Transformasi Koordinat Geodetis ke Peta(X,Y) FROM : prof,dr,azinar.sh,mm,m.hum,m.mas,m.m.mia.

Diketahui Elipsoid dengan parameter

a = 6378137 K0 = 0.99961/f = 298.2572236 N1 = 6378594.67651588

e2 = 2f -f2e2 = 0.00669438e' 2 = 0.006739497

A 1.005052502B 0.005063109C 1.062759E-05D 2.082038E-08E 3.932371E-11F 7.108453E-14 φ1

S 930980.8247

titik 1 φ 8 25 8.042 LS 30308.04 8.418901λ 114 24 18.01 BT 411858 114.405

Zone 50 MT 117˚ 117 421200-9341.99

Δλ" 9341.98999999999 "

[IV] 305788.2575 [I] 930608.432380661[V] 115.4271795 [II] 1085.26179286408[B5] 0.063227099 [III] 1.04789584516066p 0.934199 [A6] 0.0009802202832675

[IV]p 285667.0844 [I] 930608.432380661[V]p3 94.1079424 [II]p2 947.138106089971[B5]p5 0.044988369 [III]p4 0.798133814037827

[A6]p6 0.0006515684896637

T' 285761.2373 U' 931556.369272134

X1 214238.7627 Y1 9068443.63072787

FROM : prof,dr,azinar.sh,mm,m.hum,m.mas,m.m.mia.

00

0.1469381.996744

˚ ' "zone der det

46 93 33480047 99 356400

48 105 37800049 111 39960050 117 42120051 123 44280052 129 46440053 135 48600054 141 50760055 147 52920056 153 55080057 159 57240058 165 59400059 171 61560060 177 637200

U'2 = -889094.324231746 T'2 = -162019.329602146 U2 =U'1 = -844639.665700318 T'1 = -236071.689442534 U1 =

U' RATA-RATA = -866866.994966032DRAJAT

a = 6378137 K0 = 0.9996 SIN 01/f = 298.2572

e2 = 2f -f2e2 = 0.00669438e' 2 = 0.00673950

DETIK DRAJAT

φ = -28092.21 -7.803391 7.803391 48.20346 12.20752

DRAJAT MENIT DETIK-7 48 12.20752

T' RATA-RATA -199045.50952234 MT = 117

λ = 115.20679721151 DERAJATBUJUR 106 48 27.79 106.8077 DERAJATJAKARTA 1.864146 RADIAN

DARI JAKARTA λ = 8.399078 8.399078 23.94467 56.67996DRAJAT MENIT DETIK

8 23 56.67996

9110905.67576825 T2 = 337980.6703978549155360.33429968 T1 = 263928.310557466

MENIT DETIK0 1 0.000278 DERAJAT

4.85E-06 RADIAN

DRAJAT MENIT DETIKLINTANG -8.24438378 DERAJAT

-0.143891642 RADIAN

0 0 1 0.0002777778 DERAJAT4.848137E-06 RADIAN

BUJUR 7.3259182383 DERAJAT0.127861394 RADIAN

BUJUR 106 48 27.79 106.80771944 DERAJATJAKARTA 1.8641463709 RADIAN

BUJUR 114.13363768 DERAJATAKTUAL 1.9920077648 RADIAN

MERIDIAN 117 DERAJATTENGAH 2.0420352248 RADIAN

Δλ 2.8663623172 DERAJAT 10318.9 DETIK0.05002746 RADIAN

a = 6378137 K0 = 0.99961/f = 298.2572

e2 = 2f -f2e2 = 0.00669438e' 2 = 0.00673950

XII = -1433.956141637

XIII = -1.12226250203881

-0.143396 0.959298 5.524583E-22 1.979006

C5 = -0.00100264

p = 1.03189043p3 = 1.09875473p5 = 1.16995170

XIIp = -1479.68562563XIIIp3 = -1.23309124C5p5 = -0.00117304

JIKA TIDAK MENGGUNAKAN ARGUMEN BUJUR JAKARTA, MAKA CUKUP MENGGUNAKAN BUJUR YANG ADA.

KONVERGENSI GRID-1480.91988990 DETIK

6.66667E+18

JIKA TIDAK MENGGUNAKAN ARGUMEN BUJUR JAKARTA, MAKA CUKUP MENGGUNAKAN BUJUR YANG ADA.

U'2 = -889094.324231746 T'2 = -162019.329602146 U2 =U'1 = -844639.665700318 T'1 = -236071.689442534 U1 =

a = 6378137 K0 = 0.99961/f = 298.25722

e2 = 2f -f2e2 = 0.00669438e' 2 = 0.00673950

LINTANG -7.803390977 DERAJAT-0.136194865 RADIAN

0.0184346 0.99987659 0.99330562

N = 6378530.59444973M = 6336612.27840936

1.0066153 1E+12 8.13062E+13

XVIIII = 0.0123805

6.88E-08

ΔU = -44454.66 UNTUK SEBELAH SELATAN EQUATOR DIBALIK 44454.66UNTUK SEBELAH UTARA EQUATOR TETAP

-634162.7

(t-T)12 = -23.99727879

9110905.67576825 T2 = 337980.6703978549155360.33429968 T1 = 263928.310557466

-472143-634163 44454.659

-560110.3

(t-T)21 = 21.19507188

U'2 = -931556.367000002 T'2 = -285761.5392U'1 = -915856.223795107 T'1 = -318166.217213678

a = 6378137 K0 = 0.99961/f = 298.25722356

e2 = 2f -f2e2 = 0.00669438e' 2 = 0.00673950

LINTANG -8.315048805 DERAJAT-0.145124979 RADIAN

0.0209138153 0.99985999 0.99330562

N = 6378583.53250782M = 6336770.05020081

1.0065985482 1E+12 8.13076E+13

XVIIII = 0.012380133116929

XIX = 2.52108088270645E-05

q2 = 0.101229741776061q4 = 0.0102474606200481

XVIIIIq2 = 0.00125323767857999XIXq4 = 2.58346770654903E-07

k = 1.00085299462694

D12 = 36010 mD'12 = 36040.7163365161 m

1100061

286425

3125476

467870

536010

1

U2 = 9068443.633 T2 = 214238.4608U1 = 9084143.77620489 T1 = 181833.782786322

PERHITUNGAN POLIGON NORMAL

TITIK SUDUT HORISONTALUKURAN KOREKSI TERKOREKSI

β ∆β β¨° ' ¨ ° ' ¨ °

P

1271 9 0 271.15 0 0 12 0.003333 271

2294 54 0 294.9 0 0 12 0.003333 294

3254 0 0 254 0 0 12 0.003333 254

4345 59 0 345.9833 0 0 12 0.003333 345

593 57 0 93.95 0 0 12 0.003333 93

1

2n = 5 JUMLAH TITIK

∑ 1259.983

1260 BESAR KOREKSI 0.003333

AZIMUTHTERKOREKSI

β¨ α' ¨ rad ° ' ¨

0 0 0

9 12 271.1533 4.732518 30 12 20 30.20556 0.527186

54 12 294.9033 5.147034 121 21 32 121.3589 2.118112

0 12 254.0033 4.433194 236 15 44 236.2622 4.123554

59 12 345.9867 6.038607 310 15 56 310.2656 5.415155

57 12 93.95333 1.639795 116 15 8 116.2522 2.028984

30 12 20 30.20556 0.527186

∑ 1260 ∑

JARAK d sin α d cos αd (m) ASAL KOREKSI TERKOREKSI ASAL KOREKSI TERKOREKSI

∆X ∆X

100061 50341.064 -73.20267208 50267.861328 86475.320157 60.165454845 86535.485612

86425 73800.417529 -63.22684097 73737.190688 -44975.31542 51.96629491 -44923.34913

125476 -104344.3493 -91.79578939 -104436.145 -69688.47361 75.447183339 -69613.02643

67870 -51788.68007 -49.6523656 -51838.33244 43866.496517 40.809400469 43907.305917

36010 32295.769675 -26.34421225 32269.425463 -15928.06834 21.652372343 -15906.41597

415842 304.22188029 -304.2218803 0 -250.0407059 250.04070591 0dx -0.00073158 dy 0.0006012878

KOORDINAT TitikX Y

214238.4608 9068443.633 1

264506.3221 9154979.119 2

338243.5128 9110055.769 3

233807.3678 9040442.743 4

181969.0353 9084350.049 5

214238.4608 9068443.633 1

PERHITUNGAN POLIGON NORMAL

TITIK SUDUT HORISONTALUKURAN KOREKSI TERKOREKSI

β ∆β β¨° ' ¨ ° ' ¨ °

P

1 271 9 0 271.15 0 0 12 0.003333 271

2 294 54 0 294.9 0 0 12 0.003333 294

3 254 0 0 254 0 0 12 0.003333 254

4 345 59 0 345.9833 0 0 12 0.003333 345

5 93 57 0 93.95 0 0 12 0.003333 93

1

2n = 5 JUMLAH TITIK

∑ 1259.983

1260 BESAR KOREKSI 0.003333

1. PADA TITIK 1

θ1 = β1 - ψ15 + ψ12Az 12 = P12 - ψ12 - Y

P12 = 30.2055555555556 DETIK 0.008390432098765 DERAJATY1 = 1368.68885487807 DETIK 0.380191348577242 DERAJATψ15 = 12.0441 DETIK 0.003345582936665 DERAJATψ12 = 59.44502 DETIK 0.016512505524141 DERAJAT

Az 12 = 29.8088517014542 DERAJATD12 = 100122.1 m

2. PADA TITIK 2

θ2 = β2 - ψ21 + ψ23

Y2 = -1011.479 DETIK -0.280966397454235 DERAJAT β2 = 294.9 DERAJATψ21 = -55.74228 DETIK -0.015483966362576 DERAJAT ψ23 = -24.19602 DETIK -0.006721116455776 DERAJAT

D23 = 86449.75 m

3. PADA TITIK 3

θ3 = β3 - ψ32 + ψ34

Y3 = -731.2906 DETIK -0.203136269408588 DERAJAT β3 = 254 DERAJATψ32 = 21.37632 DETIK 0.005937867039327 DERAJAT ψ34 = -34.94259 DETIK -0.009706275159582 DERAJAT

D34 = 125466.4 m

4. PADA TITIK 4

θ4 = β4 - ψ43 + ψ45

Y4 = -1297.362 DETIK -0.360378415140203 DERAJAT β4 = 345.9833 DERAJATψ43 = 41.13088 DETIK 0.011425244674307 DERAJAT ψ45 = 31.78295 DETIK 0.008828598553668 DERAJAT

D45 = 67902.37 m

5. PADA TITIK 5

θ5 = β5 - ψ54 + ψ51

Y5 = -1479.958 DETIK -0.41109950536365 DERAJAT β5 = 93.95 DERAJATψ54 = -33.72033 DETIK -0.009366758352471 DERAJAT ψ51 = -12.48101 DETIK -0.003466947164108 DERAJAT

D51 = 36040.68 m

TITIK SUDUT HORISONTALUKURAN KOREKSI TERKOREKSI

β ∆ψ β¨° ' ¨ ° ' ¨ °

P

1 271 9 0 271.15 0 0 47.40092 0.013167 271

2 294 54 0 294.9 0 0 31.54626 0.008763 294

ITERASI I

3 254 0 0 254 -1 59 3.681088 -0.015644 253

4 345 59 0 345.9833 -1 59 50.65207 -0.002597 345

5 93 57 0 93.95 0 0 21.23932 0.0059 93

1

2n = 5 JUMLAH TITIK

∑ 1259.983

1260

1. PADA TITIK 1

θ1 = β1 - ψ15 + ψ12Az 12 = P12 - ψ12 - Y

P12 = 30.20556 DETIK 0.008390432098765 DERAJATY1 = 1368.689 DETIK 0.380191348577242 DERAJATψ15 = 11.88971 DETIK 0.003302697941884 DERAJATψ12 = 59.74964 DETIK 0.016597122483717 DERAJAT

Az 12 = 29.8087670844946 DERAJATD12 = 100122.1 m

2. PADA TITIK 2

θ2 = β2 - ψ21 + ψ23

Y2 = -1013.509 DETIK -0.28153020340093 DERAJAT β2 = 294.9 DERAJATψ21 = -56.07334 DETIK -0.01557592885154 DERAJAT ψ23 = -23.99714 DETIK -0.006665871754637 DERAJAT

D23 = 86450.04 m

3. PADA TITIK 3

θ3 = β3 - ψ32 + ψ34

Y3 = -731.7847 DETIK -0.203273526998289 DERAJAT β3 = 254 DERAJATψ32 = 21.19496 DETIK 0.005887487687587 DERAJAT ψ34 = -35.31645 DETIK -0.009810124839666 DERAJAT

D34 = 125466.6 m

4. PADA TITIK 4

θ4 = β4 - ψ43 + ψ45

Y4 = -1296.205 DETIK -0.360057080592458 DERAJAT β4 = 345.9833 DERAJATψ43 = 41.53992 DETIK 0.01153886535141 DERAJAT ψ45 = 31.5194 DETIK 0.008755387813585 DERAJAT

D45 = 67902.29 m

5. PADA TITIK 5

θ5 = β5 - ψ54 + ψ51

Y5 = -1480.92 DETIK -0.411366572864721 DERAJAT β5 = 93.95 DERAJATψ54 = -33.45362 DETIK -0.009292672820579 DERAJAT ψ51 = -12.32276 DETIK -0.003422990161542 DERAJAT

D51 = 36040.72 m

TITIK SUDUT HORISONTALUKURAN KOREKSI TERKOREKSI

β ∆ψ β¨° ' ¨ ° ' ¨ °

P

1 271 9 0 271.15 0 0 47.85993 0.013294 271

2 294 54 0 294.9 0 0 32.07621 0.00891 294

3 254 0 0 254 -1 59 3.488595 -0.015698 253

4 345 59 0 345.9833 -1 59 49.97948 -0.002783 345

5 93 57 0 93.95 0 0 21.13086 0.00587 93

1

2n = 5 JUMLAH TITIK

∑ 1259.983

1260

1. PADA TITIK 1

θ1 = β1 - ψ15 + ψ12

ITERASI II

Az 12 = P12 - ψ12 - Y

P12 = 30.20556 DETIK 0.008390432098765 DERAJATY1 = 1368.689 DETIK 0.380191348577242 DERAJATψ15 = 11.88972 DETIK 0.003302699640435 DERAJATψ12 = 59.74966 DETIK 0.016597128964932 DERAJAT

Az 12 = 29.8087670780134 DERAJATD12 = 100122.1 m

2. PADA TITIK 2

θ2 = β2 - ψ21 + ψ23

Y2 = -1013.509 DETIK -0.281530339497549 DERAJAT β2 = 294.9 DERAJATψ21 = -56.07338 DETIK -0.015575937548752 DERAJAT ψ23 = -23.99728 DETIK -0.006665910776072 DERAJAT

D23 = 86450.04 m

3. PADA TITIK 3

θ3 = β3 - ψ32 + ψ34

Y3 = -731.7844 DETIK -0.203273448787269 DERAJAT β3 = 254 DERAJATψ32 = 21.19507 DETIK 0.005887519967456 DERAJAT ψ34 = -35.31635 DETIK -0.009810096619103 DERAJAT

D34 = 125466.6 m

4. PADA TITIK 4

θ4 = β4 - ψ43 + ψ45

Y4 = -1296.207 DETIK -0.360057399667752 DERAJAT β4 = 345.9833 DERAJATψ43 = 41.53982 DETIK 0.011538837624536 DERAJAT ψ45 = 31.51944 DETIK 0.008755399498037 DERAJAT

D45 = 67902.29 m

5. PADA TITIK 5

θ5 = β5 - ψ54 + ψ51

Y5 = -1480.92 DETIK -0.411366636084621 DERAJAT β5 = 93.95 DERAJATψ54 = -33.45366 DETIK -0.009292683074602 DERAJAT ψ51 = -12.32277 DETIK -0.003422992105402 DERAJAT

D51 = 36040.72 m

TITIK SUDUT HORISONTALUKURAN KOREKSI TERKOREKSI

β ∆ψ β¨° ' ¨ ° ' ¨ °

P

1 271 9 0 271.15 0 0 47.85995 0.013294 271

2 294 54 0 294.9 0 0 32.0761 0.00891 294

3 254 0 0 254 -1 59 3.48858 -0.015698 253

4 345 59 0 345.9833 -1 59 49.97962 -0.002783 345

5 93 57 0 93.95 0 0 21.13089 0.00587 93

1

2n = 5 JUMLAH TITIK

∑ 1259.983

1260

ITERASI II

AZIMUTHTERKOREKSI

β¨ α' ¨ rad ° ' ¨

0 0 0

9 12 271.1533 4.732518 30 12 20 30.20556 0.527186

54 12 294.9033 5.147034 121 21 32 121.3589 2.118112

0 12 254.0033 4.433194 236 15 44 236.2622 4.123554

59 12 345.9867 6.038607 310 15 56 310.2656 5.415155

57 12 93.95333 1.639795 116 15 8 116.2522 2.028984

30 12 20 30.20556 0.527186

∑ 1260 ∑

TERKOREKSI KOREKSI TERKOREKSIβ¨ ∆β β¨

' ¨ rad ° ' ¨ °

9 47.400921315 271.1632 4.73269 0 0 5.096067 0.001416 271

54 31.546259664 294.9088 5.147129 0 0 5.096067 0.001416 294

59 3.6810880839 253.9844 4.432863 0 0 5.096067 0.001416 253

58 50.652073966 345.9807 6.038503 0 0 5.096067 0.001416 345

57 21.239320278 93.9559 1.63984 0 0 5.096067 0.001416 93

∑ 1259.993

BESAR KOREKSI 0.001416

∆Y 0∆ψ -0.154385981∆ψ 0.3046210545

∆D 1.117172E-05

∆Y -2.029701408

∆ψ -0.33106496∆ψ 0.1988809241

∆D 0.2915565158

∆Y -0.494127323

∆ψ -0.181365666∆ψ -0.373858848

∆D 0.132223921

∆Y 1.1568043719

∆ψ 0.4090344376∆ψ -0.263558664

∆D -0.088245217

∆Y -0.961443004

∆ψ 0.2667079148∆ψ 0.1582452092

∆D 0.0383437322

TERKOREKSI KOREKSI TERKOREKSIβ¨ ∆β β¨

' ¨ rad ° ' ¨ °

9 47.85992835 271.1633 4.732692 0 0 5.096067 0.001416 271

54 32.076205549 294.9089 5.147131 0 0 5.096067 0.001416 294

59 3.4885949019 253.9843 4.432862 0 0 5.096067 0.001416 253

58 49.979480864 345.9805 6.0385 0 0 5.096067 0.001416 345

57 21.130857573 93.95587 1.639839 0 0 5.096067 0.001416 93

∑ 1259.993

BESAR KOREKSI 0.001415

∆Y 0∆ψ 6.114785E-06∆ψ 2.333238E-05

∆D 6.257324E-10

∆Y -0.000489948

∆ψ -3.131E-05∆ψ -0.000140477

∆D 6.053627E-05

∆Y 0.0002815597

∆ψ 0.0001162075∆ψ 0.000101594

∆D -5.22739E-05

∆Y -0.001148671

∆ψ -9.98167E-05∆ψ 4.206402E-05

∆D 0.0001021718

∆Y -0.000227592

∆ψ -3.69145E-05∆ψ -6.9979E-06

∆D 1.454875E-05

TERKOREKSI KOREKSI TERKOREKSIβ¨ ∆β β¨

' ¨ rad ° ' ¨ °

9 47.859945568 271.1633 4.732692 0 0 5.096067 0.001416 271

54 32.076096382 294.9089 5.147131 0 0 5.096067 0.001416 294

59 3.4885802884 253.9843 4.432862 0 0 5.096067 0.001416 253

58 49.979622745 345.9805 6.0385 0 0 5.096067 0.001416 345

57 21.130887489 93.95587 1.639839 0 0 5.096067 0.001416 93

∑ 1259.993

BESAR KOREKSI 0.001415

JARAK d sin α d cos α KOORDINATd (m) ASAL KOREKSITERKOREKSI ASAL KOREKSITERKOREKSI X Y

∆X ∆X

214238.5 9068444100061 50341.06 -73.20267 50267.86 86475.32 60.16545 86535.49

264506.3 915497986425 73800.42 -63.22684 73737.19 -44975.32 51.96629 -44923.35

338243.5 9110056125476 -104344 -91.79579 -104436 -69688.47 75.44718 -69613

233807.4 904044367870 -51788.68 -49.65237 -51838.33 43866.5 40.8094 43907.31

181969 908435036010 32295.77 -26.34421 32269.43 -15928.07 21.65237 -15906.42

214238.5 9068444

415842 304.2219 -304.2219 0 -250.0407 250.0407 0dx -0.000732 dy 0.000601

AZIMUTHTERKOREKSI

β¨ α' ¨ rad ° ' ¨

0 0 0

9 52.49699 271.1646 4.732715 30 12 20 30.20556 0.527186

54 36.64233 294.9102 5.147154 121 22 12.49699 121.3701 2.118309

59 8.777155 253.9858 4.432888 236 16 49.13932 236.2803 4.123869

58 55.74814 345.9822 6.038528 310 15 57.91647 310.2661 5.415165

57 26.33539 93.95732 1.639865 116 14 53.66461 116.2482 2.028915

30 12 20 30.20556 0.527186

∑ 1260

AZIMUTHTERKOREKSI

β¨ α' ¨ rad ° ' ¨

0 0 0

9 52.956 271.1647 4.732717 30 12 20 30.20556 0.527186

54 37.17227 294.9103 5.147156 121 22 12.956 121.3703 2.118311

59 8.584662 253.9857 4.432887 236 16 50.12827 236.2806 4.123874

58 55.07555 345.982 6.038524 310 15 58.71293 310.2663 5.415169

57 26.22692 93.95729 1.639864 116 14 53.78848 116.2483 2.028915

30 12 20.0154 30.20556 0.527186

∑ 1260

AZIMUTHTERKOREKSI

β¨ α' ¨ rad ° ' ¨

0 0 0

9 52.95601 271.1647 4.732717 30 12 20 30.20556 0.527186

54 37.17216 294.9103 5.147156 121 22 12.95601 121.3703 2.118311

59 8.584648 253.9857 4.432887 236 16 50.12818 236.2806 4.123874

58 55.07569 345.982 6.038524 310 15 58.71282 310.2663 5.415169

57 26.22695 93.95729 1.639864 116 14 53.78851 116.2483 2.028915

30 12 20.01547 30.20556 0.527186

∑ 1260

Titik

1

2

3

4

5

1

KOREKSI TERKOREKSI∆β β¨

° ' ¨ ° ' ¨ rad

-1 36 11.86613 -0.396704 29 48 31.86613 29.80885 0.520263

0 16 51.47903 0.280966 120 58 24.36311 120.9734 2.111385

0 12 11.29057 0.203136 235 53 1.005441 235.8836 4.116946

0 21 37.36229 0.360378 309 52 9.782596 309.8694 5.408241

0 24 39.95822 0.4111 115 51 5.530738 115.8515 2.021991

-1 36 11.86613 -0.396704 29 48 31.86613 29.80885 0.520263

∑

KOREKSI TERKOREKSI∆β β¨

° ' ¨ ° ' ¨ rad

-1 36 11.5615 -0.396788 29 48 31.5615 29.80877 0.520261

0 16 53.50873 0.28153 120 58 24.5175 120.9735 2.111385

0 12 11.7847 0.203274 235 53 1.689773 235.8838 4.116949

0 21 36.20549 0.360057 309 52 10.27443 309.8695 5.408243

0 24 40.91966 0.411367 115 51 5.349983 115.8515 2.02199

-1 36 11.5615 -0.396788 29 48 31.57691 29.80877 0.520261

∑

KOREKSI TERKOREKSI∆β β¨

° ' ¨ ° ' ¨ rad

-1 36 11.56148 -0.396788 29 48 31.56148 29.80877 0.520261

0 16 53.50922 0.28153 120 58 24.51749 120.9735 2.111385

0 12 11.78442 0.203273 235 53 1.689657 235.8838 4.116949

0 21 36.20664 0.360057 309 52 10.27431 309.8695 5.408243

0 24 40.91989 0.411367 115 51 5.349995 115.8515 2.02199

-1 36 11.56148 -0.396788 29 48 31.57695 29.80877 0.520261

∑

JARAK d sin α d cos αd (m) ASAL KOREKSI TERKOREKSI ASAL KOREKSI TERKOREKSI

∆X ∆X

100122.1 49771.504329 -81.534715 49689.969614 86874.821231 41.859027657 86916.680259

86449.75 74122.536702 -70.40059137 74052.13611 -44490.55071 36.142890807 -44454.40782

125466.4 -103873.66 -102.1739387 -103975.834 -70371.09133 52.454978559 -70318.63635

67902.37 -52115.60201 -55.29648409 -52170.8985 43528.111338 28.388607933 43556.499946

36040.68 32433.976554 -29.34982457 32404.626729 -15715.20391 15.067877754 -15700.13604

415981.4 338.75555376 -338.7555538 0 -173.9133827 173.91338271 0dx -0.000814353 dy 0.0004180798

JARAK d sin α d cos αd (m) ASAL KOREKSI TERKOREKSI ASAL KOREKSI TERKOREKSI

∆X ∆X

100122.1 49771.376034 -81.52627683 49689.849757 86874.894745 41.806554417 86916.7013

86450.04 74122.753383 -70.39354289 74052.35984 -44490.75624 36.097704885 -44454.65853

125466.6 -103874.003 -102.1634722 -103976.1664 -70370.82086 52.389277754 -70318.43159

67902.29 -52115.43049 -55.2906895 -52170.72118 43528.179039 28.352983963 43556.532023

36040.72 32434.024832 -29.34681832 32404.678014 -15715.19221 15.049005117 -15700.1432

415981.7 338.72079978 -338.7207998 0 -173.6955261 173.69552614 0dx -0.000814268 dy 0.0004175557

JARAK d sin α d cos αd (m) ASAL KOREKSI TERKOREKSI ASAL KOREKSI TERKOREKSI

∆X ∆X

100122.1 49771.376024 -81.52628459 49689.84974 86874.894751 41.806561051 86916.701312

86450.04 74122.753437 -70.39354964 74052.359887 -44490.75627 36.097710639 -44454.65855

125466.6 -103874.0029 -102.1634819 -103976.1664 -70370.82089 52.389286046 -70318.43161

67902.29 -52115.4306 -55.29069485 -52170.72129 43528.179072 28.352988505 43556.53206

36040.72 32434.024844 -29.34682113 32404.678023 -15715.19222 15.049007511 -15700.14321

415981.7 338.72083213 -338.7208321 0 -173.6955538 173.69555375 0dx -0.000814269 dy 0.0004175557

KOORDINAT TitikX Y

214238.4608 9068443.633 1

263928.4304 9155360.313 2

337980.5665 9110905.905 3

234004.7326 9040587.269 4

181833.8341 9084143.769 5

214238.4608 9068443.633 1

KOORDINAT TitikX Y

214238.4608 9068443.633 1

263928.3106 9155360.334 2

337980.6704 9110905.676 3

234004.504 9040587.244 4

181833.7828 9084143.776 5

214238.4608 9068443.633 1

KOORDINAT TitikX Y

214238.4608 9068443.633 1

263928.3105 9155360.334 2

337980.6704 9110905.676 3

234004.5041 9040587.244 4

181833.7828 9084143.776 5

214238.4608 9068443.633 1