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With complete solution, illustration and tabulation The degree of the curve are given so you can easily compute for the raduis M = 30 1,599
With complete solution, illustration and tabulation
The degree of the curve are given so you can easily compute for the raduis
M = 30 1,599 Dz - 100 GWEN ELEMENTS OF REVERSED CURVE: Stationing of PI: Sta. 60 + 700 central angle: Degree of cine : D1.6 COMPUTATIONS: a. Deplection angle from the back tangent of the points on the carte from pc to PRC (6.) Deplection angle from the common tangent of the points on the core from PRC to PT. Is PO PT PRC I2 TABULATION: Chord Deflection angle Deflection orole from the back from the common chance Anna Remarks Stations PROCEDURE 1. Prepare and tabulate the necessary field note data for laying out the reversed curve by deflection angle method. The deflection angle from the back tangent of the points on the curve from PC to PRC. The deflection angle from the common tangent of the point on the curve from PRC to PT. 2. In the field choose point PC on the ground. Layout the Pl of the first simple curve 3. Set-up the transit at PC. Set zero on Vernier A. Sight at the Pl of the first simple curve. 4 Layout the simple curve from PC to PRC by deflection angle from the back tangent 5. Transfer the transit at the PRC. Back sight at PC with the transit telescope reversed. 6. Plunge the transit telescope to normal and read on Vernier A the deflection angle of PRC from the back tangent (l2). The line of sight now is the common tangent of the reversed curve 7. Layout the simple curve from the PRC to PT by deflection angle reckoned from the common tangent. &. Check the positioning of the PT as in the previous field works. GIVEN ELEMENTS OF REVERSED CURVE Stationing of PE Sta. 60 + 700 Central angle 12 = 50 Degree of Curve: D. = 6 D. - 100 COMPUTATIONS: a) Deflection angle from the back tangent of the points on the curve from PC to PRC b) Deflection angle from the common tangent of the points on the curve from PRC to PT. TABULATION: Station Chord (mi Deflection angle from the back tangent Deflection angle from the common tangent Remarks M = 30 1,599 Dz - 100 GWEN ELEMENTS OF REVERSED CURVE: Stationing of PI: Sta. 60 + 700 central angle: Degree of cine : D1.6 COMPUTATIONS: a. Deplection angle from the back tangent of the points on the carte from pc to PRC (6.) Deplection angle from the common tangent of the points on the core from PRC to PT. Is PO PT PRC I2 TABULATION: Chord Deflection angle Deflection orole from the back from the common chance Anna Remarks Stations PROCEDURE 1. Prepare and tabulate the necessary field note data for laying out the reversed curve by deflection angle method. The deflection angle from the back tangent of the points on the curve from PC to PRC. The deflection angle from the common tangent of the point on the curve from PRC to PT. 2. In the field choose point PC on the ground. Layout the Pl of the first simple curve 3. Set-up the transit at PC. Set zero on Vernier A. Sight at the Pl of the first simple curve. 4 Layout the simple curve from PC to PRC by deflection angle from the back tangent 5. Transfer the transit at the PRC. Back sight at PC with the transit telescope reversed. 6. Plunge the transit telescope to normal and read on Vernier A the deflection angle of PRC from the back tangent (l2). The line of sight now is the common tangent of the reversed curve 7. Layout the simple curve from the PRC to PT by deflection angle reckoned from the common tangent. &. Check the positioning of the PT as in the previous field works. GIVEN ELEMENTS OF REVERSED CURVE Stationing of PE Sta. 60 + 700 Central angle 12 = 50 Degree of Curve: D. = 6 D. - 100 COMPUTATIONS: a) Deflection angle from the back tangent of the points on the curve from PC to PRC b) Deflection angle from the common tangent of the points on the curve from PRC to PT. TABULATION: Station Chord (mi Deflection angle from the back tangent Deflection angle from the common tangent Remarks Step by Step Solution
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