRANSIT _ RIZKY MUHAMMAD FAISAL.pdf
- 1. PENGOLAHAN DATA POLYGONDENGAN METODE TRANSIT Titik 1 2 3 4 5 6 SYARAT A-B B-C C-D D-E E-F F-G ∑ (N-2)*180 β Jarak Desimal (d) 73.98305556 76 198.0002778 69.2 88.96722222 64.9 121.5330556 79.7 128.9836111 80.6 108.9161111 100.3 720.3833333 470.7 720 fβ -0.38333 -0.38333 -0.38333 -0.38333 -0.38333 -0.38333 Koreksi β 73.9191667 197.936389 88.9033333 121.469167 128.919722 108.852222 α 81.016944 98.95333289 7.856666222 309.3258329 258.2455551 187.0977773 81.016944 ∆X d sin α 75.06782653 68.35682762 8.871529354 -61.65229838 -78.90979152 -12.39336702 -0.659273416 0.659273416 fx=-(∑∆x) ∆Y d cos α 11.86682016 -10.76959228 64.29079224 50.50825779 -16.41964685 -99.53137422 -0.054743163 0.054743163 fy=-(∑∆y) [d sin α] 75.06782653 68.35682762 8.871529354 61.65229838 78.90979152 12.39336702 305.2516404 [d cos α] bobot ∆X 11.86682016 10.76959228 64.29079224 50.50825779 16.41964685 99.53137422 253.3864835 0.245921124 0.223935988 0.029063003 0.201972046 0.258507346 0.040600493 1 METODE TRANSIT 960 940 920 900 880 860 840 820 700 720 740 760 780 800 820 840 860 880 bobot ∆Y 0.046832885 0.042502631 0.25372621 0.199332881 0.0648008 0.392804592 1 Koordinat X 716.5 791.7299558 860.2344184 869.1251083 807.6059647 728.8666002 716.5 Y 826.25 838.1193839 827.3521184 891.6568004 942.1759703 925.7598709 826.25 Luas ((Xn.Yn+1)-(Yn.Xn+1))/2 Xn.Yn+1 Yn.Xn+1 600512.5386 654166.8760 655039.4561 720979.1408 767033.8691 719072.4995 818868.7922 720107.3505 747649.1936 686720.5963 602226.0284 663306.9475 4191329.8780 4164353.4105 13488.2338