(HP-65) Horizontal Sextant angles to Rectangular Coordinates
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05-21-2019, 03:29 PM
(This post was last modified: 05-22-2019 01:26 PM by PedroLeiva.)
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RE: (HP-65) Horizontal Sextant angles to Rectangular Coordinates
(05-21-2019 12:09 PM)SlideRule Wrote: An extract from A New Station Pointer - The Hewlett-Packard HP 65, Commander J.B. Dixon (R.N.), International Hydrographic Review, July 1976Very interesting because it can easily adapt to other HP, such as HP-67. What a pity it does not include numerical examples to test the program. It looks like Resection, "The Three Point Problem" (Pothenot) If it is, here a numeric example: I-Data: a) Coordinates 95,7455 *** Ax 75,3647 *** Ay 100,0000 *** Bx 100,0000 *** By 99,3922 *** Cx 144,9959 *** Cy b) Angles view [dd.mm.ss] 33,2010 *** alpha (=left) 47,3530 *** beta (right) II- Solution: a) Lateral angles [dd.mm.ss] 66,2744 *** A 43,1056 *** C Central angle 169,2540 *** B b) Coordinates of Position (P) 58,2933 *** Px 100,0000 *** Py c) Lenghts c1) Distance between points 25,0000 *** AB 45,0000 *** BC c2) Lenght from points to position 44,8282 *** AP 41,7067 *** BP 60,9406 *** CP This was solved by Resection program from HP-67 Survey PAC I Pedro |
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(HP-65) Horizontal Sextant angles to Rectangular Coordinates - SlideRule - 05-21-2019, 12:09 PM
RE: (HP-65) Horizontal Sextant angles to Rectangular Coordinates - PedroLeiva - 05-21-2019 03:29 PM
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