Bahan-GG-2

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Hubungan antar parameter ellipsoidpegepengan eksentrisitas pertama eksentrisitas keduaf=a− bae2=a2− ba22e'2=a2− bb22(1 − ee22)(1 + e′2) = 1e′22e=1−e2e′2= = 2 f − f22f = 1−1−e1+e′22( 1−e ) = 1−2 f + f2
Beberapa Ellipsoid ReferensiThn. Nama a (m) b (m) 1/f1830 Airy 6377563 6356257 299.3251830 Everest 6377276 6356075 300.8021841 Bessel 6377397 6356079 299.1531866 Clarke 6378206 6356584 294.9781907 Helmert 6379200 6356818 298.3001909 Hayford 6378388 6356912 297.0001927 NAD-27 6378206.4 6356912 294.97869821948 Krassovsky 6378245 6356863 298.3001960 WGS-60 6378165.0 6356783.3 298.31966 WGS-66 6378145 6356760 298.251967 GRS-67 6378160.0 6356774.5 298.2471674271972 WGS-72 6378135.0 6356751 298.261980 GRS-80 6378137.0 6356752 298.2572221011984 WGS-84 6378137.0 6356752 298.257223563Kosasih Prijatna, 2005
Page 1 and 2: Bagian KeduaGD2211 IHG 2GEOMETRIELL
Page 3 and 4: Menggambar ellips secara grafisling
Page 5: ELLIPS dan ELLIPSOIDF dan F’ masi
Page 9 and 10: BENTUK dan UKURAN BUMIPENAMPANG MER
Page 11 and 12: meridianLINTANG GEODETIKzx QϕQnorm
Page 13 and 14: LINTANG GEOSENTRIKzQψ = lintang ge
Page 15 and 16: RADIUS KELENGKUNGANDari kalkulus, k
Page 17 and 18: Irisan Normal pada EllipsoidUntuk m
Page 19 and 20: Radius Lengkung Meridianϕ−= cotd
Page 21 and 22: Perbandingan antara M dengan NxPada
Page 23 and 24: Radius−radius lainnyaRadius rata-
Page 25 and 26: Panjang Busur MeridianDeret Taylor
Page 27 and 28: Panjang Busur MeridianApabila W -3
Page 29 and 30: meridianparalelPanjang Busur Parale
Page 31 and 32: ∆ ′zIRISAN NORMALUmumnya, irisa
Page 33: Geodesik atau Garis GeodetikGeodesi

Bahan-GG-2

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