Frame of Reference: Definition & Explanation

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A frame of reference is a theoretical framework that describes an object's motion, incorporating a coordinate system for measurements of position, distance, and time. It is essential to note that two reference frames at rest relative to each other, even if using the same coordinate system, represent distinct frames if their origins are in different locations. While the coordinate system is crucial for defining motion, discussions often focus on whether an object is at rest within a given frame. When frames are in motion relative to one another, complexities arise, such as the relativity of simultaneity. Understanding these distinctions is vital for accurately analyzing motion in physics.
fog37
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Hello,
My understanding is that a a frame of reference is a theoretical framework that is used to describe the motion of an object allowing for measurements of position, distance and time. A frame of reference always implicitly includes a coordinate system (cartesian, spherical, cylindrical, etc). A coordinate system has an origin O.

Is it correct to think that two reference frames, both at rest relative to each other and using the same coordinate system (Cartesian) but having their origins at different locations, represent different and distinct frames of reference?
thanks,
fog37
 
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fog37 said:
Hello,
My understanding is that a a frame of reference is a theoretical framework that is used to describe the motion of an object allowing for measurements of position, distance and time. A frame of reference always implicitly includes a coordinate system (cartesian, spherical, cylindrical, etc). A coordinate system has an origin O.
That's probably an overly strict, but correct, way of looking at it. Often when we talk able frames of reference, we don't think all that much about the coordinate system, just that it is a framework in which an object of interest's motion can be specified. Yes, to give a velocity vector you need a coordinate system but often we are simply concerned w/ whether or not an object is at rest in the frame or not.

Is it correct to think that two reference frames, both at rest relative to each other and using the same coordinate system (Cartesian) but having their origins at different locations, represent different and distinct frames of reference?
Yes although for some types of issues, it's just as convenient to consider only one such frame of reference since the other is offset by only a distance coordinate. When frames are moving relative to each other, the relativity of simultaneity complicates things.
 
MOVING CLOCKS In this section, we show that clocks moving at high speeds run slowly. We construct a clock, called a light clock, using a stick of proper lenght ##L_0##, and two mirrors. The two mirrors face each other, and a pulse of light bounces back and forth betweem them. Each time the light pulse strikes one of the mirrors, say the lower mirror, the clock is said to tick. Between successive ticks the light pulse travels a distance ##2L_0## in the proper reference of frame of the clock...

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