The tangent distance of a 3° simple curve is only of its radius. a) Compute the angle of intersection of the curve b) Compute the length of the curve c) Compute the area of the fillet of the curve

Q: Q2) Given the degree of curve for the figure below is 5°, central angle is 72°30' and the point of…

A: As per Bartleby guidelines, I have solved first 3 sub parts of a single question. If you need…

Q: Listen Spiral curves are characterized by which of the following? 01 Constant radius 21 Constantly…

A: Spiral curve  These curves are widely used in highways or rail tracks.

Q: The radius of a simple curve is thrice its tangent distance, if the degree of curve is 5°. Solve the…

A: solution Given degree D° =5°Radius R = 3 ( Tangent ) = 3Tconsider 30 feet arc length R…

Q: What is the length (ft) of a simple horizontal curve which has 35 degrees of curvature and subtends…

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Q: The design for a steel plate is shown below whose dimension in the y-direction is 2 inches. What is…

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Q: The tangents of a simple curve have bearings of N20°E and N80°E respectively. The radius of…

A: The bearing of back tangent =N 20° EThe bearing of forward tangent =N 80° EThe radius of curvature,…

Q: For a highway curve with R= 1000 m, I 16°30', and Pl station 3+264.759 m, calculate the requested…

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Q: An exercise track must consist of two semicircles and two tangents and be exactly 500 m along its…

A: Distance of two tangents along centerline (P) = 500 mLength of each tangent (L) = 170 mLet "r" is…

Curve setting

A curve is a turn that is provided horizontally or vertically in the design of highways, railways, and runways. A curve connects two straight lines that are separated by the deflection angle. It helps to change the direction and alignment of the highways, railway tracks, and runways. Therefore, the gradual change in their alignment is made by using a curve to provide comfort to the passengers and this also provides an easy turn to change the direction of the moving vehicle.