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526.046 m , YB 531.607 m , CAB 2, XB = 60°25'42", BB = 168°36'36", DBC= 104.321 m. ABc = ? AxBc = ? AyBc=? xc= ? yc =? %3D

526.046 m , YB 531.607 m , CAB 2, XB = 60°25'42", BB = 168°36'36", DBC= 104.321 m. ABc = ? AxBc = ? AyBc=? xc= ? yc =? %3D

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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For closed polygons, the process is continued around the course, successively adding increments until the coordinates of last point are calculated. In this way, coordinates of point C can be also calculated by using the horizontal angle BB measured between line B-A and B-C and the mean of horizontal distance DAR between points B and C. The grid azimuth aAB is a sc = l g4 + B, = a + B, -180° Hence, the coordinates of C is Xc = X, + Ax pc = Xg + Dgc x cosa e Ye = Ys + Ay Bc = Yn + Duc BC BC x sina ge
Transcribed Image Text:For closed polygons, the process is continued around the course, successively adding increments until the coordinates of last point are calculated. In this way, coordinates of point C can be also calculated by using the horizontal angle BB measured between line B-A and B-C and the mean of horizontal distance DAR between points B and C. The grid azimuth aAB is a sc = l g4 + B, = a + B, -180° Hence, the coordinates of C is Xc = X, + Ax pc = Xg + Dgc x cosa e Ye = Ys + Ay Bc = Yn + Duc BC BC x sina ge
526.046 m , VR = 531.607 m , aAB 2. XB 60°25'42", BB = 168°36'36", DBc=104.321 m. aBc = ? AxBc = ? AyBc = ? xc = ? yc=? Ув ? yc =?
Transcribed Image Text:526.046 m , VR = 531.607 m , aAB 2. XB 60°25'42", BB = 168°36'36", DBc=104.321 m. aBc = ? AxBc = ? AyBc = ? xc = ? yc=? Ув ? yc =?
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