Is Time a Scalar or a Vector in Physics?

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The discussion centers on the classification of time as either a scalar or vector quantity in physics, particularly in the context of speed and distance equations. Participants agree that speed and distance are scalar quantities, meaning they lack direction, and thus a negative speed does not imply reverse motion. However, they acknowledge that time is generally treated as a scalar, with exceptions in relativistic contexts where it can behave like a vector, particularly illustrated by the concept of the 'light cone'. The conversation highlights the importance of understanding the implications of negative signs in equations and their physical interpretations.

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  • Understanding of scalar and vector quantities in physics
  • Familiarity with basic kinematic equations, specifically speed = distance/time
  • Knowledge of relativistic physics concepts, particularly the light cone
  • Basic mathematical manipulation of equations involving negative signs
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louis arthur
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I was looking at how speed = distance/time. Then i started messing around with negative signs in the equation and it gave me strange things to think about. I can put a negative sign on the top or bottom of the fraction side and I have a negative speed. When I think about traveling at negative speeds across negative distance, that is acceptable as an object driving away from me with the transmission in reverse. But if the negative sign is on the time side of the fraction, I think about that object moving the same as the former object. This messes up my concept of the entropy in the motion of these objects since the latter would have exhaust rushing into the muffler. I looked at each variable equaling the other two, and the various ways a negative sign can change the real life concepts of what is actually happening. In the end I sat there dumb-founded at the significance of the negative sign being on particular sides of the fraction, how it relates to the actual physical processes and why I was taught that where the negative is in a fraction is insignificant. I am new to thinking about science and math and such. Is this a real thing that is considered by physicists and physics students?

louis arthur
 
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Don't sweat the negative signs in the equation that you are considering. Just as you imply, you can run the "video" of the situation backwards or forwards in many situations. Negative signs show up lots of times, and you just have to think some about what they mean. Like the concept of negative frequency in spectral plots...that took me a while to get my arms around.
 
louis arthur said:
When I think about traveling at negative speeds across negative distance, that is acceptable as an object driving away from me with the transmission in reverse.
I don't think that's right. Speed and Distance are both scalar quantities - they have no direction to them. So (unlike velocity), a negative speed does not mean going backwards - it's not really comparable to anything in the real world.
 
Libertine said:
I don't think that's right. Speed and Distance are both scalar quantities - they have no direction to them. So (unlike velocity), a negative speed does not mean going backwards - it's not really comparable to anything in the real world.

As you quite rightly said, distance and hence speed are scalar quanities. However, it is therefore impossible to have a negative speed. Negative times do not usually occur because we are usually trying to find out what happens after an event (t=0), a ball being hit, or a projectile being fired etc.
 
is time a scalar quantity?
 
Under normal cricustances, time is a scalar. However, under some circustances, such as when considering relativity, time can be considered a vector quantity. An example of this would be the 'light cone' http://en.wikipedia.org/wiki/Light_cone :smile:
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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