In this problem, we can solve by elevation of the vertical curve by the equation of a parabola
chainage | point | distance (ft) | elevation (ft) |
25+50 | BVC | 0 | 800 |
26 | 1 | 50 | 801.1625 |
26+50 | 2 | 100 | 802.15 |
27 | 3 | 150 | 802.9625 |
27+50 | 4 | 200 | 803.6 |
28 | 5 | 250 | 804.0625 |
28+50 | 6 | 300 | 804.35 |
29 | 7 | 350 | 804.4625 |
29+50 | 8 | 400 | 804.4 |
30 | 9 | 450 | 804.1625 |
30+50 | 10 | EVC | 803.75 |
9-(10 pts) Stake elevation at each station along the curve, given the below g1-2.5 21.0 Sta ation of BVC 25+50: ength of parabolic curve 500 ft Elevation of BVC 800 ft 9-(10 pts) Stake eleva...
6. Based on the following Vertical Curve information (units in ft.): PVi Sta. 22+00, PVI Elev.- 1 134.50, gi-30%, g2+ +1.4%, L :300, what is the station and elevation of the BVC? a) 17+00; 1138.00 17+00; 1139.44 h9+50; 1142.00 d) 19+50; 1138.00 7. Based on the following Vertical Curve information (units in ft.): PVI Sta 1 134.50, gi .-30%, g2+ +1.4%, L . 500, what is the elevation on the curve at Sta. 23 22+00, PVI Elev. a) 1138.49 b)...
25. A spiral curve with a length of 50 feet connects a tangent to a curve having a radius of 100 feet. Deter- mine the offset from the tangent to the point where the spiral connects to the curve and the length of throw from the tangent. 26. Given a spiral curve with a length of 150 feet, which connects a tangent to a curve having a radius of 200 feet, determine the offsets from the tangent to the midpoint...
6) Given the following vertical curve data: PVI at 18+00; L-500 ft: gi-3.5 %; g,--1.5 %; elevation of PVI-723.86 ft, compute the elevation and station of the curve high point and the elevations of the stations listed in the table below. (10 pts) Station of High point Elevation of High Point Station 15+50 16+00 17+00 18+00 18+10 19+00 20+00 20+50 Elevation