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L ine 1 L ine 2
Point 1 Point 2 Point 3 Point 4Northing 1073183.00 1071840.00 6825000.00 6835000.00
Easting 718444.50 719498.00 464000.00 474000.00
Distance (m) 1 to 2 1706.90 3 to 4 14142.14
Bearing (deg) 141.888 45.000
Intersection poin t:
No r th in g 4439095.45
Eas t in g -1921904.55
Intersect ion between two straight l ines
Input Data
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New po in t :
Northing 6000000.00 Northing 6000707.11
Easting 500000.00 Easting 500707.11
Range (Meters) 1000.00
Bearing (Degrees) 45.00
Northing /Easting+Range/Bearing to New Point
Input Data
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NB ! This is no t a standard UTM Project ion
Semi Major Axis: 6377276.3
Inverse flattening: 300.8017
Semi Minor Axis: 6356075 N/S---E/W Degrees Minutes Seconds
Central Meridian: 106 Latitude: N 9 46 00.3302
Latitude of Origin: 0 Longitude: E 107 52 24.2267
False Easting: 500000
False Northing: 0 No r th in g : 1080109.51 Scale Fac to r : 1.00012
Scale factor on CM: 0.9996 Eas t in g : 705467.39 Mer . Con v (d eg ) 0.318
Geodet ic Constants: Point to conv ert :
Conversio n Geographic - Transverse Mercator
Point Name:
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NB ! This is n ot Standard UTM Project ion
Semi Major Axis: 6377276.3
Inverse flattening: 300.8017
Semi Minor Axis: 6356075 Northing: 1081201.00 Scale Fac to r : 1.00082
Central Meridian: 106 Easting: 814806.00 Mer . Con v (d eg ): 0.487
Latitude of Origin: 0
N or S of Equator N N/S---E /W Deg rees M in u tes Seco n d s
False Easting: 500000 Lat i tu d e: N 9 46 10.8444
False Northing: 0 Long i tu d e: E 108 52 10.8758
Scale factor on CM: 0.9996
Geodet ic Constants: Point to conv ert :
Conversio n Transverse Mercator- Geographic
Point Name:
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Datum Shift Constants
dX (m): -199.00 Rx (Sec's): 0.0000
Semi Major Axis: 6378137 dY (m): -931.00 Ry (Sec's): 0.0000
Inverse flattening: 298.257224 dZ (m): -321.50 Rz (Sec's): -0.8140
Semi Minor Axis: 6356752 Scale (ppm ): 0.6010
Semi Major Axis: 6377276.35 N/S-E/W Degrees Minutes Seconds
Inverse flattening: 300.8017 Latitude: N 9 46 08.0811
Semi Minor Axis: 6356075 Longitude: E 107 52 09.4506
Height: 8.2
Results N/S-E/W Degrees Minutes Seconds
Lat i tu d e: N 9 46 00.3302
L o n g i tu d e: E 107 52 24.2267
Heig h t : -0.18
Datum Shi f t . Bursa-Wol fe Sign Convent ion used.
Datum 1("From ") Spheroid
Datum 2("To") Spheroid In ut Data
Point Name:
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ED87 -> ED50
InputEast/West Degrees Minutes Seconds
Latitude: 62 01 00.0242
Longitude: E 4 59 59.8843
Height: 0
Results
East/West Degrees Minutes Seconds
Lat i tu d e: N 62 01 00.0000
L o n g i tu d e: E 5 00 00.0000
Heig h t : -0.1
Datum Shift ED50 ED87
Shaded f ields contain com puted data
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Calculation of Offset from Source(s) to Receivers
Number of Sources (1 or 2) 2
Number of Streamers: 6
Streamer Separation (m): 100
Inline Distance Source-Receiver (m): 100
50 25
The numbers are Streamer 1: 246 m 225
Nearest Offset from Streamer 2: 160 m 125
Starboard Source. Streamer 3: 103 m 25
(For Port source the Streamer 4: 125 m -75
numbers will be the Streamer 5: 202 m -175
same, but 'mirrored') Streamer 6: 293 m -275
-375
-475
-575
-675
-775
-875
-975
-1075
-1175-1275
S
D? ? ??
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a: 300.00 A: (Deg): 36.87
b: 400.00 B (Deg) : 53.13
c : 500.00 C (Deg): 90.00
A+B+C: 180.00 Area : 60000
a: 300.00 A (Deg) : 36.87 a: 300.00 A: (Deg): 36.87
b: 400.00 B (Deg) : 53.13 b : 400.00 B (Deg): 53.13
c: 500.00 C (Deg): 90.00 c: 500.00 C (Deg): 90.00
A+B+C: 180.00 Area : 60000 A+B+C: 180.00 Area : 60000
a: 300.00 A (Deg) : 36.87 a: 300.00 A: (Deg): 36.87
b: 400.00 B (Deg) : 53.13 b : 400.00 B (Deg): 53.13
c : 500.00 C (Deg): 90.00 c : 500.00 C (Deg): 90.00
A+B+C: 180.00 Area : 60000 A+B+C: 180.00 Area : 60000
A B
C
ab
c
Triangle Calculat ions
Case 1: a, b and c giv en
Case 2: a, b and C given
Case 3: a, b and A g iven(Ambiguity)
Case 4: A, B and c given
Case 5: A, B and a given
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Northing 5850000 Ang l e o f Cu t
Easting 600000 45 degrees
Range A Range B Ang l e o f Cu t
150000 150000 60 degrees
Range A Range B Baseline A-B
Station A Station B 50000 50000 50000
Northing 6000000 6000000 Ang l e o f Cu t
Easting 600000 750000 60 degrees
Station A Station B
Position
Range A Range B
Angle of Cut Calculat ions
Case 1: 'Posit ion' giv en:
Case 2: Range A and Range B
given:
Case 3: No co -ords given:
Station Co-ordinates
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Measured Distance: 120000.0 Sphero id al D is tan ce: 119995.9
Station Height: 500.0 Gr id D is tan ce: 119995.7
Antenna Height: 25.0
Total One Way Delay: 0.0
Station Easting: 700000.0
"Point" Easting: 660000.0
False Easting: 500000.0
Scale Factor on CM: 0.9996
Reduction of Distance to Spheroid and TM Project ion Plane
Measured Distanc e-Delay
Input Data Results
Op
tiona
lDa
ta
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Name Airy 1849 Name Airy Modified NameAPL 4.5
(NNSS-NASA)Name WGS 1960
A (m) 6377563.00 A (m) 6377340.19 A (m) 6378144.01 A (m) 6378165.00
1/f 299.32 1/f 299.324966 1/f 298.230007 1/f 298.30
Name
WGS 1966
(NWL-8D,
NWL-9D)
Name
WGS-72 (NWL-
10D, NWL-
10F)
Name WGS-84 NameAustralian AIG-
1952
A (m) 6378145.00 A (m) 6378135.00 A (m) 6378137.00 A (m) 6378165.00
1/f 298.25 1/f 298.26 1/f 298.257224 1/f 298.30
NameAustralian
NationalName Bessel 1841 Name
Bessel
NorwayName
Bessel
Sweden
A (m) 6378160.00 A (m) 6377397.16 A (m) 6377492.02 A (m) 6377397.15
1/f 298.25 1/f 299.152813 1/f 299.152813 1/f 299.152813
Name Clarke 1858 NameClarke 1866
(NAD 27)Name
Clarke 1880
Arabia, East
Africa
Name
Clarke 1880
IGN France,
North Africa
A (m) 6378293.65 A (m) 6378206.40 A (m) 6377249.15 A (m) 6377249.20
1/f 294.260676 1/f 294.978698 1/f 293.465 1/f 293.466021
Name
Clarke 1880
Israel,
Lebanon
NameClarke 1880
South AfricaName
Delambre
1810Name
Delambre
Modified
A (m) 6378300.79 A (m) 6378249.15 A (m) 6376985.00 A (m) 6376523.50
1/f 293.46637 1/f 293.466308 1/f 308.64 1/f 308.6416
Name Everest 1830 NameEverest 1830,
IndiaName
Everest
Malaysia,
Singapore
NameEverest 1830,
Borneo
A (m) 6377276.35 A (m) 6377301.24 A (m) 6377304.06 A (m) 6377298.56
1/f 300.8017 1/f 300.8017 1/f 300.8017 1/f 300.8017
Name Fischer 1960(Mercury)
Name FischerSouthern Asia
Name Fischer 1968 Name Hayford 1906
A (m) 6378166.00 A (m) 6378155.00 A (m) 6378150.00 A (m) 6378283.00
1/f 298.30 1/f 298.30 1/f 298.30 1/f 297.80
NameHelmert 1906-
07Name Holland Name
Hough 1956-
60Name
International
1924
A (m) 6378200.00 A (m) 6376950.00 A (m) 6378270.00 A (m) 637388.00
Geodetic Data for use with programs in the Workbook
Below are lists of Spheroid data, datum shift constants and details aboutthe Norwegian Gauss-Krger Projection, for use with the other
spreadsheets in this workbook. Press PgDn for more data.
WGS84 to ED87
dX = +82.98 mdY = +99.72 mdZ = +110.71 mRx = +0.1047"Ry = -0.0310"Rz = -0.0804"Scale= +0.3143 ppm
WGS84 to WGS72
dX = 0dY = 0dZ = -4.5 mRz = -0.554"Scale= -0.2263 ppm
WGS72 to NWL-9D
dX = 0dY = 0dZ = +3.571 mRz = -0.3616"Scale= +0.2905 ppm
BE to WGS72
dX = 0dY = 0dZ = -2.6 mRz = +0.26"Scale= -0.6063 ppm
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1/f 298.30 1/f 309.60 1/f 297.00 1/f 297.00
NameInternational
(IUGG) 1967Name
International
(IUGG) 1975Name
International
(IUGG) 1979Name Jeffrey
A (m) 6378160.00 A (m) 6378140.00 A (m) 6378137.00 A (m) 6378099.00
1/f 298.25 1/f 298.257 1/f 298.257 1/f 297.09796
NameKrassowsky
1940 (Russia)Name NWL 9D Name
NWL 10D
("WGS72")Name Plessis
A (m) 6378245.00 A (m) 6378145.00 A (m) 6378135.00 A (m) 6378523.30
1/f 298.30 1/f 298.25 1/f 298.26 1/f 308.64
NamePNAD 83
(WGS84)Name
Struve 1935
(Spain)Name
Svanberg
1952Name
Walbeck 1819
(Russia)
A (m) 6378137.00 A (m) 6378298.30 A (m) 6376797.00 A (m) 6376896.00
1/f 298.257222 1/f 294.73 1/f 304.2506 1/f 302.782157
The Norw egianMapping System (NGO) has the fol low ing setup:
Lat i tude of or ig in: 58 deg North
False North ing: 0False Easting 0Scale factor on Central Meridian: 1.0000Spheroid: See top Spheroid page8 axis wi th the fo l lowing L ongi tudes of Centra l Mer id ian:
I 6.056250000 deg EastII 8.389583333 deg EastIII 10.72291667 deg EastIV 13.22291667 deg EastV 16.88963333 deg EastVI 20.88963333 deg EastVII 24.88963333 deg EastVIII 29.05630000 deg East
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