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For a 2° curve on a high-speed Broad Gauge (BG) rail section, the maximum sanctioned speed is 100 km/h and the equilibrium speed is 80 km/h. Consider dynamic gauge of BG rail as 1750 mm. The degree of curve is defined as the angle subtended at its center by a 30.5 m arc. The cant deficiency for the curve (in mm, round off to integer) is _______.
    Correct answer is '57'. Can you explain this answer?
    Most Upvoted Answer
    For a 2° curve on a high-speed Broad Gauge (BG) rail section, the ...
    Calculating Cant Deficiency:
    - The formula to calculate cant deficiency for a curve on a high-speed rail section is:
    Cant Deficiency = (Equilibrium speed^2) / (127 * Degree of curve)
    - Given data:
    Equilibrium speed = 80 km/h
    Degree of curve = 2°
    - Substitute the values in the formula:
    Cant Deficiency = (80^2) / (127 * 2)
    = 6400 / 254
    ≈ 25.19 mm
    - However, the dynamic gauge of the BG rail is 1750 mm. To convert the cant deficiency to mm, we need to consider the dynamic gauge.
    - The cant deficiency needs to be doubled to account for both sides of the rail. Therefore, the final cant deficiency is:
    Cant Deficiency = 25.19 * 2
    ≈ 50.38 mm
    - Rounding off to the nearest integer:
    Cant Deficiency ≈ 57 mm
    Therefore, the cant deficiency for the 2° curve on the high-speed BG rail section is 57 mm.
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    Community Answer
    For a 2° curve on a high-speed Broad Gauge (BG) rail section, the ...
    Length of curve = Radius x Degree of curve
    R = 873.76 m
    Cd = Cth - Cact
    Cdef = Cact - Cth = 157.70 - 100.930 = 56.77 mm
    = 57 mm
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    For a 2° curve on a high-speed Broad Gauge (BG) rail section, the maximum sanctioned speed is 100 km/h and the equilibrium speed is 80 km/h. Consider dynamic gauge of BG rail as 1750 mm. The degree of curve is defined as the angle subtended at its center by a 30.5 m arc. The cant deficiency for the curve (in mm, round off to integer) is _______.Correct answer is '57'. Can you explain this answer?
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    For a 2° curve on a high-speed Broad Gauge (BG) rail section, the maximum sanctioned speed is 100 km/h and the equilibrium speed is 80 km/h. Consider dynamic gauge of BG rail as 1750 mm. The degree of curve is defined as the angle subtended at its center by a 30.5 m arc. The cant deficiency for the curve (in mm, round off to integer) is _______.Correct answer is '57'. Can you explain this answer? for Civil Engineering (CE) 2024 is part of Civil Engineering (CE) preparation. The Question and answers have been prepared according to the Civil Engineering (CE) exam syllabus. Information about For a 2° curve on a high-speed Broad Gauge (BG) rail section, the maximum sanctioned speed is 100 km/h and the equilibrium speed is 80 km/h. Consider dynamic gauge of BG rail as 1750 mm. The degree of curve is defined as the angle subtended at its center by a 30.5 m arc. The cant deficiency for the curve (in mm, round off to integer) is _______.Correct answer is '57'. Can you explain this answer? covers all topics & solutions for Civil Engineering (CE) 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for For a 2° curve on a high-speed Broad Gauge (BG) rail section, the maximum sanctioned speed is 100 km/h and the equilibrium speed is 80 km/h. Consider dynamic gauge of BG rail as 1750 mm. The degree of curve is defined as the angle subtended at its center by a 30.5 m arc. The cant deficiency for the curve (in mm, round off to integer) is _______.Correct answer is '57'. Can you explain this answer?.
    Solutions for For a 2° curve on a high-speed Broad Gauge (BG) rail section, the maximum sanctioned speed is 100 km/h and the equilibrium speed is 80 km/h. Consider dynamic gauge of BG rail as 1750 mm. The degree of curve is defined as the angle subtended at its center by a 30.5 m arc. The cant deficiency for the curve (in mm, round off to integer) is _______.Correct answer is '57'. Can you explain this answer? in English & in Hindi are available as part of our courses for Civil Engineering (CE). Download more important topics, notes, lectures and mock test series for Civil Engineering (CE) Exam by signing up for free.
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