Frames of Reference: Linear Acceleration View - Comments

In summary, the post discusses the concept of linear acceleration view in frames of reference and provides examples of its application. The author also mentions their experience with similar ideas and raises a question about applying normal collision dynamics in cases of collisions occurring in mid-air or on an inclined plane within the same linearly accelerating frame. They provide links to relevant forum discussions for further reference.
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kuruman
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Frames of Reference: Linear Acceleration View

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Interesting post - thankyou! Have dabbled with similar ideas.

There have been a couple of problems in the homework forums where there is a collision either in mid air or an inclined plane. In these situations I have advised that normal collision dynamics will apply since the colliding bodies are in the same "linearly accelerating frame". Would this be correct? See for eg:

https://www.physicsforums.com/threads/collision-in-a-free-fall.714625/#post-6087213

and

https://www.physicsforums.com/threa...ollision-going-up-a-ramp.959006/#post-6081332
 

Related to Frames of Reference: Linear Acceleration View - Comments

1. What is a frame of reference in terms of linear acceleration?

A frame of reference in terms of linear acceleration is a point of view or perspective from which motion and acceleration can be observed and measured. It is an essential concept in physics for understanding the relative motion of objects.

2. How does the linear acceleration view differ from other frames of reference?

The linear acceleration view differs from other frames of reference in that it focuses specifically on the change in an object's velocity over time due to a constant acceleration. Other frames of reference may also consider factors such as rotational motion or non-uniform acceleration.

3. What is an inertial frame of reference in the context of linear acceleration?

An inertial frame of reference is a frame of reference in which an object remains at rest or moves with a constant velocity unless acted upon by an external force. In the context of linear acceleration, it is a reference frame that is not accelerating, making it ideal for studying the effects of linear acceleration on objects.

4. How is linear acceleration calculated in the linear acceleration view?

Linear acceleration is calculated by dividing the change in an object's velocity by the time it takes to change. This can be represented by the equation a = (vf - vi)/t, where a is acceleration, vf is final velocity, vi is initial velocity, and t is time.

5. Why is understanding frames of reference important in physics?

Understanding frames of reference is important in physics because it allows us to accurately describe and predict the motion of objects. By choosing a specific frame of reference, we can simplify complex motion and analyze it in a more manageable way. It also helps us to avoid errors and misunderstandings when interpreting data or making calculations.

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