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Question 22
A van travels along a road at a constant speed. (a) The van brakes and decelerates at a constant rate: - The initial speed of the van is 18 m/s. - The deceleration ... show full transcript
Step 1
Answer
To find the time taken for the van to stop, we can use the equation for acceleration:
We know:
The change in velocity is:
Substituting into the acceleration equation gives us:
Rearranging to find time () gives:
Therefore, the time taken for the van to stop is 12 seconds.
Step 2
Answer
When a van travels on an icy road, the stopping distance is affected significantly due to reduced friction. The stopping distance is the total distance required to bring a vehicle to a stop after the brakes are applied.
Where 'm' is the mass of the van and 'a' is the deceleration. With less friction, the deceleration is smaller, leading to more time needed to stop.
In summary, due to lower friction, longer reaction times, and reduced braking forces, the total stopping distance increases significantly on icy roads.
Step 3
Answer
If the van crashes after a short stopping time, the danger to the occupants is heightened because they may not have enough time to brace for impact. Several factors contribute to the danger:
A rapid deceleration results in a greater force acting on the body.
Inertia Effect: Inside the van, passengers continue to move forward due to inertia. If the van stops suddenly, they may be thrown forward, potentially causing injury against seatbelts or dashboards, even if belted.
Lack of Time to Prepare: In a slow descent to a stop, people have time to brace themselves for the impact. However, a sudden stop can prevent this preparation, increasing risks of injuries.
Shock and Panic: In emergencies, a sudden stop can cause shock and panic among passengers, impairing their ability to respond effectively to the situation.
In conclusion, a shorter stopping distance in a crash is dangerous because it increases the risk of severe injuries or fatalities to the passengers due to higher forces experienced during impact and inertia.
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