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Question

In a compound curve construction, if the length of the first curve is 268.3m and chainage at point of curve is 623.3m. The chainage at point of compound curvature is_______.

The correct answer is

891.6m

Compound Curve Chainage Calculation Explained

In compound curve construction, we often need to determine the exact location, or chainage, of specific points along the curve. The points of interest usually include the point of curve (PC), the point of compound curvature (PCC), and the point of tangent (PT).

The question provides the following information:

  • Length of the first curve (L1) = 268.3 m
  • Chainage at the point of curve (PC) = 623.3 m

We need to find the chainage at the point of compound curvature (PCC).

The point of compound curvature (PCC) is the point where the first curve ends and the second curve begins. To find the chainage at PCC, we add the length of the first curve (L1) to the chainage at the point of curve (PC).

The formula for chainage at PCC is:

\( \text{Chainage at PCC} = \text{Chainage at PC} + \text{Length of the first curve (L}_1) \)

Let's substitute the given values into the formula:

\( \text{Chainage at PCC} = 623.3 \text{ m} + 268.3 \text{ m} \)

Performing the addition:

\( \text{Chainage at PCC} = 891.6 \text{ m} \)

So, the chainage at the point of compound curvature is 891.6 m.

Point Chainage (m)
Point of Curve (PC) 623.3
Point of Compound Curvature (PCC) 891.6

This calculation shows how the chainage progresses along the first curve from the PC to the PCC.

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Important Questions from Curves

  1. ‘Point of curve’ of a simple circular curve is

  2. If chainage of PC is 40000 m and length of transition curve is 220 m, then the chainage of junction of transition curve is______.

  3. The point where the road alignment changes from a tangent to a curve is known as _________

  4. Calculate the length (m) of tangent of a 5-degree curve, if the deflection angle is 60 degree.

  5. What is the value of mid-ordinate, If the radius of a simple circular curve – 560 m and the deflection angle = 120°

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