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Speeds from Length of Transition Curves for Normal Speeds Calculator

Speed Calculation Formula:

\[ V_{Normal} = \frac{134 \times L}{e \times 1000} \]

meters
% (±5%)

1. What is Speeds from Length of Transition Curves Calculator?

Definition: This calculator determines the safe speed for vehicles on transition curves based on curve length and super elevation.

Purpose: It helps transportation engineers design safe and comfortable transition curves between straight roads and circular curves.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ V_{Normal} = \frac{134 \times L}{e \times 1000} \]

Where:

  • \( V_{Normal} \) — Normal speed (km/h)
  • \( L \) — Length of transition curve (meters)
  • \( e \) — Super elevation (%)

Explanation: The formula calculates equilibrium speed where lateral acceleration is comfortable for passengers.

3. Importance of Transition Curve Speed Calculation

Details: Proper speed calculation ensures passenger comfort, vehicle stability, and safe navigation of curves.

4. Using the Calculator

Tips: Enter the length of transition curve in meters and super elevation in percentage (default 8% ±5%). All values must be > 0.

5. Frequently Asked Questions (FAQ)

Q1: What is super elevation?
A: Super elevation is the banking of a roadway along a horizontal curve to counteract centrifugal force.

Q2: Why ±5% for super elevation?
A: The ±5% accounts for normal variations in design and construction tolerances.

Q3: What's a typical super elevation value?
A: Most roads use 2-10% super elevation, with 8% being common for highways.

Q4: How does curve length affect speed?
A: Longer transition curves allow for higher safe speeds as the change in direction is more gradual.

Q5: What if my calculated speed exceeds design speed?
A: You may need to increase super elevation or lengthen the transition curve to maintain safety.

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