Stopping Distance Equation:
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The stopping distance is the total distance a vehicle travels from the moment the driver perceives a hazard to the moment the vehicle comes to a complete stop. It consists of two components: thinking distance and braking distance.
The calculator uses the stopping distance equation:
Where:
Explanation: The first term represents the distance traveled during reaction time, while the second term represents the distance needed to stop once brakes are applied.
Details: Understanding stopping distance is crucial for safe driving, road design, and accident prevention. It helps determine safe following distances and speed limits.
Tips: Enter velocity in m/s, reaction time in seconds, and friction coefficient (typically 0.7-0.8 for dry pavement). All values must be positive.
Q1: What is a typical reaction time?
A: Average reaction time is about 0.7-1.5 seconds, but can be longer when distracted or impaired.
Q2: How does speed affect stopping distance?
A: Stopping distance increases with the square of velocity - double the speed quadruples the braking distance.
Q3: What affects the friction coefficient?
A: Tire condition, road surface (wet/dry), and vehicle weight all influence the friction coefficient.
Q4: Why include gravity in the equation?
A: Gravity determines the normal force between tires and road, which affects frictional braking force.
Q5: How to convert km/h to m/s?
A: Multiply km/h by 0.2778 to get m/s (or divide by 3.6).