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CivilAdvanced Survey
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Sharpness of the curve can be determined by _________

A

Radius

B

Degree of curvature

C

Both A and B

D

Tangent

Correct Answer

тЪЩя╕П TE тАв Technical Concept & PrincipleCivilAdvanced Survey
Option C

Both A and B

Quick Summary:

The sharpness of a circular curve in survey engineering defines how rapidly it changes direction. It can be expressed either in terms of its radius (RRR) or its degree of curvature (DDD). A smaller radius or a larger degree of curvature indicates a sharper curve.

тЪЩя╕ПTETechnical SolutionConcept & Principle
ЁЯТб Explanation

The sharpness of a circular curve in survey engineering defines how rapidly it changes direction. It can be expressed either in terms of its radius (RRR) or its degree of curvature (DDD). A smaller radius or a larger degree of curvature indicates a sharper curve.

ЁЯФв Key Formulas

D=1146RD = \frac{1146}{R}D=R1146тАЛ тАФ Degree of curve (for 20m arc definition in degrees)

D=1719RD = \frac{1719}{R}D=R1719тАЛ тАФ Degree of curve (for 30m arc definition in degrees)

R=180├ЧS╧АDR = \frac{180 \times S}{\pi D}R=╧АD180├ЧSтАЛ тАФ General radius-degree relation for arc length SSS

тЪЩя╕П Working Principle

As the radius of a curve decreases, the sharpness increases, requiring a higher rate of deflection. Alternatively, the degree of curvature (DDD) measures the central angle subtended by a standard arc or chord length (typically 20 m or 30 m), which is inversely proportional to the radius.

ЁЯУМ Key Points
  • тЦ╕

    Degree of curve (DDD) and Radius (RRR) are inversely proportional.

  • тЦ╕

    Higher degree of curve implies a sharper curve.

  • тЦ╕

    Curve designation can be specified either by radius (in meters) or degree (in degrees).

тЬЕ Advantages
  • тЦ╕

    Degree definition allows easier layout of curves using standard tape lengths on field.

  • тЦ╕

    Radius definition provides direct calculation of geometric parameters like centrifugal force.

тЭМ Disadvantages / Limitations
  • тЦ╕

    Chord definition introduces minor approximation errors compared to exact arc definition for very sharp curves.

ЁЯЫая╕П Applications / Uses
  • тЦ╕

    Highway geometric design for deciding safe transition and circular curve limits.

  • тЦ╕

    Railway track alignment design for determining speed restrictions.

ЁЯУД Additional Information
  • тЦ╕

    Option A (Radius) defines sharpness: smaller radius = sharper curve.

  • тЦ╕

    Option B (Degree of curvature) defines sharpness: larger degree = sharper curve.

  • тЦ╕

    Option D (Tangent) represents the straight line touching the curve at T1 or T2, used for computing curve length and layout, but does not independently define sharpness.

ЁЯУК Diagram / Illustration
Relationship Between Radius & Degree of CurvatureDegree of Curve (D┬░ for 20m arc)1146R (in meters)Smaller R or Larger D = Sharper Curve
тЬЕ

C is correct тАФ Both radius and degree of curvature are standard measures used to express the sharpness of a circular curve.

Core Concepts Used
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Circular Curves Degree of Curvature Arc Definition vs Chord Definition
ЁЯТб EXAM TIP

Remember that in Indian Railways, 30 m arc length is commonly referenced (DтЙИ1719RD \approx \frac{1719}{R}DтЙИR1719тАЛ), whereas IRC uses 20 m or 30 m depending on road standards (DтЙИ1146RD \approx \frac{1146}{R}DтЙИR1146тАЛ for 20 m).

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