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Staking out curves is an essential process in construction to ensure the accurate alignment of structures along a curved path. This task involves positioning stakes at calculated locations corresponding to the curve's design, effectively translating plans into physical markers in the field. 

The process begins by determining the geometric parameters of the curve, including the radius, central angle, and tangent distances. These parameters are critical for identifying key points such as the Point of Curvature (PC), the Point of Tangency (PT), and the midpoint of the curve. These points serve as the basis for further calculations and staking activities.

Using a total station or theodolite, the surveyor then aligns the instrument at the PC and orients it along the tangent. From this position, the curve is staked by calculating offsets from the tangent line, which are determined using deflection angles and chord lengths. Deflection angles are measured incrementally from the tangent, creating a systematic approach to plotting points along the curve. Each calculated deflection angle and its corresponding chord length define a specific location for a stake. Precision during this stage is crucial, as these stakes outline the curve's path and guide subsequent construction efforts.

Shorter distances may require the use of tapes for measurement, and consistent tension and alignment are important to avoid introducing errors. Periodic validation of measurements throughout the staking process is necessary to prevent cumulative discrepancies, which could compromise the curve's accuracy. 

Once all stakes have been placed, their positions are reviewed and compared against the design plan to confirm alignment. This final verification ensures that the staked curve adheres precisely to the intended design, allowing construction to proceed with confidence in the accuracy of the layout.

From Chapter 28:

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28.5 : Field Procedure for Staking Out Curves

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28.1 : Introduction to Horizontal Curves

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28.2 : Degree of Curvature and Radius of Curvature

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28.3 : Curve Equations

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28.4 : Horizontal Curve: Problem Solving

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28.6 : Introduction to Vertical Curves

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28.7 : Vertical Curve: Problem Solving

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28.8 : Elevation of Intermediate Points on Vertical Curves

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28.9 : Sight Distance in a Vertical Curve

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28.10 : Design Example: Setting a Curve Using Design Data

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