Understand Velocity & Acceleration: Questions Answered

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Discussion Overview

The discussion focuses on understanding the concepts of velocity and acceleration, including their definitions, differences, and implications in physics. Participants seek clarification on these terms and their relationships, with some exploring the mathematical aspects involved.

Discussion Character

  • Conceptual clarification
  • Technical explanation
  • Debate/contested
  • Homework-related

Main Points Raised

  • One participant expresses confusion about the terms "velocity" and "acceleration," seeking basic definitions and explanations.
  • Another participant explains that velocity is a vector quantity that includes both speed and direction, while acceleration is defined as the change in velocity.
  • There is a request for clarification on the term "vector," with an emphasis on understanding its meaning in the context of velocity.
  • A participant notes that acceleration can occur without a change in speed if the direction of the velocity changes.
  • Discussion includes the distinction between speed as a scalar quantity and velocity as a vector quantity, with examples provided to illustrate these concepts.
  • One participant introduces the idea of components in relation to vectors, explaining that components refer to parts of a vector.
  • A detailed analogy is provided to explain acceleration, using a point moving along a Cartesian plane to illustrate changes in speed and direction.
  • There is mention of negative acceleration, which is described as slowing down rather than moving backwards.
  • Some participants express concern about language barriers, suggesting that explanations may need to be adjusted for non-native English speakers.

Areas of Agreement / Disagreement

Participants generally agree on the basic definitions of velocity and acceleration, but there is ongoing confusion and a lack of consensus on the understanding of terms like "vector" and "component." The discussion remains unresolved regarding the clarity of these concepts for all participants.

Contextual Notes

Some participants express difficulty with the terminology and mathematical implications, indicating a need for further clarification on foundational concepts. The discussion also highlights varying levels of familiarity with calculus, which may affect understanding.

lola.bonane
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What is a velacity? I am so confused. Further what is a acceleration?

I tried to read the wikipedia article on position, but it didn't make sense.

"A position, location or radius vector is a vector which represents the position of an object in space in relation to an arbitrary reference point."

I don't even know what half of these terms mean.

Help appreciated :)
 
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Welcome to PF, Lola.
In the simplest terms, velocity is a vector rather than scalar measurement. It describes both the speed and the direction of travel. For instance, 30 miles-per-hour is a speed. 30 miles-per-hour east is a velocity.
Acceleration is a change of velocity. That can mean that the speed changes, or the direction, or both.
 


"In the simplest terms, velocity is a vector rather than scalar measurement. It describes both the speed and the direction of travel. For instance, 30 miles-per-hour is a speed. 30 miles-per-hour east is a velocity."

I don't understand what vecotor means because it is so hard to understand. Can you please explain? thanks.

also, my professor has been talking about - and + aceleration, but i don't get the difference. what do these mean?
 


I think you mean velocity. A velocity is a vector quantity representing the speed of an object--the vector part means that direction is a component, as well. An acceleration is merely the rate of change of a velocity. The important concept here--which is difficult to grasp at first--is that an object can undergo acceleration without changing speed; since direction is a component of the velocity vector, changing direction also results in acceleration. In physics, both an increase or a decrease in velocity is called acceleration.
 


okay thanks so much for your guys help but i just don't understnad what is a speed and what is a velocity.

"since direction is a component of the velocity vector"

whoa whoa whoa back up the truck there. what is a component and how does that even mean velocity?
 


Think of a vector as a picture of an arrow. The way the arrow is pointing represents the direction and the length of the arrow represents the magnitude (in this case, the speed). Component is simply a term which means "a part of."
 


May I ask you, Lola, if English is not your mother-tongue? If it's a second language for you, we will take a different approach to explaining things.
 


Think of it this way. Speed is absolute. No matter what direction you are going in, you are going at 30km/h. There is no negative speed. Velocity, on the other hand, can have a direction as well as a speed.

A simple way to look at it is this. Imagine a cartesian plane. Every integer along the x-axis is another metre. Now, say there is a point moving along the x-axis, one integer per second. In this example, it makes it 1m/s. To say that as each second passes, the number under the point is getting bigger by one metre would be the same as saying that it has a speed of 1m/s, and a velocity of 1m/s. But now imagine that the point moves such that it gets smaller by one metre every second. It's speed is still 1m/s, but it's velocity is now -1m/s. In summary, speed is just how fast something is going, where as velocity shows the direction as well. You should note that the point would be moving continously, that is, it doesn't stop (i.e. after half a second it will have moved half a metre).

Now acceleration is the change in the velocity, just as velocity is the change in position*. We write this as m/s/s or m/s2. Imagaine again the point we taked about in velocity. Imagine, in the first second, it moves one metre. In the second second, however, it moves two metres. In the third second, it moves three metres and so on. If this is the case, it is accelerating. In this case, it is accelerating at 1m/s2. A negative accelaration doesn't mean that the point is moving backwards, rather it means it is slowing down, just as positive acceleration is speeding up. So if the point is moving at 6m/s, and deccelerates at 1m/s/s, after the first second it will be going 5m/s, the second 4m/s and so on.

Sorry if you don't understand metres. If you don't, just replace all the metres and km with something like feet or miles, or something that is familiar to you.


*If you have taken calculus, it should be obvious to you that velocity is the derivative of the position, and acceleration is the derivative of velocity. Just as a side note, jerk is the derivative of acceleration. However, if you have never stepped into a calculus class (or rather, do not know calculus), just ignore what I just said (or rather, typed...).
 
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