A small car meshes with a large truck in a head-on collision

In summary, this conversation discussed collisions between objects of different masses and velocities. It was concluded that the smaller object will experience a greater average force in a head-on collision, and that the total momentum before and after a collision is always equal to zero. The direction of an object's velocity can be designated as positive or negative, as long as it is opposite to the velocity of the other object involved in the collision.
  • #1
12boone
21
0

Homework Statement



A small car meshes with a large truck in a head-on collision. Which of the following statements concerning the magnitude of the average collision force is correct?
The truck experiences the greater average force.
>>> The small car experiences the greater average force.
The small car and the truck experience the same average force.
It is impossible to tell since the masses and velocities are not given.

Is this question right? I feel like a smaller object will have a greater force acting on it.

A 3.0-kg object moves to the right at 4.0 m/s. It collides head-on with a 6.0-kg object moving to the left at 2.0 m/s. Which statement is correct?
The total momentum both before and after the collision is 24 kg∙ m/s.
The total momentum before the collision is 24 kg∙m/s, and after the collision is 0 kg∙m/s.
>>>The total momentum both before and after the collision is zero.
None of the above is true.

would the velocity of the 6.0kg mass be negative?
 
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  • #2


Hi 12boone,

12boone said:

Homework Statement



A small car meshes with a large truck in a head-on collision. Which of the following statements concerning the magnitude of the average collision force is correct?
The truck experiences the greater average force.
>>> The small car experiences the greater average force.
The small car and the truck experience the same average force.
It is impossible to tell since the masses and velocities are not given.

Is this question right? I feel like a smaller object will have a greater force acting on it.

Think about Newton's laws for this question. One of the laws directly answers this question.

A 3.0-kg object moves to the right at 4.0 m/s. It collides head-on with a 6.0-kg object moving to the left at 2.0 m/s. Which statement is correct?
The total momentum both before and after the collision is 24 kg∙ m/s.
The total momentum before the collision is 24 kg∙m/s, and after the collision is 0 kg∙m/s.
>>>The total momentum both before and after the collision is zero.
None of the above is true.

would the velocity of the 6.0kg mass be negative?

Whether you call the left direction positive or negative is up to you; the important thing is that the velocity of the 6kg object will have the opposite sign as the velocity of the 4kg object, since they are in opposite directions.
 
  • #3


I cannot determine if the question is right or wrong, as it is not within my field of expertise. However, I can provide an explanation based on the principles of physics.

In a head-on collision, the force experienced by each object depends on its mass and velocity. The larger the mass and the higher the velocity, the greater the force experienced. Therefore, in this scenario, the small car, with a lower mass, will experience a greater average force compared to the large truck.

As for the second question, the total momentum before and after the collision will always be equal, according to the law of conservation of momentum. In this case, the total momentum before the collision is 24 kg∙m/s, with the 3.0-kg object moving at 4.0 m/s and the 6.0-kg object moving at -2.0 m/s (since it is moving in the opposite direction). After the collision, the total momentum will be zero, as the objects will come to a stop. Therefore, the correct statement is that the total momentum both before and after the collision is zero.

In conclusion, the smaller object will experience a greater average force in a head-on collision, and the total momentum before and after the collision will always be equal.
 

Related to A small car meshes with a large truck in a head-on collision

What is the concept of momentum in relation to a head-on collision?

Momentum is a measure of an object's mass and velocity. In a head-on collision between a small car and a large truck, momentum plays a crucial role in determining the outcome of the collision. The larger the mass and velocity of an object, the greater its momentum and the more force it will exert during a collision.

How does the speed of the vehicles involved affect the outcome of a head-on collision?

The speed of the vehicles involved in a head-on collision has a direct impact on the force exerted during the collision. The higher the speed, the greater the force, and the more severe the impact will be. This is why it is important to follow speed limits and drive at a safe speed to reduce the risk of serious injuries in a collision.

What safety features can reduce the impact of a head-on collision?

There are various safety features in both small cars and large trucks that can help reduce the impact of a head-on collision. These include seat belts, airbags, crumple zones, and reinforced frames. It is important to regularly maintain and use these safety features to increase the chances of survival in case of a collision.

What are the potential injuries that can occur in a head-on collision?

Head-on collisions can result in a wide range of injuries, depending on the speed and force of the impact, as well as the safety features in the vehicles. These injuries can include whiplash, broken bones, internal bleeding, concussions, and more severe injuries like spinal cord injuries and traumatic brain injuries. In some cases, the injuries can be fatal.

How can scientists use data from head-on collisions to improve vehicle safety?

Scientists can use data from head-on collisions to analyze the impact of different factors such as speed, mass, and safety features on the outcome of a collision. This data can then be used to develop and improve safety features in vehicles, as well as inform road safety regulations and policies. By studying head-on collisions, scientists can help reduce the number of injuries and fatalities on the road.

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