Find the radius of the curve that touches the three lines. Find the length of curve. Find the stationing of PT. 1.Three lines AB, BC, and CD have azimuth 242°, 270°, and 288°, respectively. The distance BC is equal to 200m and the stationing of B is 10+040. Compute the tangent distance of the curve. Compute the length of chord. If a line making an angle of 62° with the tangent thru the PC intersects the 2.The tangent thru the PC has a direction due north and the tangent thru the PT has a bearing of N 50° E. It has a radius of 200m. Using arc basis: curve at point B, what is the stationing of B if this line passes thru the center of the curve. (STAPC is 12+060) 4.The total length of curve of a compound curve is 340m. The second curve has a radius of 290m with 12-30°. Compute 11 if R1=200m. 3.A compound curve is joined by two simple curves adjacent to each other with R1-200m, 11-420, R2-280m, 12-30°. Compute the total length of curve. 5.Laying-out a simple curve by deflection angle method. Given: D-90, R-350m. Tabulate each the deflection angles of each station. (STA PC is 12+014) 6. Laying-out a simple curve by tangent offset method. Given: D-50, R-280m. Tabulatex & y values for each station. 7. Laying-out a simple curve by long chord offset method. Given: D-30, R-410m. Tabulatex & y values for each station.