Traffic and Highway Engineering
Traffic and Highway Engineering
5th Edition
ISBN: 9781305156241
Author: Garber, Nicholas J.
Publisher: Cengage Learning
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Chapter 15, Problem 13P
To determine

(a)

The intersection angle.

To determine

(b)

The radius of the curve.

To determine

(c)

The length of tangent.

To determine

(d)

The external distance.

To determine

(e)

The middle ordinate.

To determine

(f)

The length of long chord.

To determine

(g)

The length of the curve.

To determine

(h)

The station of the PC.

To determine

(i)

The station of the PT.

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Students have asked these similar questions
Problem 1 A simple curve connects two tangents AB and BC with bearings N 75°12' E and S 78°36' E, respectively. If the stationing of P.C. is 10+185.28. and its middle ordinate is 7.46 m, Determine the following: a. Radius of the curve. b. Tangent Distance C. External Distance Long Chord. d. e. Length of the curve. f. Stationing of the vertex g. Degree of the curve using Arc Basis
In the figure shown AB = 103.20m with A at station 10 + 158.93. The angle VAC is 15°21’ and angle VBC is 18°31’, where C is the point to which a simple curve is to be constructed tangent to the line AB. (Use four decimal places) a) Determine the radius of the curve b) Determine the stationing of point C. c) Determine the stationing of P.T
The length of the common tangent of a compound curve is equal to 68.62 m. The common tangent makes an angle of 12° and 18°, respectively to the tangents of the compound curve. If the length of the tangent of the first curve is equal to 41.02 m, determine: a. radius of the second curve Answer: R₂= b. radius of the first curve Answer: R₁= c. the stationing of PT if PC is at 20+042.20 Answer: Sta PT= m m
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