Two converging tangents of a reversed curve intersects at an angle of 35°. The distance of this intersection from the Point of Intersection of the second curve is 160 meters. The deflection angle of the common tangent from the back Tangent is 25° R and the azimuth of the common tangent is 330°. The degree of curve of the second simple curve is 5° and the stationing of the point of intersecting of the first curve is 142+350. Determine the radius of the first curve and the stations of Point of Reversed Curve and Point of Tangency.
Two converging tangents of a reversed curve intersects at an angle of 35°. The distance of this intersection from the Point of Intersection of the second curve is 160 meters. The deflection angle of the common tangent from the back Tangent is 25° R and the azimuth of the common tangent is 330°. The degree of curve of the second simple curve is 5° and the stationing of the point of intersecting of the first curve is 142+350. Determine the radius of the first curve and the stations of Point of Reversed Curve and Point of Tangency.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Two converging tangents of a reversed curve intersects at an angle of 35°. The distance of
this intersection from the Point of Intersection of the second curve is 160 meters. The
deflection angle of the common tangent from the back Tangent is 25° R and the azimuth of
the common tangent is 330°. The degree of curve of the second simple curve is 5° and the
stationing of the point of intersecting of the first curve is 142+350. Determine the radius of
the first curve and the stations of Point of Reversed Curve and Point of Tangency.
Can I know how this is drawn? I dont want the solution I just cant imagine it.
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