189k views
5 votes
In adverse weather conditions, a truck takes how much longer to come to a stop?

User Tim Schoch
by
8.2k points

1 Answer

3 votes

Final answer:

A truck takes longer to come to a stop in adverse weather conditions, due to factors like reduced friction and longer braking distances, compounded by the driver's reaction time.

Step-by-step explanation:

In adverse weather conditions, a truck takes significantly longer to come to a stop due to decreased friction and increased braking distance. To calculate stopping distance, factors such as the driver's reaction time, initial velocity, and deceleration rate must be considered. A truck takes longer to come to a stop in adverse weather conditions due to reduced traction and increased stopping distance.

When assessing how long it takes for a truck to stop, especially in adverse weather conditions, several factors come into play. Initial conditions include the truck's speed, which is given as a constant velocity of 10 m/s, and the driver's reaction time, which is assumed to be 0.5 seconds. Once the driver perceives the need to stop, such as seeing an obstacle or a traffic light changing to red, his reaction time leads to a delay before he applies the brakes, and during this time, the truck travels at a constant speed. For example, with a reaction time of 0.5 seconds and a vehicle speed of 30.0 m/s, the distance covered during the reaction time would be 15 meters (30.0 m/s × 0.5 s).

This reaction distance must be added to the actual braking distance, which depends on the deceleration rate. On dry concrete, a typical deceleration might be 7.00 m/s², whereas on wet concrete, it could drop to 5.00 m/s². This lower deceleration rate on wet surfaces means that it takes a longer distance for the vehicle to stop. Using physics formulas for linear motion, distances can be calculated assuming uniform deceleration. To determine whether a truck will hit an obstacle 50 meters away when braking with a deceleration of -1.25 m/s² and the aforementioned reaction time, we need to calculate the total distance needed to stop taking into account the speed, deceleration, and reaction time.

User Jcrowson
by
8.1k points

No related questions found